Physics-
General
Easy
Question
Two blocks ' A ' and ' B ' each of mass ' m ' are placed on a smooth horizontal surface. Two horizontal force F and 2 F are applied on both the blocks ' A ' and ' B ' respectively as shown in figure. The block A does not slide on block B. Then the normal reaction acting between the two blocks is:
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAATcAAABbCAYAAAAWY8KnAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAAFxEAABcRAcom8z8AABe8SURBVHhe7Z0JXI3pF8czC4Zh7JmJ2YxhpgYz1iH/GUbWsa8zaEL+DIYJM/Z9Z6RNJETWf0TZB9lll5SU9pCKMmlRqX7/e57em5hrSffmve8938/n+fC+71Nyu8/vnuec85xjBIZhGAXC4sYwjCJhcXsZcu7C080VvhFp0g2GYeQOi9tLkBa6Ew3KlYGly1npDsPIkSxEXD6MFbYLMWfOXCz+yxb29g5wsHeEu9dRJDyUphkILG4vJAfHHAejUpmSMGkxGtHZ0m2GkR05SEu+i+2T28LIqBpmbj2FyMhInDuwEVY/fAUzi2E4E2s4Csfi9gJy4n0xadwUrLQdg6qlK2Pe37elJwwjT4K3jMTbJU2xKTBZuqPafVzdgM9KGqHtxG3IlO4pHRa355IL37XTMM7piOrdcQM9apfBV/0WIzlXeswwMiRw00iULm2GjVeTpDsq7p+EeSUjfNV/GQzFc8zi9jxSQjB1+FBsuZCEnNxceE38AUblvsbO4BRpAsPIj8BNo1C6VB2sOB6K+/eTkBgbgnUTe6GqST3YH4yQZikfFrfnEO3jAItWXTHP0RUrV6yE7RRLvGdkhM5z90szGEZ+XNtqg7JvVkBbyzGYPm0S/tvPAlXefgvfD7WDAbncWNyeTTJcJlhj7hZfRISFIDjkBsJC/DGtx+co9VE3XGbjjZEpedtSU2y4ck9cZz2Ihc/qCahVpjTMhzkiLkPcVjwsbs8g+com/HfMEtyVrtXEH7FFtTfexBBXP+kOw8iLp8UtjwzM62QCo5L1sDc4VbqnbFjcNHD3+gmMaFcXdVr/ilPXbyNHuo9HD3DWbTJqvm2Esh+3gsu+i0iXHjGMXAj1GI1Spb+CR0jBd+dtjGlWDkbvt8Wpm4YRL2Vx00B64k34X74IP/8g3LqXgvzgaE4mbkeEIDDwmur5ZVyPiMMj6RHDvH5ycD8uEm6jm8PI6F2MdvLEiZMncezIfiwY0RHV3v8E49acQJY0W+mwuDGMgki+GYBt61bC3t4O9k4rsX7DRqx1XYHlLu44c6PgNlX56K24xcbG4tKlSzx4yGJcVlnyfn5+4s/Vq1fDx8cHycnJuHjxosb5uhr+AdcQGhGFmJhoREVGICwsDOHhEYiMCEfI9UD4afga9bh27Zq0upSBXoob/RK++OILleltxIOHLMd3332HZs2aaXwm11GqVCl4eHhIq0z/0Utxc3NzE7+MgwcP4sKFCzx4FPsgiywoKEhYPIsWLULlypXF+Oabb1ClShWULVsWnTt3xvHjxzV+vRzH559/jnbt2kmrTP/RS3HbtGmTELf0dI5VMq+PwMBAjBgxAjVq1EC9evXEbqJ8+fLo0qUL9u7dK83SH8jS7Nq1q3Sl/+i1uCUkJEh3GKb4ID/W0KFD8emnn8LExARffvklqlWrhsaNG4ttXWamfqZa0M/frVs36Ur/YXFjmJckJiYGU6ZMEUL28ccfi22csbExGjZsiOXLlyMjQ79T/1ncZACLG1OcJCYmCr+aqakpKlasCDMzM+FfI4FbuHAh4uLipJn6DYubDGBxY4oD2l5SWkf9+vVRs2ZNYanRVpT+/ueffwpLTkmwuMkAFjdGl2RlZcHT0xPNmzcXAQKy2D744AMhatbW1orLB1PD4iYDWNwYXfH333+LaGfVqlXz/WrvvvsuevfujdOnT0uzlAmLmwxgcWO0DeWr9enTB++//z5q166dHwlt06aNEDxDgMVNBrC4MdoiICAAo0aNEgECErO6desKS41OGGzcuBG5uYZTU57FTQawuDFFhSKcFBSgbSdZa5SrRn+SuLm4uODBgwfSTMOBxU0GsLgxr0pSUhKWLl2KTz75RJwsIDGrXr26SO+YM2eOeG6osLjJABY3prBQgq2rqyuaNGkitp10VIqCBiRsEydORHh4uDTTcGFxkwEsbkxh8PLygrm5ubDUKFBQq1YtsQUdPHiwYtM6XgUWNxnA4sa8DIcOHULHjh3zLTUSN7LUKCrq6+srzWLUsLjJABY35nlQ+Z4BAwYIISNBI2ErV64cfvjhB+zbt8+gIqCFgcVNBrC4MZoIDQ3Fr7/+mr/9/Oyzz8TfmzZtiq1btyI7O1uayWiCxU0GsLgxBYmOjsaMGTOEH40KRarrqlHhSCcnJ6SlpUkzmefB4iYDWNwYIjU1VVTroEKRFPmknDWy1OgM6Lx58xRTraO4YHGTASxuhg1ZYmvXrhW5aerEW/Kv0bEpGxsb3Lp1S5rJFAYWNxnA4ma4UKVbCgxQjwISM7LUKlWqhGHDhonuU8yro31xy4DvNkcMtxyA/oN/h8epUOk+8ODmVWxd64zFixZj6bJlsHdwgL29PZbMn42la/fg7kNpYhHQmbhl3L+NSxfOw++KPy6cPYWjR47g6NGjOHb8BC4HRyOjCL5dFjfDgxqtdOjQQZz//Oijj0SwgKrg0mI8c+aMNIspCtoVtyxc8FiMbh06w2qQFVqZGqNkeVM4+kSKp4/S7yN45xxUfqME2o52xtXr1+B/5TL2rZ+Jdl2HwDei6O3OdSZuafGh2OUwFrWqVcH3P4/HGvd1WLN6FebZ9EPTDoNx/laONLPwsLgZDtRlqn///iJXjZJvP/zwQxE0IKHTxyYsckar4vZPGNxXrcaF21J/+6Tz6FZH9TvsvgT5bZ0idsCscgUMXHZMupFHwMWziL6VKl29OrrdlsbsgmmFMui76LB0Q0VuHLauX4vLN1KkG4WHxU35BAcHi85SJGYULKAIKAkcHZ/avHmz3vcrkCNaFbeMdKQ+LNgoJwvOw1ugjsUM5MvWjW2oV7USfrF7LG6x0TeRqaU0RN2KW6Q3GhpXRr+Fj+thZWdlITMrA4+yXt3sZHFTLnfu3MHkyZOFqFGxSLLWaCtKwYMVK1aICCmjG3QaUMi5jSm9zGHtWKDgZ+h2NKhWAZ3GrsL1sFD4HliN3yc5Ir7oO1KBbsUtwgvfGFdC79neyMrORmriNaxfux13iyjNLG7K4969e7C1tRW+NGrCQpZahQoVRCR09uzZ/LsuBnQpbrGnXdHnp9/hn1hg7YfuQOP3y8Gs7SAsXrYU44f8iFb95yDh1T1WT6Bjy203mtcoh7qtB2CRnS1sBlqgSffJuFPERHEWN+VApwaoWgc1BCZfGllqFDCg9nl//PEHIiIipJmMrtGVuOUmh2DR2N+w0fe2dEdC2pYOWCq5rR7Fw3v7HiQUJdpYAB1bbt5oVL0COti44saNGwjyO4AFi1wR+7BoPzyLm/5Doubt7S2ORpFPjdI6qAkLCdugQYMQFBQkzWSKC52I26NEbLOfBZc9GtJ0JHEbqBY3FVmZD5GtpbO/xbIt/Xnx4x8+/tZNpD9icTNkDh48iO7du4sAAYkZ+dfoYDtV6zhx4oQ0iylutC9uKTjoZosVO89DvdNMvhuN6NvJeRdRXqj/VEBBm+hW3KJ2oWH1yui34IB0QzuwuOkn/v7+6Nu3rzgeRYP8a7T9pH4F+/fv52odrxltilt2WgI2TO6OqpVNYNGtH3r37InO7Vvj23aWOBKRgezURAT8bxpKq9ZxA8slCL+dBO1sRh+jO3FTvVGzAjbi47eN0HaiB7JzNL9xHz58KD7Jadv6srC46ReU1qFuwkKWGvnV6FRBy5YtsWHDBhY1mVBYcaMPKx8fH+nqSTITguAy9w9MmDgRE/4Yj3HjxqnGWCxw3S/y3DITQrFzvROmTZ2KGYudcfhiOAomjmgD3YnbwzvYtWIGLFqao7P1dBzyuyk9+DdU5pn8Ld9//z2mTZuGw4cPi0oPzypRw+KmH8TGxmKq6s1L/jR15JOqdVAk1NnZGf/88480U39JjbuO1XN+w5hFG3Du0DbYDPgRnQZOwrnIOFzc44rB3S3wo9V0XL4j/7y854nbo0ePEBUVJSxsaqzTokUL4SudP3++NEN+FFrcKHpFAjR9+nRRZmbWrFmisQb9J6lCw19//SXOiC13coTT8hVY7+6OTRvdseV/Hti9Z4+ojnry5ElRUDAwMBCRkZE4cuQI3nvvPSFY6kFnBqkR7sKFC3HgwAGRKqCGanOxuMkX6hy1bNky1KlTR+SoqZux0DZUaWkdsQGHMLBpJZQ17QX3nXvg7bkKFp+Ww+cdhmHVZk94ejjjPzXeRceZu7S+7dI2JG49evSQrvLSc0jMqMIK3afiBAXXKH1g0dE3WsPUIpHWNK1tWuO7d+/G9u3bRcL1unXrsGrVKixfvhx2dnZCI0gr6PuSdpCGkJaQptD9u3fvSj9B0Si0uNF/giJcpqam4pNYHbqnNzFVaMgfKkvMxCSv/Aw5jD/8MO9PSsxUFxKkNz99H/p+NK9EiRJPvHgFB72w5JtZs2YNFixYgDfeeIPFTWZQgq2bmxu+/vprcbCd3h+0/aTf+9ixY8UiUB7ZcBttjo/aTIG6atya4Q3xwQ9T8zPxXaxM8VmfZfnP5Urz5s2FRUYVV2itPS1mTw+y3Bo2bCjWMJWbojVNa1sdJKIPNNIF2pWpdYG+p/rv6nPCpCFkzVN7xU6dOgmLXxtobVtKfpOcnBxkZmYiJSVFqD79kGTKhoSECFGkc4JUu54O0FMX7127dsHT01Mkb9Ii0PQCkuDRJz91/qbKD+vXrxeW45tvvsniJiN27NiB1q1bi1w1esPSm5yscUrrUHa1jjS4jGyBOl3mIa+QRTpcf22GOj0WS2co0+Ey5GvU7r308bEjmULCRoaGu2q3NXz4cFF9hYwRTeuSBq1ZR0dHYaHRWqY1TWub1jitdVrz5EsnDSAtSExMFNpAGkFaoWtfq+58boXgt99+Ey9WmTJlhJrTizx69GghZOfOnUNMTIx4MdRQ2Ruaz+L2+jl27JhowkKiRp/c9PujQb6b06cLHLVRLOlYNcocdTrPzRczIW7dF0liRuLWAHX6yt9ya9SoEXr27CldQaw5Wntnz54VFvnIkSNFsjVZYqVLlxZrcMqUKdJs+fHaxY0KC5KQ0V6bAgkvUz2VAwqvH/rQsbKyEvlpJGb0CU9b0fbt24tPccMhFU4qy+yDNtMk8UqH8+D6MGk/O//aqX9dmHRZIHvL7WWipWRtkRVGvjjyn06YMOEJf7iceO3ilpUllUQpBCxurw/ym9GWhVwF5D8hfwnlqpGfjX4vhlat487VAxjazhSfNe0Lr4shCL10CMNU17Wb/QTvi8EIuaR63vpL1G4+ALsuRkLOSS+vmuf2Kmu4OJDFtrSwKFfcchF34wIOnfTD/aQ4HN/pDjePg0igBKDUGOzdvBpunj5IyC+IVXzcvHlTRLOoQCRtS0jUKFpGoubg4GCwTViyM9ORqvq/P0xLRVpGFrKo1E/+dWbedWp6/nM586riJldY3GREUsR5TOxaF+W+aI+l9s6YYWOJOiqrqNNvc+HiZIvfrXvh0yrV8PN8b8l5rXsorWPJkiWiCQttQSkqRo5kim5TGJ/7FSgHFjcZoFRxy858iH1zO+Odmm1x6EYyHuXmYu+U1njTpDX2Xf9HHCjeYdMcVVoMR4SOrTfaalB+EllmFLZX56qRqI0ZM0ahaR2GDYubDFCyz+308v6o/o0VwqVd3hn7fqjeeAjCpGvfJd1RrZk1gh/kXWsbOhWyc+dOmJub45133hHbT8pnIr/akCFDxJEbRpmwuMkAJYvbScefYdzAEiFS4YSTtn1g3GgQgqXrEwu7wvjboQjRgbjRSZGuXVXf39hYWGuUq0aVO+gNz9U6lA+LmwxQsridd7GE8TeDES0FHS84qcSu6VBESdfnbXvC2PxXRGnxlDEl2f7000/iYLt6+0kC16pVK27CYkCwuMkApYpb+r0o2Fmawqjs19h8JhwJd6LgMFB1Xa4RttB1XARs+3wOo4pNsNk3EkUtNU8FIcl/RttOEjbagtJWlBI1KWlTriF+RjewuMkAJYubj/cWbNnkgZNXw1TiFqm63orNGz1wiq5V4nZo55a8a/9IvKr00OtGmeUU+SRhowRcstTohIGTk5MiqnUwhYfFTQYoeVuqS5KSkkTFFtp60nEp8qmpSxHNnDlTa9UYGP2ExU0GsLgVDqrFRU1YqOoDnQlUixtZbVStozCFQhnlwuImA1jcXh4650mFCCj6SYECGnRsytLSktM6mCdgcZMBLG4vhtI6unTpIgIE5FMjcaMtKDVmobI02uQZFeQZPYPFTQawuD0bSusYOHCgEDOKgJJfjap1UAl3suKeLt2e/U80fHZtww6vgwjTeGg1A0HnjmLv/sMIup0i3csjJzUBZ332wGOzO7yO+KtmMvoMi5sMYHH7N+Hh4aIuHkU9qQQRbT/Jp0ZvWKqLpymtI+POVSz7czA6tjHHJ+VL4uOW1jgXU/AA/AN4246F9fhFWLfeAUMHjcKeQKm8TfZ9bFk8FrNW+yDg0t+w6tgGMz2u5j1j9BIWNxnA4vYYKiZINehJzOhguzpXjQ66U1oHHXzXTBaun9mP3YevIDntIW6dXYlaJd7B0DVnpedA1FE71Kv7HfZIvX28pv+I+l1mIp62oXF70bllO3gG5z3bP/9nNO48EfKs7MW8DCxuMoDFLa9fATXaMDMzE5FPqllPgQIqR0RpHWFhYdLMZ5H7pK8sOxQDmjXArF2SWiETq6zroXrrSUiS7sQcs0OtirWwNigTSDqIVmaNsPxEXk7caaeRaDNgFjhDTn9hcZMBhixuVDeNtpn169cXAQKy1CpWrCj6FlAZaKpXT1DnMLrn4uIiata/iOD9jvh9phvuS9fIjMHQBiXx1eCVUvlsINl/JxpWfQP/daPUkUysn9AHnazn4pTveThMHQfXg9fzJjJ6CYubDDBUcaNmOhYWFiJXTX3+k7ai1ISF2qoVhNqrUUOdkiVLisYtz7TksuKwZ+VU1DOpgLoWo3E+WgoaJF9AlxpvoaXNpvxmuWlBe9HEuAR6LZQO0WfG4+9t7ti01RPH/cJlXWWWeTEsbjLA0MSNekFSExbadtKggAEFC6gN2vHjx6VZmqGvpVSQJk2aiO5D/yInDZHXLmKj3TjUfNsIZr845YlZqh+6ffg2/jNuc764pQTsRqNqRui79Ix0h1ESLG4ywFDEjawxSrZVdwWj9A6y1Mh68/Lykma9GDqBQGkh1Pvgeeya8yMq1+6Fe6RmOfEY2bgM6luvyq/6m3BhA0zfKwmb7RHSHUZJsLjJAKWLG6V1jBgxQvjMqPenOletQYMGojruq/QrcHZ2FuXBnxdoCPaaDnOLkUgQWSM52DzWHNVb2iBe6qoYvHsyalRpAu+o19DEgdE5LG4yQKniRi3TqAmL+ogUWWsUCaVO3HZ2dkWq1hEfHy/EjQIMeeQg0u8EjpwLQWZuDh6l3ITTn4MxY92Z/FJKiVc247v638LNLxnITYHT0O/RZtRqpLJzTZGwuMkApYkb+cJIvGrXri22oOoeoGS5kdiR6BUVipi2bNkS48ePl+5kwGvBLzCr1wiWo/7ADNW/Y7/JBylPHGDIxtmtizFszHTY2c7GmIl/ITCJa7wpFRY3GaAUcaOO3lQUsmnTpsKqIp8aWWxkrY0aNQohISHSzKJD4kZFKKmJrprs9Pu47ncGp89dwa3EZ291798Kgf+18GLruMW8HljcZIC+ixuVINq9e7eo1kEBAkrApVw1Ejc6F3rlyhVppvYgPx5Zg+7u7tIdhnkSFjcZoM/idvjwYfTs2VNsPymdg04UlCpVSlTwoNw0XTFp0iRRx418bwyjCRY3GUDVLUjcaFunLwQEBMDKykqIGSXfUolvqoBL3aZ8fX2lWbqBKoXQtpfOmjLMs/j222/Rp08f6Ur/KTZxu3fvHhYsWKCV0atXLyFu1AdA03O5Dcove+utt8TPTP40stro7xRAmD17NhwcHERXd01fq41Bn8j69HrxeD2D3pvUR0PTMzmOF3VmKzZxI+c49cDUxlC3oCtfvrzG53IbdAaU0jso+kl+NfKxUUSUUj3oGfndNH2dtgY1VKZ/j/4tTc958KBRs2ZNsbPQ9EyOg3JBn0exiVtubq5wpBvyoIhlcnKyxmc8ePAo3Hi68OrT6KXPjWEY5kWwuDEMo0hY3BiGUSQsbgzDKBIWN4ZhFAmLG8MwioTFjWEYBQL8H31nT2fa2ppzAAAAAElFTkSuQmCC)
- F
- F/2
- 3 F
The correct answer is: 3 F
Related Questions to study
physics-
A light smooth inextensible string connected with two identical particles each of mass m, passes through a light ring R. If a force F pulls ring, the relative acceleration between the particles has magnitude :
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)
A light smooth inextensible string connected with two identical particles each of mass m, passes through a light ring R. If a force F pulls ring, the relative acceleration between the particles has magnitude :
![](data:image/png;base64,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)
physics-General
physics-
Two light strings connect three particles of masses
and
. If
moves with an acceleration a as shown in the figure, the ratio of tension in the strings 1 and 2 is
![](data:image/png;base64,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)
Two light strings connect three particles of masses
and
. If
moves with an acceleration a as shown in the figure, the ratio of tension in the strings 1 and 2 is
![](data:image/png;base64,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)
physics-General
physics-
Two forces
and
act at the ends of a massless string opposite to each other. Then
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAZMAAAA9CAYAAABofYRLAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAAFxEAABcRAcom8z8AAAp1SURBVHhe7d0JUFXXHQZwmyZxqWvjOqbGaAO4tGnSNEmTFIm17iapDTi4RESjuIAk1iJEJRgcAoq41+CeukYbEetYLWqMPkkCMbjEgIIaFRA0CDxkedvXdy4HBYcwnXnl3cXvN/Mfx/MeM8zV9//ePefce5uAiIjIRQwTIiJyGcOEiIhcxjAhIiKXMUyIiMhlDBMiInIZw+RHOBwOFoul4yL3YpjU4+jRoxg3bhyWLVuGhIQEFouls4qNjcWWLVtQVFQkP9XU2Bgm96msrERkZCQ6deqE+fPn47333kNERASLxdJJvf/++xg9ejRefPFFJCUlyU82NTaGyX0qKioQExMDPz8/FBYWoqCggMVi6ajE5/bYsWMYP348NmzYID/Z1NgYJvcRYbJkyRJMmzZNjhCR3ly6dAmzZs3Cpk2b5Ag1Nk2Eic1m08yCmQiT+Ph4TJ48WY4Qkd5kZmYiNDRUE2EiepvoK2IK3chUD5Pdu3fjtddeQ3Z2thxRF8OESP+0FCYZGRkYPHiwcqZkZKqGya5du9C1a1c8/vjjKC4ulqPqYpgQ6Z+WwiQvLw8jRoxA8+bNERcXJ0eNR5UwsVqt2Lx5sxIiTZo0wbBhw+Qr6mOYEOmflsJEECEiel2bNm2waNEiOWosbg8TMW+4cuVKdOnSRTm4rVu3xsKFC+Wr6mOYEOmf1sJk3bp1Sr8T1bZtW0Oeobg1TMxms7LttmPHjncPbO/evWEymeQ71McwIdI/rYXJnj17lGmumr4nzlCMFihuCxOxwC4adLt27e4eUFEeHh7Ytm0b9u3bh+TkZLfU3r17lYuZzp8/L3+7exgmRPpXX5iIWZH09HTl8y+qvt7QGHXgwAFl9qVz5851ep8IFHFRtJj2NwK3hUlKSgpatmxZ52CKEleaBwcHY+rUqQgKCnJbTZgwQdlJdj+GCZH+1RcmJSUlWLt2LaZMmaJUfX2hMSokJAS+vr53p/Zrl5eXlzJjYwRuCxNxZapYeKo9xSWqT58+OHjwIE6dOuXWSktLw7Vr1+Rvdw/DhEj/6gsTi8WCy5cv19sPGrPE1uDVq1crX5xr974ePXooX2jF72UEbl0zqaqqwqpVq9ChQ4e7B1SsmZw8eVK+Q30MEyL909qaiZhWa9q06d2+161bN+zcuVO+agxuDROhZjdX+/btlYMqdnNFR0fLV9XHMCHSP62FiZheqwkScUnE+vXrDXebfLeHiSACZcWKFcoWOXFwxQU9WsEwIdI/rYWJuCW+6HViqmvp0qXKLI3RqBImgggU8byQZs2aoW/fvigtLZWvqEuEibjRo9gQQET6lJOTo5kbPYpnqowZMwaPPvoooqKiNNPr/t9UCxNBpHN4eDhatWqFM2fOyFF1iZAT027Dhw/HzZs3kZ+fr9wOgcVi6aNu3bqFw4cPw9/fX5lOUltubq5yO/xRo0YpPcWoVA0TQaS2+PZw48YNOaIuu92OxMREdO/eHYGBgQgICFD+I7BYLH3UpEmTMHDgQHh7eyuXJKhNfEEVu7qysrLkiDGpHiZaJLYMb926VflWIx6uw2Kx9FViwXv//v2auYHsg4BhQkRELmOYEBGRy9wfJnY7rJWVqLTY5EA1h3NcrFdUlwPG2oFNRIbksMFSWeHsZ3Y5UM3hePD6mdvDxGYuRNbxXVi/PBqzZ0xHcHAIZr4zG3MiIhBRU+FhmBUyBYHjJiDo3RjsOlcK4+3KJiLdK7uKsyeSsSEuEmEzpyr3GQydNRthEXMxt3Y/C3b2s7cCMTl8BXan35Y/bCxuDxN7+W18n5GCPavnYGSP6itCH+rsg6DYRcq9u5SK+xDRkbMQMLAX2j7cGf5brqKUpypEpDXlBcg5fRxJa2Zg0JMPKf3sEc9BCIyMR3ztfjZvNsa/0hMtH+sL3zUX5A8bi3prJuXZOBTq6Tz4LdBj8GKclsN1FHyOxMD+CNx0Bbd4akJEmnUWG4Kex8POMHkqMBGp9fWr60lYEBKAiYvS5ICxqBcmxedx+G9PO8OkOZ4Y8AFMdZdQJAvKvtmKrSd+QAnDhIg06ww2Tn8JLZ1h0mPsMvynUA7XUYzMjM+wJ/lb+XdjUTVMUhoKE4cNVpvD+WclKirssHOai4g0yxkm0348TOwOO2w2UVZUVVTKUWPRZpg4A6QqOwX/PlOGinrPWIiItKShMDEj52IGUk9ekX83Jg2ESQs8OSQe5+SwovwijsWMxowd+Sg2xnNjiMjQqsPkZ2LNZOI6fFn7SbyVX2Bt/DzMSfhKDhiTymHyrDNMHkE7jyGYGZ+AhIQELFkSh3nT38RLnr0QsC0fZXW3bxMRaZAIk5fRxhkmP3/uz5j6gexn8YsR9fZgPPPsnzBhjTHXSmqoGyZhv3WGyU/RvGNf/NHXD35+fvD1/QuG9nsWT3XzwvjtN3CHayVEpHliAf5ltHOGSYvuz6Df67KfvTkSI17pg26e/THxo/PyvcakkWmuxc5/ilrMZ/Gveb4I3pGHktqni0REmnRvzeSXgWuRWnt6vuRzrIwOw+wV6XLAmLS5AG8zo/SbLdj4WTHKuGZCRJrX0AJ8ETLSjiA5WRvPbGos2gwThxVWcz7yfrDBxjUTItK8hsLEitLiIty8acwnLNbQZpgQEelKQ2HyYFA1TA6H/UaGSTRMDZ2BWEtw21zFsxQi0qiz2CTDpOfY5Uhp6Om8VUW4eiET2deLUCGHjEC9MCm/iEPv9nKGSTP8wmcBTHK4DrsZBVkmfLp8PhbtuYgiIx15IjKQs9gY9AKaOsPkCf9lOFLvjYEdMBecxaGPohA6cTT8xwcjetuXuH5Hvqxzbg8Te2UZCi+fQfq+1Qj5XfVdNn/ScQDm7P0Cp7OuoLD83l5gh+U60nbMxdDuj+EP802GOehEZBBVt5F/5TukH4zFW8+1VvpZE4+RCP/HSXxzMRe3ymrN39/JRdonsQie/C4WxEYhePjT6NbTG8H//B5G2Gfk9jCx3L6Gr5OWY8HsQLz+qjd8fPrBu/8gvDEhHEs378PXhfY6D5KxmzOxxtcLQ6NP4GqZHCQi0oLiLJj2rUfUjLF4Y4A3+vn4oJ/3EPhO+ivith/F6eu17sOV+x3OmY4hVZ612HKSMXfor/Drtz/BD9VDuqbeNNf/yFp6AWtH98KwhQwTItIvh+O+K7DzTuDj0CHwDjsCI7Q27YdJSRYS/RkmRGQkNtw+tRuxQQGIOW6WY/rGMCEicjN7RQ6OfByDuXEHkCvH9I5hQkTkTpYyXDiyHWtWbIbJQI+D13yY2MtysH5Mb4z4MBW55XKQiEiPHFYUnj6ET7ftxkl5LYq9wgyzAS570HaYOCwouWrCwkFd8ft3knD6RlWdnV5ERHrhqCxG9qE1iJw5FXMSDyE11YQje7dj6+btOHpVvknHtB0mtlv49uDfETL0ebwaGIddX+XByjQhIh2yXTuOdSE+8PLwgKeXF7y8POHp+QKGz/wYmQboaxqf5nLAYa95drJ4DjyThIh0SnkOvBUWq7MsVaiqEmWB1WaMvqb5NRMiItI+hgkREbmMYUJERC5jmBARkcsYJkRE5DKGCRERuQj4Lx/gZCo/oPpsAAAAAElFTkSuQmCC)
Two forces
and
act at the ends of a massless string opposite to each other. Then
![](data:image/png;base64,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)
physics-General
physics-
What is the relation between velocities of points A and B in the given figure.
![](data:image/png;base64,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)
What is the relation between velocities of points A and B in the given figure.
![](data:image/png;base64,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)
physics-General
physics-
What is the relation between velocities of points A and B in the given figure.
![](data:image/png;base64,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)
What is the relation between velocities of points A and B in the given figure.
![](data:image/png;base64,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)
physics-General
physics-
In the figure acceleration of bodies A, B and C are shown with directions. Values b and c are w.r.t ground whereas a is acceleration of block A w.r.t wedge C. Acceleration of block A w.r.t ground is
![](data:image/png;base64,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)
In the figure acceleration of bodies A, B and C are shown with directions. Values b and c are w.r.t ground whereas a is acceleration of block A w.r.t wedge C. Acceleration of block A w.r.t ground is
![](data:image/png;base64,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)
physics-General
physics-
What is the relation between speeds of points A and B in the given figure.
![](data:image/png;base64,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)
What is the relation between speeds of points A and B in the given figure.
![](data:image/png;base64,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)
physics-General
physics-
What is the relation between velocities of points A and B in the given figure.
![](data:image/png;base64,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)
What is the relation between velocities of points A and B in the given figure.
![](data:image/png;base64,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)
physics-General
physics-
What is the relation between speeds of points A and B in the given figure.
![](data:image/png;base64,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)
What is the relation between speeds of points A and B in the given figure.
![](data:image/png;base64,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)
physics-General
physics-
Four rods each of length 1 have been hinged to form a rhombus. Vertex A is fixed to rigid support vertex C is being moved along the x-axis with a constant velocity
as shown in the figure. The rate at which vertex B is approaching the x-axis at the moment the rhombus is in the form of a square is
![](data:image/png;base64,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)
Four rods each of length 1 have been hinged to form a rhombus. Vertex A is fixed to rigid support vertex C is being moved along the x-axis with a constant velocity
as shown in the figure. The rate at which vertex B is approaching the x-axis at the moment the rhombus is in the form of a square is
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAVQAAAC3CAYAAABNNaYtAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAAFxEAABcRAcom8z8AADBTSURBVHhe7Z0HeBRVF4YBQaQYQECBH2xUASlSBRQIJfTeBCkSQEpQpEnvvSsIhiIt0nsJTek9QOhFqnRCSagCgZx/v8vcYbLMJptkd7Mze97nuQ9k72SzO7vzzb2nJiCGYRjGIbCgMgzDOAgWVIZhGAfBgsowDOMgWFAZhmEcBAsqwzCMg/BYQX3y5AndvHlT+YlhGCbueKygBgQEULly5ah3795CXM1IyMmdtGLJQlq2ci2tX7+e1q1ZRcuXLqElS5bSshWraOO2vXTmxmPlaIZh4orHCmrPnj0pQYIEYty+fVt51FyEXT5Bu1f9Tq3LZad06dLRx4WqULsew2jc+PE0akgvalO/IhUpVJJqtR9OG07fV36LYZjY4rGCOmDAACGmadKkobt37yqPmpFQWtW/vHiv/6szmoJvPKL//vuPHj+4R9fOH6U53auQV4JElL7It7Tw2CPldxiGiQ0sqKYX1P9o97QWFtFMQNm+m0GXnykPq1yiMTU/EeeieLvZdCtCeZhhmBjjsYI6dOhQDxHUx7TDv5kQ1KzNp9IFHZNp0JjqlMQyn75kR9r+UHmQYZgY47GC2qZNG88T1BbT6OIb/rdwWt21BCWyzGep2IuCnyoPMwwTYzxOUGE/7N+/vxBSTxTUS/8pDyuE7J9GlT98hxIkzUKt/Q8Q6ynDxB6PEtSwsDBq166dEFI5PEJQpzanNJb36lWgNvUc+TtNnz6NJv8yirq1rEl5P0hKCVPkpJaj11Oo8hsMw8QOjxHUa9euUb169YSIvvPOO5QhQwbPE9T81anzgFE0dswoGtK3KzWrWZqyZ0pD6T4tTq0HzaID/96hN3xWDMPYjUcI6uPHj6lGjRrqqhRb/j59+niOoCpb/je9/E9pz+++lCURzksS8u68iO4pMwzDxBzTCyrEsm3btpQ4cWIhoN9++y3duXOHRowY4XGCmrW5tVMqnK4fXUddyn9CiRIkpg+/6kjrz3HmFMPEFlML6tWrV6lu3bpCODE6duwo7KjAc+JQtYKqHzZ1b8cQypcC5ygtNftlBzumGCaWmFZQ//nnHypTpowQzUSJEtHAgQPp2bPX+13PEdQntHNaC0oFQdUNm7LwcDXV/uDVTadi76X0QHmYYZiYYTpBffnyJW3dupW++OILIRAfffQRTZw4UZl9jecIKtFe/yaUwvJes333B91QHpOEXj5Bm6a1o48s86k/KkcjVxwnTpZimNhhKkHFChQZUPDiQyyxQj127JgyGxlPENSwS0fo71X+5Fs8lXivCf5Xktr0HEXjJkygXyaMoyE9O1DVQh9RSq/MVKxWZ1oabO4bC8M4G9MI6sOHD+mHH34Q23uIR506dejy5cvK7Jt4gqDePbuPVs2bRmOHD6NRo0bRiKEDqU+vntS7bz/q17cP9ek3iEZPnE5LNu6ja+asYMgwLsUUggpHE7z3YhVmGS1btoxWJIcMGWJ6QWUYxrWYQlAXLFigrkyzZctGBw4cUGZsg9UsCyrDMI7E0IIKIfzll1/o3XffFeJYqFAh2rlzpzKrD5xWw4cPV+2sLKgMwzgKQwsqHE7Zs2cnLy8vat26NR0/flyZ0Wf79u30448/CiGVw1MFdffu3SL6YfLkyXTu3DnlUYZh4oLht/ybN2+mdevWKT/ZZt68eZQ+fXohokWLFiUfHx+PFdTFixdTpkyZ1JtKkSJFKDg4WJllGCa2mMKGGh1z5sxRzQK5c+em8+fP0+jRoz1SUJctW6beWLCyT5Ysmfh/4cKF6fDhw8pRDMPEBlML6tOnT6lHjx6qvRShVHJ7O2jQII8S1IiICBGjK28sxYsXF867FStWUMaMGcVjWbNmpSVLlii/wTBMTDGtoN6/f59++uknIRQYjRo1ouvXryuznpUpFR4eTsOGDaO3335bvOdixYpF2uJDRGU5w8yZM9Py5cuVGYZhYoIpBRW1T5s0aaKKKYqihIZGLp/sKYKKVXrv3r3prbfeEu+3dOnSdPr0aWX2Nejb/+mnn4pjPvjgAwoICFBmGIaxF9MJKsRCOpySJEkihPPJkzfTgAYPHmx6QcX71q7SK1WqRJcuXVJm32THjh2UJ08ecWzq1Klp6tSpygzDMPZgKkENCgoSsagQhBQpUoiwIMSdWgN7IsKszCyoDx48oO+//14VU5QxDAkJUWZtc/DgQbWwTPLkyWnChAnKDMMw0WEaQf37779FlhSEIF26dPTnn38qM5HBqq1nz55CcM0qqPfu3aOmTZuqYtq8efM3TB5RgXjekiVLit/FKh+r+RcvXiizDMPYwhSCCieK9FSjXF9gYKAyExmICqr3S6HBMJug3rhxQ+2dhYGmhI8ePVJm7QfREOXKlVOfBzch2GMZhrGNoQUV5fpmzJghRBEX/eeff067du1SZiNz5coVatCggTgOq9OPP/5Y/N9Mggr7qLQfY3Tp0kW0zY4t//77L1WtWlV9PtQ/QFUvhmH0MbSgIkNK6722lXoKR1WFChXEcUmTJqVZs2ZRr169xM9mEdSTJ0/S119/Ld4Ttun9+vWL1KEgtmDFW79+ffG8GK1atRImBYZh3sTQgooVWbNmzahhw4Z08eJF5dHIwFGFLCCIQcqUKcnf3188jrhMswgq3iPSR/F+4EhCA0LEnjoKCGiLFi1UUf3mm2+E0DIMExnD21DhZLJlI9yyZQvlzJlTiAAcVfPnz1dmzBOHioIv+fLlE+8FqaSTJk3SjWyIKzjPiOeVolqrVi1hEmAY5jWmcErpsXr1asqSJYu4+PGvtaPKDIK6YcMGypEjh3gf7733Hs2ePVuZcQ4wISCVV5pZKlasKJohMgzzClMKKrJ8sCLFRY9iKAhYt8bogooiJ/KGgXRR/OwKYEpATQBZVAU1AY4cOaLMMoxnYzpBnTJliloA5Msvv6SjR48qM5GBKBhVUBFjKytGIfYWK1VXApOCtrA3TA579uxRZhnGczGNoD5//lw4muDFx0VepUoVunDhgjIbGRSmRk1UIwoqnGpSyPLmzStsqPGFNmQNpodNmzYpMwzjmZhCUOGUQswlLmwMNOzTVpbSghYpiFeVxxpFULEqHDdunHrDQIotvPvxDfp5vf/+++I1Iali1apVygzDeB6GF9Tbt2+L1EopkB06dBBdUPVA3KqsqCSHEQQVq2/Ub5XOIJgyomv34krWrFmjdgBAGcCFCxcqMwzjWRhaUBHMjgpKuJDR9RRl6mxlBqEFCsrS4dgSJUoID7URBBXv5+effxavFcPb25vOnj2rzLoPW7duVWspIOJg5syZygzDeA6GFlSsjCCkGGPGjLEZf4nYTG2l+jNnztDYsWPdXlCR5qmN/axWrZpIoXVX9u/fr5pTcL5/++03ZYZhPANDC+rjx49FC49FixYpj0QGxTywVZaV6uGoQj8pMHDgQLcWVGQn+fr6qmKKbDCYN9wdhFBJhx9az4waNUqZYRjzYwqnlB5ogeLn56cKElJUb968qcy6dxwqXmfjxo3V1w5hRX1To4DaCaitgNeO3UP//v2FHZhhzI4pBRUefllZCgNV660FyV0FFemcNWrUEK8tYcKEosITVuJGAzsBad/G6Ny5c6zKCDKMkTCdoMI+CscNLmJUXcKWX2915I6CijROWYM0ceLEwslm5BqksPei06wUVXQQ4EpVjJkxlaAiLjN//vzi4oVTBM4oW7iboKL1CBxmeE1I60SSghm2yWi7ou0egBhhrlTFmBXTCCpaoMSka+eQIUPcRlBRa0BWjMKNAGmdZmo5grjg9u3bq6Jau3ZtrlTFmBJTCCoKg8i+8hBVWy1QtMA26Q6CinRNWTEKnUbNGr8p42nhpMJ75UpVjBkxtKCieylaHUMUcZGiWydSS6MC1ZJGjx6txqXGp6CixOCHH34oXgfSN22Ff5kFmDCwM5Dps2gE6E4ZXwwTVwwrqHfu3BHdOGUZOTiiors4sUqSrU/kiC9BhXjKVTVy4JEW6wngJjh+/Hi162zBggWF/ZhhzIBhBXXv3r3qKhM95y9fvqzM6AM7nux4Cu8/ttfxJajY1stVda5cuUTapqeBnYX8DLJnz07btm1TZhjGuBhWUBG4Dy8+2hvfunVLeVSfa9euUaNGjcTFi4GVLeIi40NQJ0+erK7OEJGwb98+ZcbzQF1XWQjck1bpjHkxvFMquv5JiEuVAeZYmcKGh98ZOXKkSwUVXnv8TbwG/F001eNK90TLly9XTR/411WdBxzDC3oYeptu3rxFd8Iekfab+PJFBEVEKD8wHoPhBTUqsPqTsZ0QTtnxFLgylx/B+X379hV/DwNpmadOnVJmGXQckM45rFijC3mLdyJC6djWJTSuf1fy6+BHP/zUjXoPHEoT/P+kzftP0cUDy2jumiMUFvcu3ozBMK2gbty4UQ1H+t///kdLlixRZl7hqsB+pFt27dpVFVOEC9nqJODJIDpDdqhNlSqVsLG6I0+v7qfxflUp5ye5qHLLXjQ5YCVt3rGTtqxbTJNG9iLfRrWoeI7MVLh9AN1mQfU4TCmoqCIvt5G4SBH0b40rVqhIs0S6pRRTpGHCnsvoc+jQIRH6hnOVPHlyEQ0QnUnHlYRf2U7dfT6hBIk/Jr85h0ivwsKd4wupQb709GHt8XTLuFnDTCwxnaDC6ZMyZUpxUaJNiK2QHOT4O1NQ4SjTplyi2hXnsUcPioaXKlVKnDOUXYQD0S1ScCMu06z2xSmR5XUV67RMV0wl19f1p8pNh9M/oebJdmPswzSCip7x2jYhKDICh5QeKI8nKzo5Q1ARwqUtCoK2LEYqvxffoCOB7KiAilvdu3enJ0+eKLPxw60t46l4GsvnmbwY/XYkmqpZ4Wdp7u8L6Nw9/e4RjHkxhaBCrDp16qQKWL169ejq1avKbGRwsaLQtDzW0YJ67tw5qlChgnhuiHuPHj3iXQyMCHL9tTcl1AIIDQ1VZl3NPVrWtwq9Y3kdyYp2oSMPo3ffP3/ymJ67kbmCcQ2GF1RULsJ2Wl54sFnaEsgDBw5QsWLF1GMxHCmoaE+NBnp4XqRXus121aBgJ2FdqUpbJNxlPD5Kw+tlFa8hS4NJFMLOJsYGhhZUbOmrVq0qvuioH9qnTx+bRYzh9ZdeZGQnSTudowQVIVqydCAC9+FQMVPFqPgCdmeZ4YaBSlXRZcU5nJu7qHu5tOLv5/adQ3f5HsnYwLCCitVg4cKFxZccvYsgYCh8osf8+fPV3vFIc0RA/dChQ8XPjhDULVu2qGLt5eVF06ZNU2YYR4COBdrQMx8fH7U3mEu4vZd6+Sjfn2YzWFAZmxhWUBEYDy8+hHLWrFnKo5FBIQ5tqicKcchUT2zH8VhcBRXpkh9//LF4LrRPRrtqxvHAdILYYexEcK6//vprERHgEsLP08SWBcTfTV1uIJ1nXxNjA8Nv+dG6WA9cgFiFSq9/mTJlImUnOSKwHx1XM2XKJJ4Hca+rVq1SZhhngBsk2oVjR4Jzjh3K4cOHlVln8oz2/96aMiRMQAnTVaC55+wIMH3+mB4+Z5OPp2F4p5Qe6Gev3SLq2d3iKqhIj0yfPr14DhS1/uuvv5QZxtlMmTJFrTSWJ08e2rNnjzLjPF5c3UxtiqA61jtUrte6KONQ6dllWv/nUgoO4egOT8N0goqA+pYtW4qLDaN169a6/ezjIqiwkSI9Er+fO3du2rVrlzLDuAqYeWBiwWfwySef0ObNm5UZZ/GCLgYOpSLpLd+rFNmp08w99FCZicSj87TslwE0bOY2uveUV6iehqkEFTnytWrVEhcZAsJRTNpWC+bYCKosjiyLWiNNkosjxx8o0o3+YfgsMmbM6AKTy390csUIqpwjJb3tlYlK1+9AY2ctpy17gujAvh20es446tahAw2Yuolu/MelpjwR0whqcHCwGgoFwRs7dmyUeeAxbdIHmywcWdImi7+FSAMmftG2kYEJBnUcnM39K4coYGQnquNThkoUL04lSpWhyrUb048DJtHafefokX6wCeMBmEJQt2/fLmxpuKjSpk1Ls2fPVmZsI22s9ggqVrloMIfjMZAJxQ3m3AcUv8mWLZv4bGAGmDFjhjLjfF6+CBc32+fh4ZHqoTKeieEFdeXKlZQlSxZxMaHquz3bPlSKh93NHkFFuqO2BTJMCpcuXVJmGXcBLXE+//xz8RnJVtww0TCMKzGsoOJiQW8m6ZjAChUr1eiYMGGCCL6XAhmVoMLB1bx5c/XYeEt9ZOwCCRsy9RehVQib49RfxpUYVlB3796tlukrUaJEtO1EkEWF1FTZgkTGMtoSVBRXQfM/HIOB9Ef0sWLcG8Qma4vTwFSDbrcM4woMK6iwa8KLjzJ80dkzUY1KW+gZDfr8/PzE//UE9eLFi2ofKkQLdOvWzWa0AON+wCQjoz0wYLKxVeOBYRyJoW2o8OJHV4AE1agaNGigXlw//PCDeHz48OHiZ2tBxQrnq6++EnNYzaKyP28bjQc+98aNG6ufOyqS3blzR5l1HK7qKPDi8Q06um8vBQUfExl/p06doOD9lp+PXHgjHvbJ3Qt0YM9+Onz8JJ08fpiCgoLp31BPCj14QXfOH6adu/ZS8NETyvk6RccPB9HuoKN0LezVuYgIv0ungvbSvoNH6KRl/uih/bRn7yG68iD258rwTqmoQO1TFJrGBYXq7/3791fFURuHKivpI41RtuBA6NXo0aPdqgUHEzNwo0RihxRVmHCuX7+uzDoGJI0gcwvdWrGzcRbhYedo3Yyh1LRSEcqROw/lzVuAKn/Xh2avC6bI+6sIengtmGYPbE8+RXJR9txfUZsBM+nwTfepOQjTGWpgOC1tOOI5XT0USBMHd6SqX35O2XLmpjx581LR8t/QkLkb6Z+QVxrw8tk12r1yBvVo6k05s39KRSu3oOHTV9OpO7E/Vy4X1IjbZ+jYhbv03Mk6hYB7tGrGhYSspl9//TWS11cKKpxa6EqKmgCfffaZeAy2WRRVYYwP0pC1xcdRXNyRURowJeA5cQPGzRiije9WYGAghYSEKEc5iJehtMO/HX2UCO8lDbUKOGaRT30irmyglp+/R5/WGkqHQtyruRXOWceOHUWoG8pvIoQR8cOObl758v4l2j6zG32R7tVnn75kdzquzL0mlAK+z0/vZq9MEzedpAdxDAxxuaDun+hL5ZsMp9O6eXuOAXn1UhzR8VSvLbEUVASDoyOqPB4rVlvVqxhjghtm7969xeeLgUI5jowjRuoxdkDy+TEQD426uxAMJJEgNRYmB7yWOPH4KA2shkSGpOQzfCvZcrc9OjqPGlesSr/scs8+Zlu3blWrwGEg1A0Ci88GPovly5fTlStXHNDtIpyCZ7SlrO8koLfeK0KD1l9RHn/F5c0TqJZ3LRq3+ZbySNxwraA+DqKupTNQgkSf0ci9zmlngXREGZeK2qfr169XZiIjBRWeYBl6BXHF7zPmxN/fX01VRXiVIzPd4OjE8+oNODYhHpkzZ6aaNWvSqFGjhKDARBCbXmOHZ7anLG8loCSf+dLWEL2t3iPaOKY5VWo6is66qekUu0Vt4XDrgSicdOnSUdmyZcXNcO3atcKEZyvEMWpu0Oy2xUSDxYwlO9KWm6/8Ls8uBlI7n9LUzn+vzZV+THGhoEbQvysHUP5kOGGJ6Uu/RfrFJeLApEmTxAoTHwhqnyLY2xayjbQcWMkijRHA0YUEgcWLF0camzZtEvMSNAZEYkF0xwEkCFgfh6FXKQkOFb1jT5w4oRzxCtzB7TkOwCivdyyeQwt+157jAF673rF6vZ+QzWR9HM4dzqEWnDt7joNtOyafEVY8GN7e3upnju/Ijh07lCOJwsLC3ng+DOvPyPqzXLp0KfXr1y/S98megTq6DRs2FLZ62BRx7u1akV3fRL6FEEudhlrMePOzDr+5i7rVLk+dAtw7mw9bfCx69M6N3sCCB9E3WAzhnMOsZ28n4fCrG8g3P1bEXuTTdw2F3v2XfmtZlqp2CaDrDsz/cJ2gPvmHxrWuSZXKFqEsqd+iZB9VowUXHVONBwKIjqcyxrR06dJCQKJCtpHGQOsSbVIAeufLOe3ABaAFd0u945CxZe3MCgoK0j0WXxAtuHPLCATrga2QFpgy7DkOoPOq3rHW5hB0GNU7bs6cOcoRr5GhZdYD71ULLhxsgfWOtfa8y2Ld0R2H4tJ6x9n7GcmBOgDy9WLrrneM9Wdk67PESjRRokS6c/YMmAjq168v4qWRPo1i6Por2Ce0eXANSm75nfSle9LRSBr8ks4s60eVKrenLTYWc3DMwpGGawADq2Vrtm3bps5rh/XNGt9XZB7qHWudBAPTmnYephDZ6SI2A59dtWrVxHf2jz/+EDe+qBo5nl3Zm3KmsPxuhiJUr2YlqtJiEO277UA1teAyQb21fTxV825M8/ftp2FVUZT5Xao7cifFdUeCO/qPP/6onmTUPoUgRgUuMnwQ8nfQJVULvggyaUA7kI2lBXdHveNQ0k/rAAO4m1ofh4HXaw2yufSOxYWmBYZ8e44D2vqw2mFdTKRv3766x6GNjDV47XrHHjp0SDniFfg8cJOxPg7bYOstnKzJEN1x6C4rq35ph72fkXbImwoETG/e+jPC+9M7DoKKoTcXk4EuFChBCceWrfjZ8HN/UpXMlgXE29mpx2pNh9+nV2hymwrUYNg2suWrxqpd1vLF+Omnn5SZ19gyYVjXycD33LrxpRzWxd+1uwNnDCR0/P777yLDUZcXIbS4mzelxPGJ8tO4PY4Po3ONoEbconmdq1PFttMJlUnPTmtM71reVLqSfrQjDu8Jq5YWLVqoJ9TX1zfKOxRAoWmsAuRqFgMXJkRZbrewukTmFURQO6xbbmBlrHec3uoYz219HIaeZxNhJXrHWof8QCzsOQ7gJqF3rPWWCb9rz3EAr13vWL1t6+nTp984DmEz1n3AcI7tOQ4Xckw+I4ggbKbYKspCKhja9tT2fkbWx+G5YS6C2Ug+rz0D30E4Y/Llyye+u7DxYpWFv4cbiK0eaa94QAv9XvVUy/PNBLqg3L/vH5lB9co0oLn/RL1UQaw1zGMY2BFZM2LECHVeO9ClwhqkZ+sde/ToUeWIV+Ba1c6nTp06Vit6ed7gSEZX3IkTJ4q+bvh80X5c7/snCdkxkYq/a3meRKmo2oDV5GhPjksE9fGpJdTYsg0fuP6G+PnF9UBq9JHlTv52Nuq+8HSsqvQgNVRuOeFYwrI/Og8qLmoZl6o38KWOjZOAMQa4WSCzDqtIXJRYyUeXGGIvsN/Lfle2BsL3UJSnZMmSIsEEK2N8J/Gdi1o89bkf9At9kdzy3B+Uokm78b2NoE2D6lLFDrOtYlPfBDdtiDaGngDhMTmvHda2bIDQNL1jrc+t9jj8fbx/iKreudIOiCd2OFgJw5GFGh7Hjx8XzxGTpJuXdw7SyPYNqVolb8qZxvLcKQvQ4I2a1b0DcIGgPqPtE5qTd6NRpI3+2zKoLCW1nKwcTcbRP7FItcbKAF9ObAdHjhwZbQA+7F5o6ocPCCsJrArwf2wHtVvXRo0aOT5+kIl3sEqVhVOSJk2quyqLLTA/wIMvv0NyYOuOvld16tQR4g2nmEMrlYVfpUkNYEpBW5aVFHrvAHWyLDKG/RW1ycsdgBDC1GZ9zjBgb4fDEDe/Hj160MKFC+Me5vbCskv+uS5VauNP50OvUkC7opTY8rfeL96Rtt92XFC80wX1Zdh++vHrHFT8u7G0YX0grVmzlgLXBdLs4U0pE05g2rLkH0tbBkQShu7o0NbLRFM9/CwdP/jSY+WitTFWr17d9b3fGaeBbTQcj/hsUWkMSR6OAjfyJk2aqN8t7IDgAET5wI0bN+pGRziSC2t708eJElCyfM1oSNfmVO27kXT8geMEwllMnz5dvd5gz0UXW9TbQGF42I4dm3UWTgf/+IG8q3SgDZderbCfnl9BjXLBtp6Cyv+8nBy1hHK6oF5c3oUK5P6SWnbtQ31697LccXpSz959qH+PjlS9AAzjScm7z3K665id1xsgrAUdSfHB5ciRQw2rkW2kseXA9gbmAlQmkjad8uXLi+0YY2yQ5CFvpohrhDfYkSD1FE5EeLrh1HJ1eccX94KpX1nLdZQwJXmlzEY/LTrm9oWuEZ6GNHBEo8Apispx0TmS48LNnZOoVtkaNGG71rfwkk7O60ifJElAibwK0uBAx2RpOVdQX16g0Q2+pLqDA+lu6D2NfeUehd27Q/vm/kRZEyagt7J9S+su2TYkxxZ4/GB/wcVUtGhRtSc/kIH9MI7LkBzYhxDOIbNeYOtyTZtixhlgiy3bo2D1qBepEFf0bIqu5Rntn96KMljeY4I8bWjLVfcv5INzhhuRdSSMM3h4fAn5li1FftMP0Jtrtls0s1WBVzpQ/Htafz7u586pghq6bRRV+PpbWnLehpH05k7q/DWylLyosf9Bh91ZUf8SK1DpJIDzynq1qRVUiLwWrDhkWhzys3EHZYzF3Llz1awo2Npl0oYZeX5xDTXKmYa+6rmKwpTHPJqIp3Tj7GH6K2AwVfrYcqN5qzCNDzxKtx9pJfU53bv2Dy3uWVp8RzAylvOj+dsO06XbsS/V6URBvU2TWxSir39cZnnptoigv0fXpxSWN5OyUHvaHZ1r0g4QAoPCC/IkwcmEiABrZKaUnqAC9CWSKakIz4DdlTEGCD/C54rPDoHjCKkxNzdp06I/acNB93dGuYQXd2n73JHUvmldql2nLtVv0Iy6DvenXZe0C7uHdGT9HOrv10xkqzVsUJ/qWo717TacVhyIfUUyJwjqCwo59Rf92sGH0li+0Cm/aE6/LlxPZ63DGJ89oGMbZ1Jbn9eZEjmqdKQZa/ZTSCx3UXAuffPNN+rzwTlgKy41qhWqBN5FbBVxHMI21qxZo8ww7sq4cePU3QU8xdZZWwzjTJwgqC8p7MphWj0/gAIWLKL58xdS4LYDdM06cT/8CV069BctW7SAFomc6AU0Z/Y82rD/DIXFwpSB0BUfHx9VTFFQwVbrC62jIipBBRBRmQ6JiAAunuKewB6HVEaEROGzQptvxCoyjCtxrlPKRcBxJNPf4FDCKsVWwDbCrODtxbH2CCrAdh8RAjgewdmubFPMRA8+a8QryggNpCDiBsswrsbwgooiDjL/G+JoKywG8YJTp05VO55KT749ggrgmJJtipMnTy7S3VzhpWSiBrnuyDrC54KBGGJnx34yjC0MK6hI1UNZNrkdR3gMftYDMaYI5JedThGIDWcV/m+voILg4GA12wqCbE+GFuM8UF/gu+++E58HBnqHcZtvJj4xrKDC2SBLwiELRlvXUgvyfVFNR24H4dGDgI4ZM0b8HBNBBdomfqghgDqY3MTP9UA48Vnic8CAsMbkc2QYZ2BYQUVmBS6iihUripWjHrjoUI1GXnQorCCrJtnj5bcF0lK1DjCkrUZV4YZxLKgohMr38vyjYhQXtWHcAUPbUNEr35YYoggFmqfJi87a6x8XQQWouYiiF9qLGqthxrlgh4C0YJxzVI1ClTFb0RwM42oM75TSA3UYkTaKiw61TlFwwRqZyx9bQQVIWdWugFEXEil1jHNANAfCoXCuYcPGZ8iOQcadMJ2gwhufN29ecdHBxoraiXqgEEpcBRWg0IO22RhWrc4s9OCpoD+YdAii5CJC4xjG3TCVoCIIH3nbuOjg/derLg6WLVumNgeLq6AChO7AjiodX7CvOrJNsaeD1FHZewg3SZR+Yxh3xDSCil43sk8OvP56jceANs/bUYIKYMeDXVbGtyISAEWNmbiBzqayH1XGjBmdUjGKYRyF4QUVWTIIgZIN21CoVk/IELeqLc0nY1IdJagArwX2Wpn+iC2qdaMyxn4gnrJiFEQV4sow7oyhBVVutWWnSbRMOH/+vDL7GoTU+Pn5iWMwkFmD6uD4vyMFVYJVsKzDiiwubYtqxj6Q3it3ElmzZuVqX4whMKygIiyqcePGqkjCw67XCwqxqDIrCqNdu3bCM4yujvjZGYIK5s2bJ4qp4G98+umntGHDBmWGiQ60KJEVo3BDgkOKYYyAYQUVTfpkkRO0gNYL7EY7XhmAj6ymnj17qjGLcY1DtQc4xWTzNjQGRAV5xjbyRidNJkWKFBGtgRnGKBhWUJFDv3btWtHmRK99NC5E2eUSYTawbWorULlCUAEatWGFir+FgtXoPcS8CT4bpPHixodzVaZMGTp79qwyyzDGwPBOKT1gs5SVobDt1qtA5SpBBagzgKr/+HvYyqLqFfMa7Bq0tvDKlSuL9FKGMRqmE1Rss2UFKqwMbXmGXSmoAN7+AgVeNQTDlnb8+PFcqcoCTDXWiRHovMAwRsRUgoqVn4xFzZcvH+3cuVOZeRNXCypASmzx4sXF30UDQaROenKlKjgRv/32W1VMkcar51hkGKNgGkFFvVMZi1q6dGk6ceKEMqMP2mW4WlAB7IJly5YVfxuZVXCUeWKlKlTsql27tiqmCGOz1f+LYYyC4QUVPb619rdatWrpdjnVgqpQ9evXjxdBBcj1R2V5KSaIi/WkSlVIy5XRF/jcunTpQg8fWjcdYxjjYWhBRbUnxJ9KYUJ9VFnv1Bawz2GbGdMWKI4GW1tth1ZfX1/xfswOstiQzYb3DLMHTC+4KTKMGTC0oKLlCS5KXJyoyh9dXUxst7WFoTHiS1ABxL9169bqa0ELjxs3biiz5gOOOVkxCn25EMrG5fcYM2FoQYWA/vbbbyKXH7n6UXHo0CEqXLiwuJiRHy7DquJTUAG83NjySlFFyNDFixeVWfOAULbcuXOL95g6dWoOHWNMiWmcUlGB8m+yXB/EdPPmzfHmlNIDN4a+ffuqq217nGpGAmm3sqwi4oI5uYExK6YXVNQ+zZAhg7iYEZcaGBgoHncnQQVYYaOLqrTtYjWNVbXRwfmXNQ2Qhsvpt4yZMbWgomIR0k5xMRcsWJB27dqlzMRPHGp0wJ44adIktbQgzBLoQGBU5s6dK84v3gtWqFwghjE7phRUeI1HjRqlrvYQ93n8+HFl9hXuKKgSFMuGnRGvD6YKmCiMxpQpU9QShrly5bLZ5pthzITpBBXxnN26dVPjUuvWravr5Bk4cKDbCipYsmRJpOLKKARjBLDKRr8nmWSBjLUDBw4oswxjbkwlqKh92qxZM3EhY7Rp08ZmF1J3F1QAEZXtP2AHXrx4sTLjnsAOjHTaJEmSiNeMal8nT55UZhnG/JhGUFH7VNuHv0ePHqJvvx5//fWXqALv7oIKsN3PkSOH+lpnzZqlzLgXiFRAGq1sVFihQgXxmTCMJ2EKQYV9VBYdwepo9OjRkWqfalm6dKlaQMUIggrgmJJxs3BYwXHlTgHxiKXt2LGjek5r1qwZbfovw5gRwwuqtg8/HDnw7NsCdVFTpUoljpWFjI0gqAAdCooWLSpeM24aqGzvDpWqcO5atGghXhdGkyZNhOmFYTwRQwsqxFTGmGbJksVmH37Y9rBqleFIcFTVq1dP/N8oggpgj0TQP143bgh9+vSJ10pVWIXK84gBm3V0tRQYxswYWlCDgoJEfClWqLZCi9AZ9eeff1ZXpKhGhXx55JEbTVAB7JJVq1YVrx2RDLb6aTmbc+fORaqL0Llz53h5HQzjThh+yw+BOXPmjPJTZODhRwUqedG3bNlS9fq7cxxqdOCG0LBhQ/V9tWrVyqXvATZruVKGEwq9oKIrTMMwnoApnFJ6oICxtuYoVqna7bGRBRXgNaPkn3x/aJXtimr3sOWiGyn+ZnQOQIbxNEwpqCgsUqpUKXHRw26KrCnr/k1GF1SALTa2/FJUcQNB8WpnoY02QBYUsqEYhnmN6QQVNTe1pfmmTZumzETGCIH99oCtNmJuZfwn0myd0X4ZNmpZsStt2rQiPZZhmMiYSlC1PfBR2Qgxp7YYNGiQKQQVIIoB1bNkhhLCq44dO6bMxh1kbOF84rkzZswY5XllGE/GNII6f/58NWAfhYyRDWULdEOVxY7NIKgAJg3k0KNFNd5X/vz5RRREXFm0aBGlS5dOPOeHH35omJoCDBMfGF5Q4RD59ddfKUWKFOKiL1GiRJTFONavX6/mx5tJUCX+/v7quUCVJ1TKjy1IhJDlD41a9YphXImhBRUZOcgfl2X6kMuPjpq2QHERWcFJDrMJKkBF/Pfee0+8P9QsiGkdUqx2J06cKPo+4TkQ52vkuqwM4yoMLaio/i6FsWnTplE2uJs+fbpaYxR9m5Bvjv+bUVABssYyZcok3iPsn6icbw9IZx02bJhqOoA9Njg4WJllGCYqDL9CRbm4Xr16UVhYmPJoZGASQFaUrM/p7e1N//77r2EzpWICVqayqhbakAQEBCgz+iBOF+msMqusTJkyNpMmGIZ5E9M4pfSAQPTu3VttfoccflkFySxhU9EBG2qePHnEe/Xy8rIZO2od01qtWjVx42EYxn5MK6ihoaHUtm1bVSDQ/14rnGYI7LcXxObKSlVIdEB2k7btNs4V0nLluWrcuDFdv35dmWUYxl5MKaiwpdavX1+IAwqIoCWKdbFpTxJUgLhUmX+PeFXk30NU8d7lucJwdV0AhjETphNUZAkhWwjiAO8/HCza1ZjE0wQV4NxUqlRJvG/YSVEUunbt2qqYdurUiStGMUwcMJWgwhuNfvYQB8RPorK9LTxRUAFsyHXq1FFFFAOreNia47O2KsOYAdMIKrKfcubMKQQCGVPoCR8VSNX0REEFDx8+FGUNIaSJEiWkIYMH667iGYaJGaYQ1HXr1qnZT0iPXLVqlTJjGxRENrugPr0fQleuXKGbt++JsLKw0Lt0O+SWcEIdP3GSWrftQMNHj1eOZhgmrhhaUJ89e0YLFixQs5+Qn79lyxZl1jaTJ09WM4nMLKjXD66jGWP70fff1KSq1apRteo1qf43zalVm+/Jr0N7at3Klzp0H0ozl2+lY5dCld9iGCa2GFpQUV1Kpp2iBzyKH0cFUiq1VZnMLqiCx2dpcst84r2++0UjGjFjCa0ODKQ1yxeQ/9gB1LTC5/S2ZS5joRo0eGEQsawyTOwxtKCeOnVKNImrUaMGnT59WnlUH9QN7dq1qyqkMk/d/DbU/2i3fzNKYXmv2VvNpTdq+j+4QCuGN6YsCS3nxSs7/TR7Pz1UphiGiRmGt6EizCe6TpuwGWrbhUBY/fz8PERQH9POqc0pleW9Zm0+lS5EDsdVuEfLe1ekZJZjEn9YneYduaM8zjBMTDCFUyoq0FtKBq6jqn2XLl1EAZCRI0d6jKDusKxQvaIUVKKnF9dT08+Qw5+IyvdbTbcjd4xhGMYOTC2o6M5Zrlw5IZzY4iPIX/aW8pRcfnsFlZ5fp4AOBcU5SfHVz3ToFjfeY5iYYlpBRVxqgQIFhECg4jzK92nxnMB+OwWVHtCWXxtQcstxCbLUpRVn7iuPMwxjL6YUVMShIh4Vgon4VNRNtYZXqNb8R7tn+tL7ENS0PjTnGNtRGSammE5QZ86cKUQSYom41K1btyozkeEVqjUPafvkJsJ5leB/tWnZaf36sgzD2MY0ggrb6Pjx4yN1/rRVaR4hVrLyEguqwssQWtqtJCW0HPdOqe50kG2oDBNjTCGoiDFFOToIJIaPj4/N3vSoDVqsWDH1WBbUV0SE7KEfC79rOSdJqFzfVXSP9ZRhYozhBRU56ihDJwWyUaNGNosj//333/TZZ5+px7KgSl7QPssxGSzHJM1Snf48aubzwTDOw9CCev78eWrQoIEqjhBWW0H+aFInm9ahxB9WsZ4hqE9p99RmlNLyXrN99wddea48rPKcji7pR0XSWs6hV27qFBBMj5QZhmFihqEFdc2aNaI7JwL24bXH1l+PGTNmUKpUqYSAfvHFF3Tx4kUaMWKE6QX1xbMn9ODePzSzYxHxXt8r353WH71Bt27dols3L9ORHctoaIdalOP9FOSVoxINWXyIHnBAP8PEGkMLKgoiL126VNQ+RfaTNXBUjRkzRm3SV6pUKTpx4oSYGzRokOkF9cbBNfTrwI5U7cu8lCtXLsqTvxB9+ZU3VaxUmSr7VCSfKtWpXuM2NGDKSjpx06b7n2EYOzGFU0qPp0+fUt++fYVoYlStWlWsTCWeEDYV8fIFhVtuNOEvIl49YPn52bOn4txgPHseTsoMwzAOwJSCev/+fdEfSYopuniih78WT22BwjCM8zCdoEI4mzVrpoopqkqh2pQ1LKgMwzgaUwkqYk+rV68uhBKOKsSm2mo8x4LKMIyjMY2gHj58mEqUKCFEMlmyZDRhwgS1spQeLKgMwzgaUwjqjh07KE+ePEIg06ZNS3PmzFFmbMOCyjCMozG8oK5du1atLJU5c2ZasWKFMhM1/fv3F7+D+FQWVIZhHIGhBRVN+ry8vIQwIs7Sno6nEhlSlSJFChZUhmEcgqEF9cyZM+Tt7U0FCxYURU9iwrVr1ygoKEhUpAoPD1ceZRiGiT2G3/KHhITQjRs3lJ8YhmHiD1M4pRiGYdwBFlSGYRgHwYLKMAzjIFhQGYZhHAQLKsMwjINgQWUYhnEQLKgMwzAOggWVYRjGQbCgMgzDOASi/wOcr2oExwJOEwAAAABJRU5ErkJggg==)
physics-General
physics-
What is the relation between velocities of points A and B in the given figure.
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAASAAAACPCAYAAABavgYPAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAAFxEAABcRAcom8z8AADZCSURBVHhe7Z0FeFRHF4YDlOJFUihe4C/F3R1KcHd3d4cAIbgWJzgEC55A0EJxK24haLHgwSFIguT77ze7s7lZEkhIdjeUeZ/nPrBzZe/d7Hx75sw5Z+ygUCgUNkIJkEKhsBlKgBQKhc1QAqRQKGyGEiCFQmEzlAApFAqbYXMBev/+PUaNGoVhw4bh2bNnxlaFQvE9YFMB+vjxI9asWQM7OzuxbdiwwbhHoVB8D9hMgLy8vNCyZUuT+ESLFg179+417lUoFN8DVhegJ0+eiOFWkiRJhPBky5YNMWPGFAJ0/fp141EKheJ7wGoC9ObNG7i5uSFLlixCeJIlSwYXFxdcvHgRceLEEW3//vuv8WiFQvE9YBUB2rdvH6pWrWoaanXs2BGXL18W+54+fYpYsWIpAVIovkOsIkDdunUTAlOxYkXs2bPH2GrAz89PCZBC8Z1iFQG6evUq3N3dxTDMHE9PT/zwww/CMlICpFB8X1jdCS05efIkmjVrJiwfbtGjR1cCpFB8Z1hdgHx8fNC7d2/Ejx9fCM9vv/0mxEcJkELx/WE1AXrw4AHGjx+PFClSCOFJnz49pk+fLpzRcePGFW23b982Hh1xrl27huPHj+Po0aPw9vYWviaFQhG1sLgABQQEYN68eciaNasQmZ9++glOTk6mmJ8XL16YpuGXLFki2r4WDut69uyJEiVKIGXKlIgXL54Qt8SJEyN37txo2LCh8EW9ffvWeIZCobAlFhUgxvjkz59fiAuDDTt06IDz588b9xq4efMmYseOLY7h1qhRI5w5c8a4N2ycO3dOnBcjRgyTyOXIkQPly5dHlSpVUKhQISFI8j1y5cqF1atXIzAw0HgFhUJhCywqQPTpZM+eHZUqVQoxzWLz5s1wcHAQosCZMBmkmDBhQgwePBj37983Hhk6ixcvRvLkycV5tHxmzpwpRM5cXHitdevWoUmTJkIMeXynTp3w6NEj4xEKhcLaWHwIxo5vPuQ5e/assFgoAtw4BU9ROHXqFObPn2+yVuigXrhwYYjT92Tq1KniOA61pkyZIoZzYYFiWKRIEXFunTp1RDCkQqGwPlZzQhPGAw0cONA05CpatKiwWMyd0ByWMXhRWioMYDS3oJjWwX1M6TAPbgwLtHxq1KghrtG0aVNRFkShUFgXqwjQq1evMHHiRPz666+iw6dJkwaTJ08WnZ5O6tAioQ8cOICaNWuKffTvtG/fHrdu3cKNGzfEbFqCBAm+SnwkTIwtVaqUuP7cuXONrQqFwlpYXIA4DU6HMDs5LZ8ePXrg7t27Yh9nwigqHIKFFgnt7++PFStWmGbR0qZNa3Jsz5o1y3jU13P69GkkSpRIXFdl4ysU1sUqAkQnceXKlXH48GHR9vLlS4wbNw5JkyYVQsLtS4GIjx8/xogRI/DLL7+I4zlso38oMhg0aJC45owZM4wtCoXCGlhlCCYz34m+JAeFqU+fPkJMwpoLxjgfKVrcateuLeJ/IgLDBWidcbr+9evXxlaFQmFprOaEpj+H0/EUDVo7bdu2FUMezlxJp/SXBIhT63Xr1hWzXrRW5BQ+z3d0dBRpHl8D/Uryvvh/hUJhHSwuQPSxtGrVSnRwbqwLtHv3buNe4Pnz52Eux8Ep/UyZMok0DkIH9pw5c5AhQwZxPqft6Uxme3hg2oa8P1dXV2OrQqGwNBYXoObNm4uOTUc0h1/6mB5Ou/ft21cMv8IiQBcuXBB+I0Yy0yckuXPnDgYMGGCazv/jjz+EyIV1ap2CJf1AHB5ylk2hUFgeiwvQjh07hMNZH3FMJzTjf9KlSyc6PbewZMMz5SJVqlRCsOgLMoeBjJzN4vUYYBgef86qVatM98KhHS0zhUJhWazmA5IwHaJgwYKiozPlgvlhTEYNixOa+znM4rkMVNTDfUytYJkPXiu8M2T0KfG6LJLPfzls5LJBCoXCclhNgDgdX69ePdG5uTVo0EDkbDENIqxF6Wk5lSlTRhwrLSA6sZmSIaf08+bNi/Xr14v4ofDQpUsXcf62bdtM9au5eodCobAcFhcgpl/06tXL5GguWbJksAUIHz58GK6a0K1btxbHcvr+0KFDKF26tHjNkhuME/qavC6eQ0c2h4EUNPqA5Otly5YZj1IoFJGNRQWIBcHos6FAsEPPnj37k4TR8Balp/DwWF6X0/H8P60pJrh+LX/99Ze4DnPP6NAmFDcOEenYjki6h0KhCB2LChBnuRgB3bVrV1P6hR5ZrIx5XmHxATGrXiaQcuOUPJd2jgicKatVq5a4HoVQChBh8TKWCaF46oMpFQpF5GDxIVho1Qf//vtvlC1b1iQmX5oF279/v5hel8dzYxR0RFmwYIEpDIABjXoBIpMmTRL7ChQoEKb6RAqFIuxYzQktYSwPZ5hkp2dJjs8ty3Pv3j3069cPP/74ozie1Q75r9wYAf21lQ23b98ufEfyWuYWEOG1O3fuLPbTiR7eIEeFQhE6VhMgduwhQ4aYBCRnzpwiy51WhfTl6AWIHZ8O4MyZM4t9//vf/8Rwq127duJ1hQoVULx4cfF/zoiFN26H4QCsJUQfD6sv8jrcQkrFoN+K5V25nwGPCoUicrC4ANHJzBgbGb9jb2+PMWPGwNfXV+znLJi0bqT1wYDC6tWrizZaRpxFY5Ey0r17d9HOwvb0KzEqmq+LFSuGnTt3fnH6nbNy8hp8X5m6QWuIzujQhoy0xPLkySPOozNdoVBEHIsLUMuWLUWnpY+HtX8uXbpk3GOYJeNKFdzPYRjLdTBqWqZUMOZn165dxqMNyHgd1hUiTECV6R7cWGCMcUH0MTFLngXumQi7dOlScS/S2qIFtnXrVnGNsMJrsRwI73Xjxo3GVoVC8bVYXIBoYdBZzJQMCYc5XJxQBiByY6eWqRlMp6DVFFItaHMBknBIJWez5EanshQcudFi4vpkXKfsa2CgIqOtOXyLaBkQheJ7x+ICxHSGDx8+iP/Tl0JhkbFB9O+MHj1alFbla4oQUzOYnR4aoQkQ4VCKw7dFixaJ46pVqybCAFjzmSVhmaDKIV9EYSVG3gOHZF9bAkShUFjRCU0LhTNe7Lh0RNOZy4x2+mykJUSn9Jf4nAB9LUzx4HQ8S3GwfnVY4Mwc74NpG2rVVYXi67CoADHI759//jEVludGfw2tFAnrBdHy4b6wLM1sCQHi7Ju8v7AWJKNwsjgaz+E0vUKhCD8WFSCKj7RumAOmd/rS+uHKGHJRwbCU4yCWECBWZuQ1KYTmcUCfg8/A5+K5dJ4rFIrwYVEBYg0gWgf0v7x7987YCqxcudK0sgVnvCg+36IAEaZoMEaJ4QJ8LoVCEXas5gMinA7nWu3s7Nw6duwoptnDWo6DRDUBInRuc2aMvi2mjCgUirBhFQHiqhNSOLgxB4xxOoRT7WEtSk+iig/InCVLlojzWdBMrS+mUIQNiwvQtGnTTGt5MfiPHVU/HOMQRi7BbCsB+ppZsJAYNWqUuDf6hbjqqkKh+DwWFyCWSWW1wpEjRwarC82YIHZ6+k/YaW3pA4osmL/GOCbeX5MmTYIJrUKh+BSLCxBniswDCzdv3mwqrcqNDtz/ggCRZ8+eiURZ3iOTXBUKRehY1QnN+B99Xej69euLnCqZ+/VfECDCxFlZ3J5WnkKhCBmrCNCVK1fQv39/U9Y7C8evXr1a7GP2uWy3lQDREc5MeOZ5hZYNH14YA8WSrkwz0efBKRSKICwuQLQAZJJp6tSpRUyQdPQyG15GE4dWkMwcSwgQS3Twmtwic2lmT09PIa6//vqrWAFEoVAEx+ICJP0h2bNnD7YaBq2C33//3dTxo0IgImtTf00c0OdgIiyvzVIgtubr6kYqFJbD4gLEwDwWIJPT0ixhIWsEcWOdZ1oJtrSAIhqI+DlYyIz1pHl9pp7Yio/3D2PKRFdc/fooA4Ui0rGaE5qzYcyAlyVZWcqCQxRWNbS1E9qSAkRYhI3hBrSw1q5da2y1LqcXdUOSOL9gzK6IlyNRKCILiwsQS6+yhGmaNGlEJ2dQIhM35QKCnLaW64J9rg6QxBICROHjNblFpg9ID9cWo9AmSpQIBw8eNLZaiQAfOFUy1GAq2mkhVPEQRVTB4gLEDHjZuZn7xbQMPSxKL2fB9GU6QsMSAkQxHDp0KIYPH/7JwomRyeLFi8W9Z8yYMUxiG1nc3eeCwsljaZ+zHWKlKYfN/35aaVKhsAUWFyB2aK6xzmluc2gJlCtXTvh/2DHDssigJQTImsgVOCpVqhTulTy+jmeY2qo8GvQdje5VM2rvHRONp+yCoUalQmFbrOYD0sO1weRaW3LjLJi5dRQS35YABeDa6QPY5OmJHYe8YPD/fkCzZs3EM7Rt29ZUrtZSvDq3BGXyl8Waa+9wfUVnxNbeN0G+jjj3Qs2JKWyPVQWIQx3OiMnkVDqip0yZYsqGZzzOl/hWBOjh2c0Y0Ko+6jdti64dmqJg5t/g0H4Crmkq9PzZM5QuXUo8B3PkLMc7uA+sgeJN/sRLvvQ9gNrpWX3yZwzeYL0hoEIRGlYRIArPwoULhe+DnY7JqQxI5NQ8gxJtXQ+IxexZGpZbxBNIA+G9YQKKZ82CZsOW4Mrdp9r13+DobIYexESrmYZ6QTevXxfVAfgslkrX+Hh/P+oXzgPnTYY11QB/rB34B6Jp75mxzjg8VEaQwsZYXIA4xKhRo4boaHQ2c+ilt3T0s2C2EiA6hHlNbmGpS/05rm0ZgwyxYqBs35UGq8PI+7seKBDDDvYOA+FjzPY4cuQIkiRJImbHIj9dIxDHFnRG/gq9cP2jsUnj1ZnlyJdQe9aEueF60nIOd4UiLFhcgLgsD2sAsS7QiRMnjK0GKE5MRqX/x5YCJOOAeB9fGwcU+OEZPMa2QsZk8eHQbS7umU00PT8zHzliah0/YwMcvx/k9zl06BCyZs0qhqVcijrSCPCBY9m0SF24PpxHj8BQZ2c4Dx2OMYO6IH+qGNrzRkfFQavx2ni4QmELbOKElnTr1s1UjCwqpGJEJBDxw5W1KBRPE5iYeeFxKcDYGsTdDU5IrL2HXaYmOHVfZ5JocFlovj+TVyMrZ+z2jrEomLM4hsxaiqWLFophHrdFS90wrV9tJIymWaQZ62L/nffGMxQK62MTAWJskH6pHm7fugCdc+sN++h2+ClvG5x4/KkfyWtBBzEDFTNfB5w3K5ZIHxRXiuU9sFxJxNcZe44pzUqg6oA1IU+3vzqJZjnia+8XDx1dg1ulCoU1sZoAMeaFK4rmyJFDiA3LVHANdxaqt7UPiO/La3L7mkjoe8fcUOTnOLBLkhdzj4eUbHUdfcsaIsHLOS6HX3ADyETr1q3FMYwRikhJ19dey+BQyAFLz4We+LXrz3qIqb1XsuK9cU0VblTYCKs4oZnzJVdFpfgwIlo6ornf1gLEUrFt2rRBu3btTCkiYecNVvYtIe7pxxSFMGT2QsydPVukn3CbNWcu5o7ogAzxNYH7MR3Gbb1hPC84+/btE2U7eB1utIRCWhv/iwQ+x/QWeZCqZH987kmenZmLjOK9EqHT/GPGVoXCulhcgBwdHU2disMufR4UKwe2b99eiJIts+EjwvsnR9EkEwU0OgrV64GRI4bByWmwiHgePMQZo4cPQJV8hsUXE+VpiiMhGDacCZRT8nTW16lTR/y/b9++xiPCxqtrBzGuaw2kTfgD4qctgI6Dp+Pg1aA63AY+4PJ+d/RrUhrJ48VG7Fg/IHHa3Og4bA7O+kZOMTaFIqxYXIAYeJgrVy6sWrVKLNVMmBnPOCC5Kio3W/qAIsL9XWORKpr2DLFywtUrhGntt5fRtXBi7Z6jodqQjSH6ZBYtWiSeSdYMoh8qd+7com3mzJmiLSx8eP0U169cwjWf27h94youXbmJp6/NHeKBePX0Pq5euQKf23fEe928dgWX/72FlwGhjA0VCgthcQGig1Vf5pRClC9fPtG5fv75ZxEXxCHYt2oB7f+zvgjsi1ugMy6EoD/Xtw5FMm1/tGSl4PlvyBaGrI8k10ojTMylQHPBQ/2S1grFfwmrOaH37t1rqo7IjQ5X1oqmD8jW9YBomTE/jXV7eD9h5wMWdzb4tvJ3Wojnn0QW+2J09Qxif/WRWxGar7dixYoiHSWk1UNoGTJGiFHa3zv823yVXywU3j2+CHfXWRgzchichw7DsGFDMHT4KEx19cD5u7r3+eiHI5uXYvK4URjqNEQbWg/D+BkLcOCiWvstolhcgPhLTucuOyG30qVLB/ul5ywYp7+5z1YCdOPGDWGFxYsXTxRICztv4NKCvpvoaDb90wzzezvGIrU2PLMv3BFnP5P3ULt2bfEZhFSOZM6cOeJ5mTdnqVpF3wpM23F2dhbDdy6HzWqTESHwQwBeProB92ENEF98P+OgzuAluPzgBQLe6/9eH/H21VN4/T0FuRLFRrqy3bHv0n28fReeHytFSFhUgPirzQJc7EBcpob1cBgZTTjzNGjQINjb24v9tvQBfX0qxges6FpQOy8Weq0wi6d5fh4dCyWEXfKicDtp7ggODusQ8b0nTJhgbAmOk5OT2E9HNR3ULVq0EBbl98jYsWPFZ8EAVq6uwsoCdNzzuxY+61XHxRUokFj7+8cpBHevz8Vg3USvyoXRaZaaNYwsLCpAjGXhdDJLscpVUWlCz5s3DxkyGIYmFCCWKrWlAOkDEcNnAQFXVnfHj9q5dSbtMrZovLmFaW2LIGHKQnDZ+eV14s+dOydK1bJsa0glSWgZyVK2cqP/bMuWLcYjvh84c/rbb78F+yzk50ErsWvXrvDw8BBLfod5me1r7iiZTLtOkpLYeO5zAnQbg+v/gd6uajgcWVjNB0TYYTgE4xeGPo+BAweK/DAOfdgWFQQo/BUR72JkzRxIkskBY5d4wGP5fHSqWwYlq7bHzithz7RiUCbvoVChQsIXpYfLW3Of+cbP8ntEWoyf25jkW7lyZVEMb/369fDx8TGeHQJX16IEBShxCXh66VOIzbmFQfXKoNfCL1fuVIQNiwsQh1xnz54Vq6DKLwetIpmYSivJ1gsT6tcF45LRdArLrVq1aqKutR7WtJb7K1WphlJ5MyC6dm7lGvXQx9EZizfswpodh1GvdnUR1ay/HpNv9Rw7dkwcw9VBaAnyHtKnTy9+xQnLgxQpUsR0f/qNfiuKkP76//WNnxWHXiF9Hp/bWJO8ZMmSGDFihBiucR1/E0qAbIbFBYiJllJguDwNf40kjP6tWrWq2GfLaXjWpeZ9SEvMfDOfndLP5uk3b6+zeGcMpVmzcnmIx4waNcpwgBGWoQ3pOLmuPDuK/IzUFrTJMr5h2Ti8T5s2LUqUKCGc2EePHg3uL1ICZDMsLkC0LmrVqiVmLmQgopeXF5o3b/7Jl8RWAiTh7BzX7tJvdHC+fBn8S0lRNT+OlR31x/FZzI/hdubMGeMRBjj8C+k4fekSd3d3U9UA/cbPMKRz/8vb9OnTha/H/LMw3yg4tLQZCLtp06bPTy4oAbIZVvUBcdq0X79+IhGVXxL6O/iFsnUcUFSHVhCn47mSLH0bXOKa/jM5o/g9wbSVLFmymISGG/2JHGI5ODiIIdauXbtEaAWDYMOEJkDCCa0EyOpYRYCY4KlPveBa8bQY+AWhKSxrQisB+jxMYaHP6GtLhnzrUHCZH8e/P/1kHJoy15DDeg6jv5prHij9iyZAiYp/QYBuwrFuafR2DW7FKr4eiwsQa0EzBohfGk4lM/aHU6kSNzc3MfxSAqT4EgzhYFE1ri7LcIVgjuSIcG8LKqbWBChWXrgd/8zKsYEX0LNaKTitUgX9IwuLCxCz3WnhMPWC6Q4S1kPWFyWLCj4gRdTGYkNO/+NolpULIyTH2L8/szLL4x1oULI0pv+j1paNLCwuQEwfOHz4sPGVIeqYwWJyypmJqZwl+1aTURX/BfywoJ0hQdrByQOh2VUn5nZCnpJtcfpVJFleCus5oVkRkTMS0g/EqN+lS5eKADHlhFbYmqfn3FHuV+1HMXoGDFl+EM9eGR3Yge/x4vEdbJ7ZBzkz5oLT6rOGdkWkYHEBYmQxV3vgyg8UDuaGMcbl4UPDWJszY7ZORlUoyM0DbmhcLBt+TpgUOYtWQONmzdGscT2ULZYPOQuWx+gVh6FK+EcuFhegnj17CsHgxsRBfRwMZy9klK8agimiBK/v48jODVg8fxamTpmC6TPnYeWGnbj6yN94gCIysbgAMc6HaQb6oloMsmvYsKFJmOiAVk5oheL7w+ICpJ8qZTQq4zhk3A+Faf78+TZfmlmhUNgGqzih/f39ReAhw+MpHizFwRUjWC6BU6tSkPRLNocGFzPksVxHS6FQfNtYXIC2bdsmUi4oGgxEZOSqvpIdM5NlnhNLtLJ+NHOquDif+UYhY1wRj2Utab4O6ThuvIYUOIVCETWxuABJX0/Tpk2DJVgyDcPFxQWZMmUS+zkM4zrpXDOMJTGKFSsm1hLTbyw9IafxU6ZMKV6bHyM37mMJkPBVOFQoFNbE4gJEq4ZZ5tIXxNwvFluXs1+cgmdQIld/2LFjh2lxPk7XM/EyceLEpo1V77hPbnyt389NnsP9jC8KqcKgQqGIGljFByRhHZbGjRubBITlJFglkXV4WFyLWcwst8nlm5lcyOBFFiyTG4dczC3jKqZcS4uv9fu5MVua/7J4FX1LLM2pUCiiJlYRIGZv02ksC34VL15c1GghHIpRfJiOQQFihDSHXxFNNORKE7yuEiCFIupicQGipZIqVSohPJwFmzVrVrBi4Rwi0QktLSAKEIdnYa7lEgpMdOU1OQRUKBRRE4sLUIcOHYR/h4XIzNe1Wr58OfLnzy/EidaRJQTo6rUbxhaFQhHVsLgA0ZfDovR6uKZV+fLlTb6g6NGjC5GKTAGqU7cuYsSIjv69e2D4sOEYNmwonIcOxagxY0VRea4vNXm2Gw6dv4XXan05hcImWNUJTSGScTzcWNFuxYoVwZzQkSVAtWrXRvyf4mOxUyNkTsD3i4dyLYdg8YrVWLt6OWb+6YwmDrmRMG4iOLQYiqO3VI0XhcLaWEWAmPnODHg5PZ49e3axSiqL1LPKHcVH74SmkzqicAXR2D8lxYPDi9AqP53fv2LS32ZlO1/fgkv74uKeUlVwxCW11LdCYVUsLkBLliwR9XvZyRmjM3LkSFMpDsJ60RQfKUCchs+VK5eIluY+82n2L208h9cvV64c4iZMirvHlqFTccYPpcW4TSGsUnp/GyqkYzkQezh5BlVsVCgUlsfiAsQhF0ttsCQrlyDWwyVpunfvLsSJQYM7d+40LbvLpVcKFiwo1hILz8ZzKGB8z0RJU+HOkSXoWIzrz4ciQDiPzoUMAY4Np+yAStxQKKyHxQWIqRBcgFAPp+G53haXUmHH50Y/EI9jACGXnfnll1+QLFmyr9p4LlM1ChX/A76nVqJD0STae/yK8VuCiuGbuLEepVOzPGxiDHT3CrUcp0KhiHys6oRmYqinp6ewUig69Am1a9fOVBOaQYNMJGUEdGRsL1/6IfDpYbTMRx9QGkz4KygJljy55YUJLQw+oLQV+8PrkZIfhcKaWE2AmGhao0YN0dm5MSWD1RGZTiHrAYWlHEe4eXEMLQvSAoqDnKVqiXpCXbp0QqsmdVAwY1Kt/QcUbzICZx+8M56gUCishcUFiCtUsniYrPnD9bn/+usv417g/PnzwgLivrAUJAs3z4+iZYGE2vUTo16vyVjv6YHVK5dh9uQRaF27DFLEj4fkGYuj78TVuOuvLCCFwppYXIA4HU5x4bLCc+fOxbt3BkuDWfFM05DF6sNaEzrcUIDEECyEaXh8xFnPEcgYl1ZZbFQevAavVNVxhcJqWFyAaO1w6l2/nDDLc5QqVUoIjxQfRkNbVoBCmwULgGuHwoZ7SVoeW++8NbYrFApLY1UntJeXF1q2bGkSngYNGmDjxo2mLHnbCBBwamZzROM9/ZALCy88M7YqviXe+r1AwJdG0B/f4AHjy/yUv8+aBLx+idf+Iec7WUWAmA/GSOgECRIIoeEsGNf3JhySMRLacgJ0zBgJnRYTQpqGxzss71ZSvP8PmZrgyGP15YwI75/fwK5N6+C+fgO2/rUN27ZtxcZ17lizcSeuPtRZl5oYeB/Yon0P1mHz1q3YvHE91npswMnr4f8BuH14KWr8UQItRq3DC2ObOVcOrsf4of3RtHpZFC5bC0Pmb4fvN7LSTuCr+zi2Z5v2Y70Ze49645n4in7E/Tv3Qu3YUYEn105g+aS+qF2nAzade2xsDY5FBYhT6jNmzEC6dOlEB2dZjqlTp4poZULxWbZsmRh+WUyAXh5Do+ysOf0rxm/2MTYaCPR/iWOrhyJjTFpkP6Pj3P34oPzQEeLDm8c4f3wXxneshKQJ4iN+vIQo09IZm/7xxsOXOnEPfIe7V07BY2YfZP85IVLlr4u5mw7B59Fr4wFhx8tjEOy171DG2uMRFGMfxIVN41CubAMs2X0cJw+4oVKGaOL71nnxiSge9/UBpz0noWqx/ChVsQYaN2mIKuVKo3jpSmjQtC6qthuLmy+jZujsk5snML1PXSTXPmc7u2xYdMzXuCc4FhWgI0eOiD806/1wgUK9H+jgwYOoXr262M8t0n1A757i3OGdcHVqisTG9/i9WG30G+yMkaNHY9jg3mhUqSiSJ4iLNFkLo6/LJjw3nqqIOAEn5iF7fH7umTF7v7nzX89FtC2eDfVGbDO+Dj+BAc9x/sQxXHnwaULxh+fn0SFffPzWdIFpVdM7++eiaumSGBGlA08DcXnDSPyeKAEq9V2Mm89f4e3bN3j56Brcp3VHOu2zjZGnK3yiqMvy43t/vHrhjR5FE8EuVm4sPR7ST4OFBYgxPpzp2r17t7EFItaH6RmsA01R4HBMBiJGqgAFPMapfVuwZP5szJm3AAsWzMfMGdMwadIkTJw4EZMmT8WseYuwdvMuXLzz0niSItK44Yk/UmgClLAY1nt9rtLAXQxpUAY9558yvo5cfE/OQ0bte1bccZM22A7i44f3Udv6eXMNfcokR4zUtXAyhBs9OL0VMpfuiCtRuoiDH8ZXT6EJUE7bCJCeBw8eYLRmeTAhlcKTMWNGUZCMSacWDURU2Ibr61BGCFBRuJ8JzTND7sCpfmn0mBe0Ykpk8nDfSCTSvlsVRu83tnwj3NuP2hntEC2FA7beD0GBHuxA5y5D4e0blX2WAZhYM6VtBYglN1h6I1u2bEJkmH4xfPhwkx+IwzRpDdFZ/V9GPvN/gRcvPicqGhEUoNd3vbF589/a0IOv/HBihzsWurphn1fQMD6Itzh38C9sPXTJlEz84vYZuM2cBMfWZfGj9t3KVLEjJk+djOkLPXHjeVCn9bvlBc/lC+Eycw7c1u3Q3i8kp+57/HtkO7YduqhZUYG4uH8Dlrtvxy1RWfg9Lh7age0Hz4Nnvr17DuvdFmLh8o24cP8NDxA8vHwYqxYvwNK1fKYwOI5fX0G/8oZSxrkq98LeT2rF+GL33wfh+0JXN8v/EQ7v2IRj1+lHe4MzezyxaOFibNx7RvsEQ+au934sXzgHM2fNx4Y9p/AyFLPw/oWDWOE6VztuHtbvPIHQHsH30j9Y6ToHM2a5YufJcxhbKw3s4uSyjQB5e3sHi/dp1aqVqUYzc7WcnJxE8iiHX9xfsmRJkYz6X9y4DHXevHlD3PetbfybspRuvXr1xAKQIRJuATopXr319caCYV1QPHsaxEpVAgvW78Ss/nWQJa3Bco6fpgTm7L0mjqXwnPnLFZ1rl0Aa+zjI1Wq2SYCe+5zA4imj0KNpacTSzsvo0Aojx47HOJdVuPqcR/lj51xHVK1cH04TtWH6xCGoUSQTfs9dGbO3y4UM3uPKgVXo2bg8MiSNizxNR2D5nNHIncTwfS3Roh/6tqmCdPbxUbDpWOw9uBKty+VDikSM7I+O9H90wuEbD3F0zWg45M0M+3j8oY2NXLUG49zTL4nQB5z3GIYMIkhW++FOXwQDXNbjtl8IkbJvfbFj6XjUK5UbSRMkRbcZW7BocH2k/yW+ONcubgpU7T4TN4L0EAh8DPeJvdCkdReMGDsaHeuWQnL7VCjZfBhO++ruLfAZNkzriyYtO2H42DHo0qAsUiRJiSKNnXD8vt76eoUtU7uidOmq6Dd2BlwmDETdciXwq31s7TtQAMtO2ECALl26JJZhpp+Ha34RJqQuWLBAFB7jhyMz38UHpbZvbtPXdgrGV1pA/q8ew3uvK8qljan9cqZA5YZdMXnuCpy6eAEe45sIMUlbZzwMI48A+N48hwUDqoh7yd5m/id+nRubBiG+tq/csL+NLeQjTi/vhzSJUqH/mnMm5/Tz8xtRPrUmLr8UgusRztp8xJO7V+Axuglia9ew/70wuo9dhIWTBqNC8RLoM9sDa0Y3FftS5K4Cp1kLse3oNTy4dQrONX/X7ikmitZqjn4jpmLL0at4cPUw+lXmjPCP6OoWltpT/ti32An5Uhvi5OzsYuB/RWph4uoDeKQvGOr/HNfP7ESPclxTLwZylmuELr2GYrH7OrgMbYU0sXluAjSfskO7ojgB26d0gEP9wfB+Jj+xN1jSrYR4nxI9F+OZ+FACsNulM8rW6Y8zj6W0B2BF7z/EcYU7z8djcdw7HJzdESns/wfnDReEJUh8dk1EDlYjjZvfNgJEKEKcjifMhKeVw5vnsGvAgAEiPYO1gJiSwfXj+/btK/bJ4mUs28HiYjyHK55OnjwZI0aMMAUv9urVS7RNnz5d5JmxrUqVKqKN12P1RbZxZVa20QktV2NlICTDAlg4n6/pl+J+nidFkcmrvIeyZcuK16zWyP0DBw4UrxnDNHToUPH+Mu2kcOHC4r3kfXGZIbbzOdjG9+QyRZwd5HM4OzuLNoo1j6OTnseNGjXKFDvFz4rvO2jQIPGanxmHsry+vDeuBivfl/fMkrds5z3L96UVyjYuAKm/Ht+H15Pnyx+IFi1amNoYUsE129jOZ+UKJ1xKO0QiNAR7iBGVtM4UMyVGb9RNTDw9gGrJtWtmaQ7vx0FS47N7MlJp95Sl9acCdGW9oxCgss5bTR3j/dNTaJU9NmLm64nbZrPYx2e2QEzt+PR1x+Ce8dECzi1Elph2+ClnCxx7Evwd/A7ORAbt+BQOA3BVZxDc2zoECbX2tNVH4bbOoPBa3QdxtPZSjhuNLV/m/tmdGNKqIpLGoJBwi4cidfti5wX9kP4jNo+uKfaX679aFw/1Dn+NqitEMnaeNrjErvhkP2rnsEfhZmOx3mMtVq1ciTVr12F6jyr4gddPVxNHH2nHPT+KBrntka/RSKwzHrdaO25m7xrienapq+KgptMffXejXKqYSFN1vNlQ7yGGOvwMux9tNAST0LdTrVo144dnJ7LimR1PKleuLNpkYOKff/4pXnMNecLa0PzSs6MfP35ctG3dulVM21eoUEG8JhwKsNPY29vj5k1DwCGn/ZMmTSqKnEmfBfdR3FilkRUUieyU9FUR1iVi8iyHGoT3QCFjpz91yjBbw87McygWEg6zuNIri+5LuFAiOzt9X/olgigQ+vMvXLgg1s7n0EbmyzGNhc/Jz0tCRz7P69atm7EFwsLk53Ps2DFjiwGuyc/70bc3adJEnM8FHsmYMWPE6/79+4vXhEsl8V74uet9PZyl5OfJz+7x45ADy0zcWI+yKbW/908UoM8FONzG4HqaAM03DMEM+GJkpTSwi58P7meDlnDCM2+0yqpdM0N9HPcNGorc2DkFabRnyNLqUwG6vG6AQYCGbDHNgvnsGifiU35rNhN+Zif4X1qGvBz2/FwWp28YYpL8zsxHpujaD1TDSZ/EGb3QBCh9NDtkazQZ+k/E9+BEIYr5u7ppg5MgLmwcip+19kI9VhtbwshHP5zbsRhtKuQUAsa/WdJ8zbDrhvwB8MeGkQxriYbuK4NH/H+4pf3wc9gYuyDO3X2n6bgLfo9vh0q9XbBiuRuWaN/7JUuWav+6Yu6cWZi1bAseah+W74HZyKod59Bjmpgw4nGLjcfN046bvXSLZol9wJll3YRlWmVM0PfewCtMrJXK9rNgtILYAemIXqmpqFx0kAXp+UFSSNjGTshfYq4f5utrCFxiBDWPoSVC6MilpcCZM32hM+7ncbSaJLRw2DZ79mxjC4R1xDb+ehOmgvA1rafXr18LIWM1RnZ8KSTSSmD1RkIhSZgwoeiMUlSkIHG1Vw4zJVzFle202iT0jbGD83wfHx9xvPSVeXh4iGMoXBROip4Uaxb1l+/LapJkyJAh4jz5+Ui46gfbad1JKPJsoxXKyQGWQ+F9UCDlGvq0aGhJ8Th+6SS8R/ljQav1i9zZgopptI4SOx+WH/+cWF1Fv5ol0W/peeNr8sAgQPFyY8WJoMjowKfeaGkUoGMREKAz89uK58jYaCqEO0jHx+f7USut1llj5MapCzQDKEALkFkToN/qjcddM9eNFKAs9SZoshnEgwN/CgHK03FRsPiy857OsNfaC/X8ggC9e4EHD5/gbdBjGgjwxZYZ3ZAxscEPVXnQOtOwSgpQx8Vmw7u3l9AxL7MNcuDC7ee4ummIdg/R0MFN+tJCxttjCJJp79HS9ZKxJSTewn2A4fvSYPI/xjbJS0yoYeNZMMnp06eDBSLS+siZM6cYbh04cEC0NWrUSDzInDlzxGv+EnOIwuqGsqNzmMBj2LFlR+eSz4wlypw5s0m4GHvEa+fOndvkKOUQkMLC0q2sysihoVyjfts2QyAchxl8TSEhLJJGsaOvSnZ67uMxtEYIRYT7uZ69vuzsnj17xD1QePW+EvmcjEciS5cuFa8pjnI1EGnp0EKSgi2tlwkTJojXFGwKOz8f/ZprvE+um08HP8udEDr9adHw+WVclhwyys+bMG6LbXQ2M45LsmbNGtHO4RwXEvgir/9Bw0z80v+Kybs+szbbmyNo/UdxjN2m/4JaVoDOr+guZsYSFuuNm2bpGIEvD6N+Ou09kpXH6ZuG57SJAD07rv2ozYf3AzOFFHzEptGGYVXaco4wfLoBoQtQwHX0KKj9LX4qifOP3uPOttHCCsvT1tUoXsHxf/saH7TnvLp1rLAUszWbjZD+4gHa9+PDez9NgAw/nqX6uhv3SPQCpP90grCaAJkjLQYOfwgL0vM1/SfsLCzX0axZM9HGYQKhGNA3w2EWxYnwl1wO71xdXUUbOzGtKratXm34Q1Nw6ENim1wWet68eeI1LSXCoSLTRbhGmby+XMueQ0NCsWQnptjJYQiHLzyGlpKEnZdDMrYz3USyfft20UYri1YONw7vKFSHDx8WxzAeiqLCoSKtR0LR4PtSRKSgSkGiH0hCsZJ1tvX3M378eNHGcwiHsXxN/5T041C86YvjsO2ff4J+zfj34I8F21nJIGw8xLia9CNFR8PpwUvy6nm8+08Uyl8D2+7pf+ofYNQXBCj4EGxqqAJ0Zb1BgByct5oE6On5VSgUT7tOgjxYdiF46keg7yYUjaN17BojTT4gKUAZ60+IPAHq9QUB8juJHnVrYcqekENTfPfNQErtOhlqjYfBTpMCZIdOS8wslhf/oNovdkhcqrfwR727uAaFEmnPnzg3Ju8Inp6El2cwcdxknNJ+D95d24jiP2vH/ZQN47aaWUtvvDF5wjScfeCH00s7Cr+Zfb428ArmEgzA1LqpYRczB5aeNNylOTYRIBYp468zhxL0K7CzSuf0+vXrxTEc/tCqyZIli8lX07VrV3EMrSDJhg0bRBvPl7/YvAbb6JylQJH58+eLNq4ZTx49eiSGehyCyIUT6RjmMbLjynugQHDox2vJYQitFkKLh1YahzEMqpRQdHgcHc/SqqE/hRYE26XPi4sk8rV+qMS0FbbRuU0oxmXKlBFttEQIhYCv6TPS+2noo+Iwlvl30hqkRURBo4UmP2+GBFD09ILCYSKvaT6ck+LFH4TwcGPbOKSPbYdY6SrD8/ynax7dP+2JeoWyos4wT82Q1/MEoytpX9y4ebDmrE4gXl9Gm+xah0jfAKd0Oat39k0TApS1jeEHSM+19f2EpVBm8BZji8b7Z3DtZpgYKNB+PvSu3HOu7ZAgXjqM3hpktb27sBhZNAHKUHfCJz6gN0fmIAMFqMGkYNd5emSKEKC8nZcFe7Z/t4wwCpC5tWCG/wV0K5UcyfN3wBEf8/y411jlyIkZe/Rfa/ihZGffOMpQcbTyUN2zalxa2R0JYtijt9sZgyP+wwNMb51PHPtj6gJwdFmF/UdP4OD2NejTsAKaO6/U/gIagY8wu30hcdwPKfKg37QV2HfkBA79vRYDmlRC00HLxDP7+2xHtXQsOBgHlfotwz2j0r+9exit8zEUICVGbb5oCJH4+Aiek3qhZZtBOHjbzzYCxJkuPhT9F0QOQWjJcFjFji5nvugnIidOnBAdhpYHo6oJfTYcTvE4rqhBODxgp2RsEa0qQrFhh+RQSjqROavE8/r06SNe0x/C/fQv8Xh2UgcHB3GMtKLon+FrioEUu7p164o2vZ+JQ00OyXi/0pKgZcKhDo/lc/I1HeIcKkkhJhyqUvQ4IycFTYoZrTqKES0WObNGH5ae+vXri3ZadxIO49gm/WMc+vE1ZwZ5PcLhHAWKCwVcuxb0aycFlvukVRh23mLv7B7I/FNsJEmTF826Dca0WbMxc+p49GpbH/mzZkH17i7Ql2D6EOCHu5c2oFpaTWjsEqD3/L24/+QlXvs9wZX985D3R7b/jol/n8eLV2/w6sk9rBtreOY4eVrj0M37eKs9UuD7N7jvcxEubQwd7aeiXXDo0nXce/xCdMJ3z7wwqG5+xI6TEOU7jMD6nfvguWAMyhfIhw5TtuCVMKU+ate/i/1zOoghm90vZeF26F888TP8oLzW3nvbxJaIru2Lmb0Rtl2+A783AXjx6A62TjD4H+MX0d736j34aX+zZw9uYbmzwVpPUqIHTt3yhf97c5vNyBsv9CyfHrFjJ0bGwhXRZdA4uC5biZVL5mBAm0pImzwtmo30QFAuqj82jqmt3Us0JM7igHGL/8I5Ly/sWTkJ5XJkQs2By4xZ9Abe3t6PrhWyIgafi9uPcZEo4U/IVXMQvAxz8AJ/TUR6VclhmB3jFtNwXLYqfXHqibzge3hvGIOCqZj0bYfUucuiYZNmaN2mLYql4zA8JrL80RyLd13B+1f/oGoyw7W6rLtsGwHiMKRz585iyEPLgtUSOeskZ7noqOYNssOxs3H4JJdylrM3RHYkDiukP0j6cDisktYP16VnG0vDEvqM6MzlcIu+E74HLSMeIx2sFB2+rlSpkpiV4lCJvhxOnUthk05dzkLprRBaVJyR089UcT9FkKJEMaUAydk3TrcTCip9L2ybOXOmaKMYUnQpStJXJmcK6cPRs2XLFtHO2S8Omwhn0tjGa9CSpN+Llh+fg6JD+PzSLyWHmhIO/Wjd6Z3o4eWu125MHdIDzZs2EgLZqGkLdOk7DCt3eZmGRZLXjy5gydh+aNKgHurVq4+W3ZyxZt9ZXD2/F1MdO6F+PUN7mwFTcOrydVzasxID2jcWQZH1GzbDwOnuuKWpx4fn17HWxRmtG9cX++o1aAHHkX9i1Y7TeGXQXM1oeIBtruPQvnkjNG7aEt36j4C7JjBBkhCAi3vc0Lt9c3GNunXro53jROw5bxhOXNm7HP06tTBcv2ELDPrTFd4+vji1zRU92jQ1vm9zDJyyHBdu38Hh9XPRo3Ujw702ag6n2Rtx76W8GTNeXcXmDZtx3OsCdqydB+d+3dCyaWM0atwE7bo7aZ9JUNS3ATqha2gCFBP1nebBZXhftNW+X+0798Ycz2NmFqaBwJc34DFrBFo3qoOadZvCeYYHbpsbW8TPB55zRqFNY+24Oo0xeNoa3NRP7Rm5e3orRvZsiWpVqqNt3z+xz/saNrgMhuN4V5y8+kAT53fa9/45trg4omXnYTh2/63tfEASOQSRnZUdlUMe+htkR6dIsNPQh0MxkvAPSZ+QtGoIOxIds9KfImeYUqRIYZqep4jx+oz5IbSoZMCkdLBSpOjoljNhctpcL3aM5KYwyJkrPRz26B3PHIZxml/6qSgEXL+MM13Sl8Rn4/1zRk76eRh/w/flvUjo86GFpH9uUqtWLXGsHN4ROt75eTL4k1Bs3Nzcggk5rS7+APA4+b56OAEgBU0RVQmaBeuy/POzW1EJmwsQrQFaJvLXmNYGrRj6P+TsD4cJ7ATSISvhEMW8E7KN15TwGpylYieTsKNTYKSYUVA4vJCzXBL5/oTnUySlv4jQKmIumxzGhAe+J31hnJLXw3ui1SPh83Xq1Ek44CU8V+9vknC4RJGTPicJhdC8TQ/fk36z/fu/sYRNhQ6DBUQB6rQkvENl22FzAVIoFJHBB2wcafAvdVisBEihUFiJwHdv8NjnGByrGlJ5CrSain8fP8e7j6E4uKMQSoAUim8c/ztnsMxlDAYO6A9HxwHoP2AQJi3ajLt+4XcNWBslQAqFwmYoAVIoFDZDCZBCobAZSoAUCoXNUAKkUChshhIghUJhM5QAKRQKm6EESKFQ2AwlQAqFwmYoAVIoFDZDCZBCobAZSoAUCoWNAP4PgiDTiHZDRE0AAAAASUVORK5CYII=)
What is the relation between velocities of points A and B in the given figure.
![](data:image/png;base64,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)
physics-General
physics-
What is the relation between speeds of points A and B in the given figure.
![](data:image/png;base64,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)
What is the relation between speeds of points A and B in the given figure.
![](data:image/png;base64,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)
physics-General
physics-
What is the relation between speeds of points A and B in the given figure.
![](data:image/png;base64,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)
What is the relation between speeds of points A and B in the given figure.
![](data:image/png;base64,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)
physics-General
physics-
What is the relation between speeds of points A and B in the given figure.
![](data:image/png;base64,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)
What is the relation between speeds of points A and B in the given figure.
![](data:image/png;base64,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)
physics-General
physics-
In the arrangement shown in the figure, the acceleration of the mass is, (Ignore friction)
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAARwAAABmCAYAAAAZOi7zAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAAFxEAABcRAcom8z8AAA8aSURBVHhe7d0HUNRXHgdwLLF3o7FGY40lasx5g4lRo4mxxIsxlrGOvcSu2MYzUWOLWMbDi5giNkSJLWpidMx5OQsiFuy9CzZERNqC8L39Pf6o8fAG9r/8961+PzNvHB6LLGW/vP48QERkEQYOEVmGgUNElmHgEJFlGDhEZBkGDhFZhoFDRJZh4BCRZRwOnH379sHf3x8BAQEsLC4va9asyVS5efOm8ZtMVnI4cD7//HN4eHiwsLhlGT9+PEPHBRwOnPbt26sf3NSpUxEYGIhVq1axsFhWpFWzefNm/Pjjj+jYsSNeeeWVx2FSsmRJvPXWW/j444/RrVs39O7dW/3bokUL1KpVC6+++iry5cuHKlWqoE+fPvjtt99gs9mM32z9JTyMxJnjoTh64hTOnTuHY0cOYf/+/QgODraXAzh8JBRnLt1AQlKK8RH6cDhw2rVrh2zZsuH48eNGDZG1duzYgTZt2iBv3ryoWrWqCo9ly5bh/PnzePTokfGoP0tMTMTp06fh6+urWuklSpRQISXhtG3bNqSk6Pcifdb966ewYuHf0bB6KXvQ5kH9pm0xYOAA9OvXD316dUfjuhWRr3Iz7LkYZXyEPkwHTkhIiFFDZA35S/7ZZ58hTx77i61+ffj4+ODy5cvGezNHWgje3t6q5SPBJS2h0NBQ4706S8G3Q5rZwzInJvjtNepECu6e3YX+PQdgy9EbRp0+TAfOgQMHjBqirJWcnIzFixerLlPFihWxcOFC3L5923ivOWFhYZg9ezbKlCmDcuXKqZaS3q0dG1aM/5s9cPJg4p8CJ9XZQwdwOvye8ZY+GDjkFqKjo/HFF1+osZoOHTqoblNWOHnyJFq3bo3cuXNj3LhxqgumpwQsG9fWCJw9Rp09lBNtuHsnAro+awYOae/BgwdqYFh+3yZOnIi4uDjjPVlDwm3YsGFqbEfGRbL68znmSeBMWPokcMJO7sPS5WtxV9PGGQOHtCYv9oEDB6oX//z5843arCeDzl9++aX6vGPHjtWwpZOA5ePb2Z9fNnzQeQh8/umDBfNmo2ur99Ft3CLoN1ycioFD2pIxlEmTJqlu1MyZM41a68iYkazXyZEjhxrf0WtMRwLnU3vgZMeng6dhw8aNWBfoj3F9O6L/pG9xny0cosz57rvvVAvDy8sLSUlJRq21ZH3OgAEDVOhttL+o9ZHWpcqLv68MNuqAqKsnEBi4CXfSXxXgcgwc0tKZM2fUAr3mzZurMRVXioiIwHvvvYdq1arhxg1dppqfHsPZbdTZu4KJNvV8bclGhWYYOKQdaVX06NFDrYuRPXs62L59u+paDR06VJOuVfqBozsGDmln06ZNqgsj22Z0MnjwYOTKlUutcHa9JCxXgZMr3XU4umLgkFak+9S4cWM0aNBATYfrRBYZVq5cWa3TceVUeUryI8TduwivtrXUGFf7cd8jIs6GZDfYlsHAIa1I16VQoUJYunSpUaMXWd1cuHBh7N7tum5MVNhZBH4/FwN7dUenTh3Re9BILF79K8KjE4xH6IuBQ1rp37+/2oh59epVo0YvFy5cwOuvv44xY8YYNS5gb8k825hJSda/dSMYOKSNK1euqH1SI0aM0GzNyxOyNkd2pcuMlcwGUeYwcEgbfn5+Gg3KPt9PP/2kun0bNmwwaiijGDikDTmfRloOup/EJxtHZUf5kCFDjBrKKAYOaSEyMhKVKlVCp06dVLdFZ7Kv6qOPPkLDhg013dipLwYOaUEOcpNuypQpU4wavY0cOVKdFphVx2S8qBg4pAU5F1tWFsuNCu7ghx9+UL//u3btMmpcQ1qDCQn6T4enYeCQFhYtWqTWt+zd6x6rZuX8Y9nq4OqAlNm81atXq/N71q9fr6btXbXRNSMYOKSFadOm4bXXXsPZs2eNGueQF+SRI0dUkDlz5bJ0AWX7hQSlq8mtEwUKFEDOnDlRp04d9OzZE0uWLFFft263UTBwSAtynGf58uURHh5u1Jgn2yQmTJiggqxgwYLqhgdnjblcv35dHUNq5aFg/48cuyrbHJ4upUuXVrdRzJgxA0ePHtWi68XAIS3Iyl1ZweusQ9GFnKcjv6NPvwjlBSgHpMvWCbnTypGycuVKdSCYtHDkdbB8+fJ0H2dVWbFihXoeT3+dz5b8+fOjUaNG6nnv3LlTHRr/vKt0shIDh7QgLZGyZcuqloMzxMfHp/tXn8VDXa0jJxg6szWZUQwc0sKsWbPUgVvOulgxKipKtWbSe8EtWLBAnd4nK4YdKfKxcnRG9uzZ1U0S8va6devSfWxWF/m8MlgsO9jT+1qlSFf1ww8/VAfQy2zgwYMHcevWLZec08zAIS3IIKeMszhrmlm6C8OHD/+fF1/16tXx8OFD41GOk13tEjhbtmwxalxHwqNu3bqPv0aZPZOrjkePHo21a9eqm0Z1WaDIwCEtyAtX7vt25rEU8rspN2qmvRBlHEMu0nMGOaZCxnCCgoKMGteRMaXatWur20jnzJmjnpOs3NYRA4e0IBfQFStWTF3J4kwyfS1/6fv27av+2jtrmliO0ahQoYLTxpwcJdP+cl2xnAHtDhg4pAVp8tesWRMtW7bMkrUjztyfJV0yT09PNS6i782cemLgkDbkwjtZOyKrZXUWGhqqBrgnT55s1FBGMXBIGzKOI6tlAwICjBo9yQC3dP/++OMPo4YyioFD2rh37x5q1KiBzp07a9tVkfU9bdu2VV2q2NhYo5YyioFjkuzP8fb2VlOwcmeRrkWO7ZSjH3Q/3Eru85atCM5aj+NssoZFWjfyM6fMY+CYJDcxymyFTLvKKXA6Fln4JVO4Mi0se2p0dujQITU+8vXXXxs1epE9X6VKlcKJEyeMGsoMBo5JMi1apUoVddzkpUuXtCyXL1/GqFGjUKRIETXgqTPpSnXv3l0FpW6HW8kUuxyhMWjQIO1PJdQVA8eka9euqXN4ZcGVzubNm6e6AroHjpBui7RyZCxHl7NdZLxG7jmX1s2pU6eMWsosBo5JaYEzffp0o0ZPslfJXQJHSJdKuqn+/v5GjWv5+vqq56PD+TfujIFjEgMna8iM1dtvv62u1nV110oGsKWLJ5tBZZaKHMfAMYmBk3VknYt0reSGBFfNrsmkwLvvvqsCx52+d7pi4JjEwMlasv9Jjs+UO6ucscs7M+7cuYMWLVqgaNGiWuwKfxEwcExyNHBssdG4FxGBB9ExiInLyCK3FCTExuBh1H1ERNxDbHzmFsa5a+AI2eEt4yddunRR59xYQcJGjiSVzyu7sck5GDgmORY4KTgX9CumjeyBGhVKoVTVhli174bxvvQdWOeN2vbHlqvuCa9Zvgg6cc3+v2ScOweOkKMxZduDtDiyepbo8OHDaNKkCfLkyQMfHx+jlpyBgWOSmS5V9JU9aFWjoPor6tl7LqKet7TDdhNj2lZTj6vcxgvhDiwBcffAEXJ2r4ylyLonuRrF2bvKY2Ji1Hk88jneeOMNdaIeORcDxyQzgZNw9wxGdWmO8oVyInvRWlh9IP2B0Ys7/wHPmmWRJ0duNOozG45cdpIWOLpuGcgoWYksrRxZOS3rdJy1gXLHjh1qj5T8TstxnXLFCjkfA8ckM4HzMOwYJo8bgfF9PkEue+ul9cjFiHm2n5QYjqk9WqPbkCGoUyw//tp9OhwZxZAuiQx+yqI6IQvq3K2k3TJw//59tdBSAlRK165d8csvv6jFebICOL2PfbqkkWtk5IxfGauRK1/k1ggZL5KWDmUNBo5JpgLn+hGM9ZqI33cE4pNq+ZG7XCPsOB1hvDfVhe0+aNFuKLb+KxD1C+TAXxwMHLkLW87glWlmOXNGVsy6a5G9a7I+R7qYT5eSJUuqmx8kOCpVqqQeI92vtJL2trT25PBzOfBL9pfJ/yebRmUbCGUtBo5JZgNn1NCRCLlyC7/O6Wp/0WRHvznr8fhvcOJdzBjcFRNXBOP2mZ9RM3d2hwPHy8tLBc4777yDZs2aoXHjxm5dmjZtqhbitWrVShU5fU8GeuvVq6dacs+G0dOlRIkS6qqUXr16YdWqVbh69arxXaKsxsAxyXzgDMOe81Gwhe3G+2Wyo1i9jjh2N3Uw9Mb+tejcfQiOR6Yg4uQ6vGkicKRLJZs3g4OD1WCrrJh9EYvcYCBf4+bNm+Hn56euhPnmm2/Uv3JhndTL++Vx3IBpPQaOSc4InH+fumV/KwlLxsjdQnkx3j/E/vYj+E0fjtHea9T0983QNaYCRy4+K168OI9VIJdi4JjkjMDZdSL1BsQr+1ajemEPlGkyDCEnQzC6X2/8fDh15urGYXOB8yJMi5P7Y+CYZDpwhtkD53hYakXCLUzu3AAeOUqgSat2GD51Me4bC4qvM3DoBcDAMclM4MTfPIYxw4bjP6pLlerYz3NRMocHPApWx4p914xa6VIF4s1c2dCgx0w4sqOIgUM6YOCY5GjgPEq04WLwOrR8/wMs3noQ8bbE1K0KMefRs0FpVP9kPO6q1k0KbAmx2LtmOop4eKC4Zy8cvRX9eE1KRjFwSAcMHJMcC5wUXAndDd85k9GlY2d4TZuP7ftOIF4lTgr2bvSD/3ZjcDcpCiG/b8GsicPR3v49b9e5L7x91+DohfDUgMogBg7pgIFjkqMtnCRbPGJj45D0KAnxcbGIi7elHyApyUiwvz82PgHJKSlITrIhNiYGtkS2cMj9MHBMMjOGYyUGDumAgWMSA4co4xg4JjFwiDKOgWMSA4co4xg4JqUFju73Us2dO5eBQy7ncOB06NBBBc7LvjdHzmaRwJEzWSR89+/fj6CgIK2KnIHTt29ftZdKt9ss6eXiUOBERkbC09NTbfWfP38+tm3bpk61f9mKHPokO5DlfBn5Xsh5LHIRv/yrU5HnJCfkye0HcpHby/rzsrps2rRJXQ/MXelPOBQ4W7dufXy2CAsLy/OLHIcq96VTKocC59y5c+oqVhkonTJlCr766quXtsjXL98Hdykv+8/LyiLf64CAgExvQ3mROTyGQ0SUWQwcIrIMA4eILMPAISLLMHCIyDIMHCKyDAOHiCzDwCEiyzBwiMgyDBwisgwDh4gsw8AhIsswcIjIMgwcIrIMA4eILMPAISLLMHCIyDIMHCKyDAOHiCzDwCEiyzBwiMgyDBwisgwDh4gsw8AhIsswcIjIMgwcIrII8F8N57T/c5Uq+wAAAABJRU5ErkJggg==)
In the arrangement shown in the figure, the acceleration of the mass is, (Ignore friction)
![](data:image/png;base64,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)
physics-General