Physics
Grade-10
Easy
Question
When a magnet is placed into a coil, an induced emf is generated. The induced emf's strength is unaffected by:
- The resistivity of the wire of the coil
- The strength of the magnet
- Number of turns in the coil
- Speed with which the magnet is moved
Hint:
When a current flow is induced by emf, the resistivity of the wire doesn't affect it.
The correct answer is: The resistivity of the wire of the coil
When a magnet is placed into a coil, an induced emf is generated. The induced emf's strength is unaffected by the resistivity of the wire of the coil.
- The coil of a wire in a circuit has resistivity over the current supplied.
- When a magnet is placed into a coil, an emf is created, and induced current forms.
- Emf=
=
Where "n" represents the number of turns in the coil
-
Hence, emf is dependent on the number of turns of the coil, the strength of the magnet and the speed with which the magnet is moved.
-
emf is independent of the resistivity of the wire of the coil.
- Thus, the resistivity of the wire will not affect the induced current.
Hence, emf is dependent on the number of turns of the coil, the strength of the magnet and the speed with which the magnet is moved.
emf is independent of the resistivity of the wire of the coil.
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![](data:image/png;base64,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)
The force on the wire due to the magnet is directed
A current flow is in a wire running between the S and N poles of a magnet lying horizontally, as shown in the figure below:
![](data:image/png;base64,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)
The force on the wire due to the magnet is directed
PhysicsGrade-10
Physics
A magnetic field directed in the north direction acts on an electron moving in the east direction. The magnetic force on the electron will act
A magnetic field directed in the north direction acts on an electron moving in the east direction. The magnetic force on the electron will act
PhysicsGrade-10
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A negative charge is moving upwards in a magnetic field directed towards the north. The particle will be deflected towards
A negative charge is moving upwards in a magnetic field directed towards the north. The particle will be deflected towards
PhysicsGrade-10
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A magnetic field exerts no force on
A magnetic field exerts no force on
PhysicsGrade-10
Physics
An electron enters a magnetic field at a right angle to it as shown in the figure. The direction of force acting on the electron will be
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)
An electron enters a magnetic field at a right angle to it as shown in the figure. The direction of force acting on the electron will be
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAANkAAACkCAYAAAAaAotpAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAAFxEAABcRAcom8z8AAE2RSURBVHhe7V0FeFRHFy1JSIAAQYMHD1K0QCBYcSe4FHcr7lL0b6G4u7RYgUCQ4u4OxR1CgIS46+4mOf/cmV12s1mNJ+z5eGTfe/NsZs6VkTs/wASdcDm0Bz/88AO6dekCmVQiP5r+ERsbQ/+LHROSFSaS6cGGVas4yZo0aYSQ4ED50fSP6GgJI5o+kqUnEsay74mW/05bMJFMDyaMGyc0WbeuGUqT6UcsYmIM+179ZE1+0DvExJhIli6xevkfnGQdOjhB+l2RjGAyJ5MCJpLpwcb1CpJ1QHh4mPxoYqW3qfJ+TzCRTA8unjsFMzMz1K75E3w8v8iPmqAKLnCS2GRMCyZoUsFEMj04/u9hpskyoWXz5ggLDZEf/c7BCBAbLZXvmKAPJpLpwYnjh2FpYYY6dRwQGBAgP/p9g1rxZJII+Z4J+mAimR7cv3cLFoxk1IQfFhYqP2qCCYbDRDI9uH39PCzMiWQNERKScfrJ0jrII6MOc9Fpnr5hIpkeHNy/E+ZmZujcuROkkij5URNSBpxq4mc6holkenD0yD+8Cb97146MZCY/xATjYSKZHrgc2s9J1qJ5E4SHBcuPmmCC4TCRTA9mTJvASdalcwdIosLlR00wwXCYSKYHC/+YxUnm4OAAXz8f+VETTDAcJpLpwda1sznJ2rVrh6hIk09mgvH4ISMNX0lqUN7s3LKSk+znBvXhb9Jk8ZCU9YfulVZH0icGJk2mA1KpFFs2ruAk69erN2QymfxMxgNV8NQWuCaSfZeIxVZGskw/ZEKTpk0RFBQkP57xEBMjY5U8/Xf8pkWYSKYD0dFROHXiEMzNzNGmTWtERGRkn8zkNiQXTCTTg0vnTsPCIhP6D+jFzUcTjENqmqD6hmXFMtM0Rm0ibnK8b7KTjH9kKtv6icHN6+eRO5c1Jk4azzRb+vEXYmKk7H0j5XuJQ2r7agkH1T1dJIuJR7LkQNKRTEtBkLRIz7a+s/NO3vDRtm27dGUuymRhkEpMA5rTAtKcuZjWpObp0yc5yVq3bo2QkNQfVkX5k5Y1i3g37e9HQpclSvPfkZRIYySjjCeTLG1kPjV8nD3pgixZLFGjxk/48sVNfiZ9VxDFu0fLaFaB+E2ti5pg7HdSE7zW0GzsVpKIAMRES/nzFM31lN4wa4fyPe57pmY5xH229vdIMyRTZF402cgJMC+TI7NjWUW4c/sKrKzM0aFDR0gkwn7X51AnL+J/p0Iwaa3cWkBaxc/XC9fPH8PTe1c1hLxTPitGJmPpE//NlKfivsp7ixiQhr570pdzQqGoc/RXW32gc/FIlqrOfWwYc0TTVhyNp0+fImfOnGjViprwk6YhIaGgCiqRhBCd5EcEhICijlzN2kgbSKOsXDobFcuVgmON6pg3Yyq8PD3YmVim5eISLpoJmNg01PCTDDI12RCPZE+fPsGMmVPQvl1LDBs8CP37/4L586dj7tzZWLjwD/Z3LjZuWIelS//E5i1b8L/5C/DP7t1Yv2YNDu4/gBUrlsDZ+R/s2bsHV69fw5Gjh3Dz5nUcdnHBvbu3cezYUTx/9hinjh/Bm9evcP36Vbh9/Ii77Jzr68e4ffs6vnh8wYf37+Dv643XL14gKDAAH90+sr9B8PjyCaFhoXywLk098fJ05w0SAf4BXECEh4ayyiBjlSRuc7ssPABRwV7xJE5ISAACAvxZBZUiKMhXflQJNzdXFCxYEE5O7eVHFKBSjkE0DwDK/rJnqkIqYYTUURNkEsO6A2Jikrc27d4iRrTQltncDA0b1MM/e3fiyeOHkEQpG3qSr7M6od9H1yVv3iQV4pHs7es36NunJ0qXsYO9fTFkzZIJdkXzIV++3ChVohiss2SGpaUlzFmh5LTOhvx5sqFmJTtYWfzAR0ZQYeXOlQOWZmYoU6QICubODrvCtuzcDyhhV4iZXplRrlxpZLGyRJnSJZEnlw2qV62C/PnyonbNWihXpDAca1ZHyeJF8bNjHZQqWQKdndqgUsWyaNqkCX6sUI5V+LaoX6cmOrZvhWrVfkSXzp3xc4MGGDJkCDq2aYOhvXth8IB++GPefIz79VfM+20OBvZohd7t6mDUiCFYvXo5li9dhMWL5mLalLFYvmwpFi2ah8mTRmHr1k1wOeyCc+cv4NatG+jYsR3/pkaNGmL//r24cf0ULl08iYtn9+Dg7hXYuXoBDu1Zj+vXLmHb1vVwcdmM48f3Y/fWdVi1ZD7u3TmOf48ewL2rx/Dg1jm8fHIWbq6v8eTeTVy/egrPH5/ChzcPmCA6jecPb+H982t4++Ihbpw/iA/vnsPD7R3bXuPTm8sI8vfAywe34Pr8GS6dOAIv769wffsSnz++w63r55lQcse710/Z3694+/I+Prm54drVq/D2Yte9fISQoEC4fXjLBNNXJuieIjw8HNu3b0bOHNm+EY02u+J26NrZCf/8vQlfmAAkxFKXgCyCkS1pZ4cb7o/FBWlvQ0xM4SOqkDEVVGA8koUEByE40A9unz7g06d3OH/qGJ49ucM0zhW8efUC//57CKdO/YudW9fiyoUTOM8qw+unt7Bu1VKsXbcWWzaux4mjh7GRVeTjzgdYQW2Ay75tGDN6BDatX4Lpk8dg4R8LMJpV/pnTxmHogF4YO3oUOnVoj8ljRmP51BGYMXo4mjZuiAF9e6GOQy1M+HU4dqxdiF+H94d9ubJo3bAuRrWshV9a1Ef50qXQvoEDBrSvibaONdG8chkMcKiEBnmzo0bZErArmB/2dnYonDM7qlX6Eb07OaFHl/bo1K4FGtStxYhbD00a10XD2tVRq4o9I3w52OaxQbnChVCaVTZFxStUqBCsmVChCmmdxQrF8ueADRNAea0yIU92C1SpUgl5c1kjW5YfUCR/dlQsXgDZrFiFLZgNVpnNULpgVhQtkB2VyxVEeftSrBK3R6ECNqhdozDKlbRFtaplUb54YbSoXx4VS9miStEf0LhudWZNDIZjrR/Rqr4tWjerjzb1q6BS0cIomsUSnbu2w4DenVC5fCnYFcrJhFI51K9RAl3aNUajGsVR9cfyKG6bD21bN0C1KqUxZeyvaPazIxwdqqBo0UJYumQR01x1kSmTEI6qm41NdhSwzY96Dg54cP8urxuxsdRgkb465FPPd1Yi1Rs+FLZ/SLDCFxOZEhJMJpwMPt6e3EEXiMW7d28Q7O+DwK+fEBbkA3cm6aPCgxErC0Z4gB88Xd8inJ17feU0vnx4hSesgnx69RJPr11mEtyLN6xQrI7IiBAEBfjC18cDX758gIfre3x8/RBu758xLbQJ+9aswoG/tmLksAHIli0Lqlergl9HDkefvn0wsE8vTB3YB6P7dMasyUMwa0Z/DB7SBdPH9sWIQT2wZN5UrP79N6xdvQRLFi7A9KkTMX36VCxf8SemTZuM4UP7YMTgbmhUuwJ69eyBsWOHY8KYXzFl/Hj0YfeeNGEsRjAzvYp9CZQvZYfShSxRqXg+lLW1YhreFlaMBNkZcTNlYkT8uTYcfiqHWmxr0dQBzWtVQdkCeVC+ZDFUZNc7/lQVtcqVZNfnR9MaldCoQQ3Y2RVGgbw50atHexS0zROPYOpb29bNWD59X4FdY2RRRjX0KBt04iPVSZbW8ejhXUYyKzjWcYS7u7v8KCuE6EhESyhEHAkA2kjCU6HoLxiZNIIJl3D4+3xmv7WbX4/u38b7F4/x9s5pJiju4951Z7x6cR93LpzB3atncch5N3y8mP/65i6+fn6L0EBPhPh8xZWzJ/DmxVO8f3YP3h6f8OX1I3x4dhfvntyFr+cH3LhyHI8f3Gbmpw8WzJuFzJkt4hGLzPtazGzv3qUjXJx3Mv9XDI6m9QBkav6uAsnRwhstb+43FDIpmbXGNQBpQgwT/gaTjH22tkEXGlsXTYiL29eucI3Rob0Tb1xRwNiWvLQKMv1z5szxjVzly5bC4H49sGj2ZHi6f+ItkKoggqk38iQnIiICIZEYHvYhLDAQ4SEp00JNBJJGRnyztLQJGRPJ9ODIYWfus3Tr0gkR8uCmacHOTypsXr/sG8F++qky879uyM+kfANBkoBV9JR8cxlpPD31wUQynYjBxo1reAUc3K8375AVSKcVUAM+vL2Lnt3aon69+nj+/Kn8qAlJCRPJ4oDIo0Ig9nPrxrWcZF06xV06KcOASeF3L1/Ay9NTfiA+DPG1yIQkf42kevymdeX1dC9D7peRkGiSZSTTifqCVJuoo2XRWLVARKvq2oVCwmWcSZuKip6YCq96LdWDmBgiGB3TXifofGKeaRRS6jkqEN8XV8gkkmSKoTwp/zHJg/gVYPnShZxk9R1rw9/XFEhHgcjISIQFm4K9qkOQLG7DkMlcVIG6JiMs+11osmZN6mWohdkNhag0Ss1E+zHR0XwIGzWXm6AfJpLFQVxNRr8X/T6Hk6xPr57MXEzdAcJJDfo+isCl+s3qoP6iaJnyu6MiQxHoT2NA2TUq5CPT+uqVK9i4YTXOn/1XYzM/mdt3b97ExQsX0vwE2BgdeWIsTCTTgcjwCEz81YmTbFDf7qxiZKyGD/KhaPqOLpKxk+yfkkw0FlDZga68ju7VtUsXnlc2Njlx69ZN+Rkl1qxawceqZrfOjtOn/pUfTUYYSRT6tsgI0Sfn4+ODOTNn4tTR/UxgJC48u1aSUcaTWfB9QBSGaBmL67SPGdqfV5ya1Svj0ydX+VET1EEVlCJ6UV7RduyYi/yMQCTTgG3bNOPnaDTJ8aPO8jNpA6GhIRg/fixmzpzC9709PVGiUCH07tSRa/vEQLsm+45IRgJFYf6otwwtmTGZV4z2rVsjIswwTUZTbZJigqOxUMwrMxgGSnp1R14bunbt+o1kPbo5ITREOULG39cLdWv/xM+Zm/2Af/bukp8BfH19mea7hTu3b+HFiydMu8Yfaubv54e3b17g3fu3rF7GfZ+oyHAEB/nzuJj+vn4IDPBDaKDmpYcjIyMgkUrYpvQnKRdcXA7xdytTpgwC/P25z3nm9Em8e/tWJEoETOaiHhzc/TfP/NoODtyEMATaxrElN0SjjaHPFS3DOk1FjlhW4ch/UqbTds0vv/zyjWSkrS6cOS0/A1y/cgm5c+b8dn7//n/4cTc3N7Rt1w5ZrKzwU5XKKFmiKPr26QWPL5/5ecLhgwdRs0YN5M+dE1XLlECfbl0xcvBgLF+yiPfNbd+2GQ3r10GDevVQrUpVONSsioYONbFmxZJvy13Rovr/mz8XLVo0xS9dO6Jj27ZYuXw5IkJDucnctXNn/l40jWvyxAn8uoMH9mPX9h38esKzRw8xb84sjBkzCoOHDMKf7H6P74oZCrpgIpkOEFFOnjyCzJnNmCnUlhVUBuyMTkJQxaOKSt0dBWxtsWzZ0m+EHDNqOMzMzdG9a2eUKF4MK5b9yY8vWiS6SIYNHAg3V1dMGDOa7y+YO4efl0RGolWLFvxYL6fW2Lvqd9QqV4rvd5GbcitWivUKaGtYvy6WLpoLO7tifH/P7u38HVaxd6H9YvnzYsuKhRjVpxuyMEJNHDeODyieNW06rBjRKc340aMRFhyIti2ao32bVlxzfnRzRd06tfj5nxs2RLGiRfnv4uw5Fy6c4e+qDUaQLH77//cA5392w8wsE6pXq4yv7t/XdA9j0a1bN1hYWODendv4888/UbqkHb56fGbmmy+qVq0Ep1Yt4cXysI5jHaZV5vFrnj95jL+2bUUwM/E8vrpjw7rVvPJWKl8e3t7eOLp/HzJnyoQeXTrCh90rWhqJW1fOoXixIhg5YCC/x7atW/g1des64stnEexo3969/Nhvv02FVCZBfablSFv+8zdpplgEermjUwcnmGUyw90bNxAVEYEBffpwot29c4ffo2ePnuy6WpBGhmDebNHKPHr0GN4y+vzpUzRg30HHaA6lLhhMMjGDNS7J9JsaxoGcZ2r65eYW2wSxU97sUsWOTcv4AOE6zATx9RFDj+i7tX17UudJekKvXr8wcysznjz5D55fv6Jc2TI4c9wFRw4Lf2ftqpXwYOZhCTs7TJwwgV8TFRWFSxfPY+DAfihasACs5dqEtksXLmDjhg3898ypk7lGCQoMZBZFMAYPGoBh/Xvze2zatBEWTBBuXL+G7xO+MnOzVAl6zjj4+/uiSpUqyJIlC2rVqsk1UctGjZDLxobfe9LYsfyalcuWwTJzZly5epXv/9KrF+o6OkDGiD1rxkyelsJzKODm+gEHnffi5fPH8iMKxK0DBpKMKlXyN4KQUxrKbGFZRDCkbIuJ1RwFV7QCxn8f9ePidwxkzOaWMOeYBvgas+4zOb+r/vyDZ26lShXw/v0b+Rnt0MQx5XCjtENAkTdJ+z69Gckor7Zu2cK/t2XL5ujdxQntWrdEdmtrXLl0EYePHOX+2iJ5Kx6ZlBSSooJ9GUwePgSzRg6DjXzqzVFGzr179vDf0yZN4o1JgQH+iAwPw4TxY9GAaa7QsDDs+OsvpkHNsXXjBn5PghcjeXl7ewwa2B8BTEtSSD+6T6ECBVCpXFlUKlkUJYsWgT0TBEsW/s6vWbtuHU+ze+dOvj958iRUqFAefr6+WLJ0MT93+fI5fk4duoSrRpJRVKIYCtPF/lKUopSGPmVgOMlIC8bwmdBEMrK9pUaMPySSbV6zimduo8Y/IzhY06ouypdVb/BQZDxNjgxnlSFaGsaIrr9DmxokDJ7mzx4RHRXKvzs6KpK9g2EmvaLRQ7VyxMgoj6KYtvCBVMdkUm0YPEj4ZPPnL+D748aN4fu0tWrZkt1bin37xEL3M5iPFuTnC8e6wuTatHoFv+bl84coUqQgP3booDMeP3yIwoUKoWuXTjwfCTRbvq3cT3N2dsbpkydhzjTZoj/m8/MEX19vbqJ27tyJW0fNmjXj5uKRA/sQwu7j+/kdzhw9hEnjR/PAToR1q4Wp+s+u3Xx/2tSJKFmcmbyMsIcPHeTnVq0S70l4/Pg+pkyZjL92bOXz7LRBsybjmc8qC/2VN0WLCqy9AGPYQ2Q8WKY+UKEqC1YBqhyqrVhSRu7wcKo8NPA0mu9HKkYJyCsGaYhkBXvO7m2beebWc3RkEs1PfsI4UFeI0GZMAKhUau2g7pNw/u2GgLoM6BphZovfxoPKOxISRti3r24zoRA/cpc+DJGTbPKkiXx/yeLFMJMHVxrKzhEO7hVhz3t1Y6Tx80LzZo35fp3aDhg+bCgPlET7tI0aPpxfs/B3YU1069yOVXZnDBo0kPlSIs2GVatwmZmb9HvWzOk8PYEikNX4qSrz/xz5/trVYsqSU6sWuHXjCo4ePcxju+TOlYtdf4mn2b5aNKDMnTObk2bmjBkoWqgg3n94D3dm5hYpkB92xYvj3r178PHxQO/eosti1vQJrKw05bk4ZoRPRpVEO1s5yfRIP3oRIUHjV56YGAmTnkH8b2xsFPz8/Jl59haSiCCEhngyLRKML+xDOenk8RciQ5SaRUhlpQmkPg6RevIVvfkEkSmxPGJTWKiYjBkPMbE4fkz4Ey2YJKS+GgWI9IpgpwQSQIY0DPFvN4A8hhMyLkTeGnEde8bndy/x0fUF3F3fsX31b4jlPokhfaYb16yEY81quHjhPN+nfF375+9oUOcnnD1xlB979fI/tGjaAGNGDOP7ty5fRrMmTXiDQxbLTHBwqIV5Myah0c8NMXSwIGZIUBCGDOgH62xZkCdvHlhaWfIyycZ8rGPOB3Hj2iXY2eTE0lkzeXoCdS43adQQtR1qIJrVlVBWf2aMG81IT1HWrLh5Sffo0b0rDyNIuHrpPLJly8qPH/5nLzasXwvb/Pnw6NFDfv6vv7YhaxZL2NrmRenSooWzWZOf8dVDGZZCFVSGVB4Gkyw1EB0tKqOi8sYraL2VVVnZqKk3rkoXJKPj2pdEisW+f7bx8HU1a9aI45NRwYcwJ1wBmTSYmYNayKqCaBkzGbnG1g1uMvLvNp5omkD303ivmFBsnNMPZUqUwPSpE+Dl/ileMhKeZE3QCSHIBNSlt+9XNwQwM00dPu40UkZ53fsn9+H26pV8j5mIL15w7fDm1eNvgiyIkcKXmZME768euHn1AtOwL+D26RPvY6NWzNKlS8PDw4O7AR/ZPcL841oaR4+6YNPGtd/eM8TzCw5t3Yg5U6ZhNtNSG5YvgPsnJljkIN99PTNbWzZtiPNHXPD0wQNMYNr0g+sHeQrg/GkXtGxYCzWrV0Wvnt3h/pnllxqiWX0Sg6fFc+OQjHrKHz24idu3L3N1+uDeXdy9cwVv3jzFwwf3eKy+61evshf7jLcvXzJb9TNevX4Gb08PuL5/xexgL3x0+4AopjFCQ0IQwbQEqW0p8xWCAwN4QUWEiwpGrUoEhe0vlQoiiYGlTGsynzAt4P3LJ8iXNzeXtlHse9IrtGvZaPxv9nQulStVLI8xQ3ti28Y1TLpripMhSKZOLm3QN+pFjNzQr9VXr1yBXDbZsXnjBj46ZOkS0QjRgvllNOUmyRHLrCkmlLQFoI2JCmP/SRFNAWw1IJL536pxRr6RjNRaWFgwBvTvBXNzYe9aZ8uGHDmyMvWYj/3NgSKFCyBvnlywsyuOEux39aqlmJNaCDWrVkDxYkW53/Ljjz8ySdAUjevXR5eOHeHUwQnDhw9Dm9ZtMGBAL7Rt2wZjxoxFeycnTBg1ikdDmsRs+O7du2H2b79hYP8+mDJxOPr2/YU5mauZvTsZq1gmz5oyBcuWLMEfs2Zh84oVmD9zFvbu3YHt21bj8OEj7PffuHj+BE4dc8H1G9fhcvgwc0wf486dO3jFpOZjJpWePXmMx48e4PMnV3z69J4Jhjc8QvErJjBo5IGXlxfcPrzjEYsDWGGGhgTjnx2bkCmTGRzr1MJnJkBoyE9QUCACgwIQyjZqUqaIShQxmGZOR/GR+lQJY7kPqdSewlQmkOSN5ZqVGjj0VTKhAWKjFaa4qOAUPcqQRo7YWM1aMyJCVAIJq0izJk+ChTxilWXmH2BlaYGxI0fC39cTnl5feTpdIM4JN0D5PkRGaSTzqdW+j+qZTBrC0jOfO8CdmfzULULfSO4IfVv8/Dh40BkW5mb8/WxYPSQ/L2vWLJg/b648haGg5yg1qjro3QwVIDrB7qF6HyXJmJYJCPDBypVLeMddtcqVUM6+LOrUckClSpW4emzZuBFq/lSNOak1UJKRq1TRgoxchXjE2cIFCiBXjuyMmFkZIbPDnDmmFuaZuA1MmUMbNd0qfqtu2o4bu5mZsWdmygSb7Na8ULIxIUFmha2tLWysrZHHJgfy57BGxVLFUbpUMZQqXhQF8uWDLdvKli3Lh+6ULlEUDdn3O9asiWaNGyK3jei3qVqlMjq0b4d27dqgWdNGzEdrhFbMaW/VoiUTEF3g1K41c+Kbomvnjhg4oC96dO2KVs1b8ACtFLtxyJC+THD0xMihwzCgVy/06tEDPXv2xDjmJ8ydOwejR49g2yjmdM/F+LFj8duMqRg/+le2PxN//G8eN2MW/fE/7Ny2BgvmTsfq1cuwavlS7Pr7bxzY+TdOHDmEAwcO4JAz8yXWrsbp44d4yLhTJw/iODt298Y1nDl5HDeunMXFsy64fPYQbl2/jHPHXdCcfY+lVeZ4+Vm3bj00bdIIO3ZsYXXDl/tmPPy4BhDBqEVaFUQwUdmUFY4iEAu/UYD8fIUJSmk1VXLqKHbetxfDmR83iuXt3GlTcOr0SSYEDG+cIQuJVunR6TdzksVtIdYH8c6608cxFxV+C5l69AFeXp4ICgiEj/dXtu+NiNAw+Pn68M2TOXtf3d7D49MHfPz4Ae/evsaTR/8x8/IGrl2/wpzfs7hw9jiunDsF5527cPTgAdy8eQ0njh/DpVNHceLoQbjs2YnD+3bj3Jkz+GfXDuzYtgVbNm/C6VPHceLYYaxeuhATJo7hFW3tiuXYtG4dtqxehe1b1uL3WdMwfsRI9O/bHUMG9sHgwb3QvacTOjETYsIvHTGiUzO0bd2WE6JBA0e0YAKiQ+tWGPhzA/RkWrZly5Z8mExth59QjznHVStXZtuPqFW9GsqXsWPEzM+H5uTPn5/5ZFm4wKBOaervyceESBkmVPIyM5KkPg3PyZ0zO3JYZ4E1c8azZbFC7lzZkSt7ViZ4lCGwLS3NkCWzOSzZbxICFsxioPRWlpm5UKI05P8pftNmJXfQs7J70l8LMyHR1bdsliKdojUvs/weOZhQsWC/s7FnkMDLmsWcP9eOWSI07cSaOfKKe2jbzNgzBzELJyjQV27iCWgjhQJhgUHMVSANTGkUFVF7+uQDtVCLLgtdoNNkWUilEQhnWpjeVROBSCHRyBO6n5QEj1QiCMyuVV+DgZCmGz4EqFB1+GdcMomMIP8uIoIyh0nG6AhWIWghCAmz25mPyHwMvi4WM/ei2UYZQuaQLxMgESHM/GNOM4UXCA70Zz7ne7wmJ9vNFYcO7meVMTdKlSqK3bt34iHzU+8xE5QWz7h54wrOnzuDa5cu4snD+7h/5zquXb2CG2x79vQBnt67hXu3rnJz58D+vbh48QwuXziD88eO8cGzJ48fwdmTp3DksAtO/nsULgf24ShzuA8d2ItdOzdiz451OMy00PZtW7F900Ys/XMRVi1bgqW/z8WC2bPw26wZWDR/LmYzc2/Nn79j6uRxmDJuHIYPGYDpE8Zi8oSJzASfijGjh2LimNF82NDkSaMxdEBPzJwynjv//fp0Q3mmxTWRi7acTHgUKmzDNHFPrs10Q5TDF2aO+/spG0DCQ/10TnhVkFV0c+jWCgkB3VP9vkSGUH9l8CDqv4wKp6jVNMcuAiEUzJW/lyaSkb8WDhkTOFLq+2TXREUG8XtSf6w6mdMByVIX544f5ZqlvqMDIrU19ac5aK6o3yqMSgsh22GEP8VNbHWCtW7VDDevn2XC5i2reIY0MMRiw7qVKMHch3oOtXgLojOzVBrXq8384UfyNPERLR+FQ03hY0YOQL9uHeD2UfPcvTDm986fNR7LFs7hI+sNQ3yy0L6E+aWKbh7STjFMg+lrrNEG3oXFtV98GEQyGvlhyMO5ba3G4qQF3Tt57i/MibjfKJNFY9fW9dzMosGggbp8AHatJnOEtKvBozdSCX9t38hMSGFu5suVE3YFC6J//77w9tYeJk4TPnx4h4IFbPl9OnfsyIc2rfzzT3Rv2hTB8uZ4XQgLC2F+YG1+/e3rYvygOviYRDuxEMhVeX+cPlC5qpetAGnPuH27iZtDqbluGqbJqPJoIY9wWsU5/jHy/hRqPSI7lX7H/0DN99IH4ZTqcFwTAfGOcd9LxqS3857tzA/6gbeOhuua6sLyRxPJaJiSeqjrtARpRDhWz5+IPDbZUL+uI25cOQfXt2+ZeR33WyUSf/Yt2jU5+fJLFi/ilZ+2cWPHwI8R6+HdO7h+9pQ8lQB15N+9fQtXrlzCixfKgKrUUtugQX0+ROrk4UPyo+BLPT159AB+Pl68RdehRnX+jHNndU8xUYVq0ZDQk8lUBybQwHSF70jnyWQUPldSQCPJjLm5qPjK9FRZpRKaCBfIPoSpX3ZOsxRJ+6AVYJx3b0Vmi0xo2rQZH5ya0UDl8+zRXWxdv4wvsKgJUgn1eXqwiihMRlGmcetIaGggWrYQQ6RoK1GiOO9XXbN2DXr26Mp9YsKdO3fRu08vFGUaL6+16B6aynxKT/liHr179UbRIoWZuSg6gN+8fo0mjRshZ47sqFvHAUMGD4RNLhtuXRw9dJCnMRZUH1WtC+W+kmTUFaP+jQlFsvhkUmk4e9Hk0TgpjeMHdvBK07hhA/gzSUoQU3LSRmd5UiAsLBySqPjfo6hkMlmkAd8bi11/7UDWLFl4a+RO+Uj2P/+3ANWqVmJaTQzubdemLc/PMSOG4ujev9Gi0c98fwLTfJSvA/v25uMDff38EBkejnatRdyQpoxogwYO+LY4Bs0xc/lnL79ncoHIJzScZjBRw84zN4Nbb9phavjQgxNHnHmhdmrfGpJIYUKR9k7rflZqwI8RozgjCM0pe/XqJT/21/o1qFO7NvwDAnDv9m3kz5sXFcuVwdMHtxDDLJ0H966hSOGCKFy4ADw8PmP4sGGwL1GCm47BQUEoW7o0GjI/ze39a95KfPDAHtjmz8/L5MC+PfwZyQdyexT9eJq0Gp3X369mIpkOkKT612UfX0t5xJAh8sw2QRsCGMnKMFIQASgoDmHb5g3MdCyJ1y9fYsSwofxctqxZUa2iPdo0r8P8wKowN7eAtbU13r59jWnTpyN7FivcuXoJB52dYWVpibnTxyMqIoybnKFBgUzgtef3cZbHCTEERARV80+XKUjngkKCeMAdsR/fXzcGJpLpwY0bl3mlaNa0KQKYNDZBO2i4GM1AJgLcuiGWYNqz6y+ULFYYr14+xfw5s/k52sqULI6ObZuh0c+OqFq5CDp1qMcbShbMn8/Pb9u0ATOmT+K/x40ZxQgWxDRbAAIZkTu1F+t4r1ixgj/DEKiTTBcoXXiE6AdLChhIMnq5hDM5vYIye/HvomK0a9f6m/NOMLTAvifQJFcFyW7cEMFNjzvvR6XcVnh87ybvpC5bqgQ///e2TeysDH6eXzBicHt0bFcPAd7umDZ1Cj+/+Pc/4Or6BnbFCmFg/34IDQnkHdoUC8SpbRueZsO6dfwZupAWyskgkpHzZ4gPkjEqXtxv2C8PyNKkSWP4G9DXk1aQGmVBJKtQoQLPr+NHRRP8sUPOyMF8tMuXxMTIAX378vNjhvfF6+ePsG7FUlhaWKIkMyk/ub7H3Dli7YEFC/7H008bMgDWFuaYNXkiXj17zAPt5MwhGj/mz5zG06R1GEQyYZOmz2Z4YyAaNFRNhFhcu3oWVhZmvJPUW8OIdJNGU4Lyom+PHnx856kjonn99IljsC9dFA8fiPiEVy5fQvUqlZHVygINyheBfd4sKF3GHhcvXuTnZ82Yygm0ds1qvv/gxjXYlyrJj9mXKYk8uZSxGxfO+Y2nSetIFp9MX2tL2gURJi5pDjvvgVmmTGjduhXCDIwgnF4Qw8qJtqSEn7cXXjx9/G2+oK/nVzy8e40PolUg0N8bB5x3YcOSWfjvwgm8e62cDHvj+jX8b/4M3vGswKN717Fm8Z+YMmk8tm5ah9VLF8N5z99wff5c3rqnrfUvbSDJSEbjz6i/gKSZ0Aaiw1IaFgy+kjzfF/0OusIYKCAyT5lx6vsK0HFagYP6K5I+rLgU+7eKoJhNGzdGSCLX46LKkDwjVuILh/hIu5Uw8Ujb36aTZJoqtTbwKRDx0jOShQdxkin2adSAZv9OeS1VRgroQpMhFYiKCvu2T++leLdwdn+pLIo7xCFBxrX+qd5HM2KwYZVo7apSqRI+f/woP244BLEE+Un4JEcnPR/CJtOuZUmwSWk2rx6I99PV6Uz5pRBkhteN7x16SKbPlEiajFav6LwifitMfaBrhZbUTZj4EPPndFX6WBzYvZ7PFm7RtBmfLR0HeknKklBnZjJ3XAthEbesVN+LzpHG1wbVL4iWRiFcy5QW1efo+ewEwJAbqpI8/UAryYQ2ofk1ykqoWnBknoWEeHHtwjOeV3ImtWNiEBEeyjWbRBomzslB0wHYAZZG2OshAZ7sGfHjZvCMpIrB7kHXi/srCpjeQbGpQf5+ZJKJChE3jeJefGPv+S0NT6fhfgz792znq5DUr18Xvim5nK3auxsDIpSmlVG0gfyle/fuflt/TSaf+0V5Q+VPrYZpp3InPF9SC7o1mQ4JzKonomjy47eKK0hAgyvDw8jUYyST0BhGZeFER4n5OorpBf5e7ohkhFQH99tY4cpYej7Rkv2mQlYMcRHPi1/oFDeDnWDpaGBy/IoRQ10R0RJ+Txr8q0BEkD+iQpXh5SjyVGxsODM/Q7Bk9q/CJ2vSmAcDUkUMuwdJfhqdHhXhIT9K4edCEanSp8Yn+LEtuSCEhvJbvwkPAxDF8v/tf1cxbeIYTJ0ylpnlcd+T7h1G8URU8tLQe6cmRF1RCnhFvUkNJFnDR9qCyEwhieXaT0cGRzOfkWtZOWJjiYAUUFUKl21rkCnTD6hYoRw+f1LzyVjF5muRgaS9UljwKekqM4FpyowxkYuNBWmeyBBleDryqwzp1yRQ6LJrF11gX6YIFybjxo1FCI+UrMwvbdaMMVAIyJSCIJTyXbkgSiXhEIdkL168YNJsMrZt3Yhlyxbj7NmTWLVsPk657MWG1Wtwge277NuJx3dvYv/Ozbh/6wYuXjzPl5W5evUSnjx5xGN7vHj+H169egwvry94+/YZvL288PLZA/h4eyDA/ysfaOv5xZ2ZmyHw/voVvt7ePBAmj2XINlp/mKZxU+Whysk1BiMBZRSfoSs39SgTKYYEVRQqQJlcO0kjKLZECPOhvsDP14tqObuGzlHFV1aY0GBfdkrZIBAW7AVJhGoLYiwe3r6MYsUKo3//fuyxRBSlBvxWEeldVBpp0hMoHymcX/36jpxktPXv1wu7N63AmeNJtxqmaFVOuDak9KlFkvjQLrA14RvJoiIjMHLYkG8ZTZuVpQjKYi0PypI7exYeWapQHrEaRl6bHDyUmF2xIjyqa152nALO5M+Xm225UKFCaRQpbIuypcsgf14blClTGmXtS6FRXUdUrvgjatashSoVK6J8mTKoXLky6jrURq2faqBt29Zo07wJmv/cEM0aN0CrFk3RsmUztG/fhv1thF+6d0f3bt3Qv/cv6Ny2DXp36YqBfXthxMD+mDhuPAYP6MNjV4wePhCjRg3H+JHDeVzzP+ZNx9zfpvHw0atXLsXMaROwYunv2L1nL7ZsWY9Na/6HnVvWYt/+v7Fv61rs2LQcwwb3Rvbs1qhVqxYuXz6L/x7ewt27t3Dp2GGccznIY35cv3Qej+5d4zHVX7Ptw5sXePnoAe5cu4iPH9/j/bt3+Pz5Mz5+eAt/f38mSAL5RoE8KWrvp3eveXxKGnVOYejCmLktYeURwf6SXxrk741gHyYwPD7i6/tnfNIjQRFuLjaRBKcxh02bNPlW7rRlzZwJdasUw6bVS3kUsxCVVTPTEjj5uLViOEhYq2pnY0CCwthrv5GMXvbc2bMYMqg/Rg4dgA7tW2DsyH6YPKQ/ZjMTopNTWyye/xuG9+2DKb8Oxs91HDCyX3/UrPIjOrRohCrl7dHDqRWqMtK0a9MKlSpVRL++vVGV/aWY4+XLlkHdWpVR2DY/av74Iwoz0tVzqIR8+fLgx7L2KGJri9o1q8OWEbX6jxWQx8YGxYsWQy5G5EK2uZA7RxYULZAb5qwCFMienf/NldUSWS0tYGEmps5bWZpxIWDBNtUKY+iWzSozu58yNBpNDFQNV5crlw3y58/H3jkfEyh5eNhoilhFC5EXLJAfedixguw7ihUuiJJM8ORm31DMzg52hQuhdMkSKFW0MKozs7NWtaqoWbUyKpQri9JFi7DvLMzzq9ZP1eFYuxYaNmjAF6Br8nM9dOvcgQmZZujGBIxjFXu0rlsNXTo4Ydzo4ejUqSOGDOyL3j06Yc7EkVgwYwLmzf4Nk8aNw+zZ0zB+3HBMnjwWvzHBsnPndkyfPh2rVi3GgnmzsWvXNqxfvw7nL1zA+jVrNAbToXjzFIOzS6d2ePzwBrw+u0Ii72TWBKFpUlbbcJ/doDUYGOSaUGhF44ipgLg27jfye6kdU4VWn4ymzauCGjMIsSRFY2Xw8/6KWKkM3u6fmFkXDs/Pn/iqIh6f3HjL1tev7vzhnu6fERkRgi/seFiQD96/foUAZj6+efYfQoO88Oz5U3i5u+Pdy5cICvTD8yd34fv1C/67fxsf3r3B48f/4e2r53j++AFc3zzH2ZMn8ezubRw6sB+3mIl6+eIFXLl4Efv3/o1z54/jyKE9OHv8KHZt2wjnPTuYubsYu/7egc2bV2PHtg1YyzTY+rUrMGf2bCxetAh/rV2AiUO6YWC/3li2dBFmzZqODu1aYUAfiok4Cu1bidVDaCKiQ82aaNKoEYYOG8a05QC0aNwETu3bMoHzEyOHA6pV/REVGXEqlC0N+9IlmIYviipVKqF6xQpozM5XKFsK3Vs5olKp4qj7U1VuEZQrnBeFC+djmy3y5cmF4sw0JR+QpnjkZaSuYF8WObNYoUDeXLCxsOBBZul9KI0qIRSbQiioCgfacuQUgXKsmIZSPU/BahVpdG1TRw/Ax9dPuGkeH+T7xm1oyEhQJ5U6hBnM0mhJl0EbPowEExqigUSAhISiVfTNq5fM9M3HtYs7M/nIrI6OjubRgUODQ9gWwFcnoUmG/v5+8PzqwcPMuX34wITEax76nPzOIGYa0oIZtPyPx0dX9tcX79m9fb+64qPrSx638ul/9+H64Q1uXDvPzM4neP7fQ3xhwoumjXz++IGZpRfxigklmoFMa305O+/DzauXsXnjRpw4sg/OO7fi2oVTOH9wK188Ye/ObTyi8oqlC3D06D9Yt3olDu/fjwUL5mDr5k1YOHc6nPftwogRQ1C/gdInU9/yMk29d+dfPD8ImsiUkQiW1KNyjCYZb2CQhbC/grW0L+VN3rRgn4YWNJZOKqHzqoUQl/H6JEVq4vTJf3m4cseaNRDgrRxPl9EwbMjgeOTKwjRny/p1cY0RloauKSD8EtJc+sot7ZarLgjNlHRIgCZTjE0UoIxWmArxX46dYzYzDZFSJRmXFCoFxBccTAFJqF4pRFO3aosX9ckp9yMiwjG8Xx9e4Toz/+fb+mhqoGCp0khN/WCUJ0krFZMD/j6f0a+XiL1BW2m7oli2cCH27NzMB/Nqgiiv5CcRWRhpWQgbAiNIlpAmVHaNjoJIqYJKKIhk48eP4BWvJvPH3OURldRBHdua+8HSB8k+uT5C0/oVeWNS7cqVcO/2dfkZw8smrZdlaiJZfTIahSCj6LBa8l5UwLRdMBtnjuMkc+rYEeHyYUcJhULrK0AVM6FNyYaBnmeYhfDs/m3s+GMK3FTiIBoOEsBJa2JlJCSaZFRxFKaeuqYjkmlbwym9YO08seq9o4MDfDyNi6gbH/FJZsjyRwkF3T8qSt0f1g5VQkojVWdPmJAYJIEmy9hS7NrFE8hsbo561SrzhcQJnBwGVtzUhigb460F6uBW/8aM3EyfnEhWczF5kTJm5uULp2FuZsYDwHx8L5Y+TU8kS0qQeZ/eGyFSA+mYZCkBGW5cOY3s1tnQqkljhAZmvDDdJiQ/9JJMSO3v1amNxqlju/noC1qVnxZFNMEEY2GAJvu+W47uXL2ArJbmaNSwIY+Qa4IJxsJkLurBoUOHYGGWibcuen7Vv0i5CekTpEiSy980kUwP5k+foLEz2tQAYBxEV0/azTPRkGUiWapg5Z+/i36yOnXgrdJPZiJZaoD6GQ3rV0xod0NyCINkIRmP4xGd9ocT6UcsVv5vOidZnTrMXPT4Ij9uQmrBUOKI8bHGk4w65GmWRUKgjdiJJhkFklG/MZcGSRpo1PjMSiqsWfSb3FysBo/vnGQm7a0b2kzORJMsRiZibiQFNBUivXiMfBnVlIcMF84fhVVmCzjUrAJv7++34SM9EIy0V/KOBU0YDCaZGHOXWholtQo4FufPHYWFuRkcqleBv6/maR8mGI7kJCsJZE3mWlIhofc2mGQJHQOXniCTSfjCb9HSCL4Rrl27AgsLC7Ro0RihIcrYjCYkHzgRU1Jzsmcp41ZqeS5Lk1At+cP33NGsDpqwGc02HpxFHgHqzo2bMDc3R4MG9flKkCYYgZQkSiJAMTdlEWE8ro0i8G5SgpEstUzA9IBYHHfewhs+GjVuzMO5mWAoSDuQ5E85okVKAhAlNd7aIM1JcV2kPAZn0vMhWZrwMw5icemUi3x9spY8XLU60kODQOohZfNGKg2FRBY/7Ls+0FoAwcHe3JLRB1Hexn2XiWQaQMs9Rctjwm9bNY9rsoYN6zJz0TRA2ATjYSKZBsiiQkTXBMOK3ydzkrVq1RyhoYlbBNAEJZLLAqCoypGRmgMe6YZx78NXBTKwISQeyTKm+WNkBnK7XFyzZKEY8dGggSN8VJZYJdDogLgjW2hIjsnHNQTJVc+ioiIREpIQYRj/fegdtb2nOGdYWZs0mQZQ/Eixsgvwx3wxQLhduzZMkymXQyJQhKrwUNXVVKSIliVEippgLETl106CpIYxpFJHkpMspT46pbB6lRgg3KxxEwQGKglFEBmv/F7lfsbKg6SH5vxJbN3h+a8y+sjo+30rP81I6PuZNBmDrszb9ddWTrK6jo7w8xErbWqSaAktABOSDtFSKV+WKzGD08nPSrjJr7kOmEimBwd3beIka970Z/h4itU000PA0u8VNIiAx/pMIIwRlpRW90L2AnpIFst8DGpl+36l9OY1CzjJevXqyXw1E7m+dwhiKeoB+22AwNVJMhpyJQn3ZX8Tqj7TB8TUc/aNGqTYkaMuyGZtjU5tWiMiPPnWfTZBP3g58YHqqQtjXQMjzMWMq81Up0hERUXF0Vg+3t4oW7YUGtevi4AAUyCd1ASRTMwGMRxECGNJkTiQpqPJm8pnGkwyMeQk4xKNQE30jx/dxbrVS+Hu7orw8DCccNmLHNZZucm4atki+Hp7Ycum9XB1fS+/yoSkh6ioupF266I6qU0NHyr44u6G/csm4eeSeVG9ZhW0aNEE5UsXRWZzM76sa5kStnBq1xY2zHwc2r83JBpXckn/SE33gJ4dLY1k1oQukhEJ08/sEQNIlrG1lypIAh3avRm5rbNxzaW6qS8fO6xbEwT5ZbxwBDSKRZLsi4SIgLmazDjSYFGh1A6gm0TaTEBxPPXqrGhtjPt8vSTL6I0emrB123bkyqV9LeW8TLPt3LxWnloPtFSGtA7NlZg6e5NiwUb9UanVxwWqv482kpE/behyUZqROB9OkCzu83WSjDLT4JXl0zEkknDI5AOCBWLRo0cnjQSjbdkf8xAVmfHzRTNSVmgkpMLLZDKDulvo3sbMdqb0QsAY904mn4whKioEUqmyeZ4y/ty5EyhatEgccllYmGPQwIHxhleZkHxIiNaMiRE+mypBY2IiWRmrzwdUkMZwiHvGJZkgX/xjCphIpgVRERFwqFktDskqVLTH5y+u8hQmpEWoV3YFuFXGm9Z1kUqzZqNb0hQaOq8JQnMqG2ooHKLqGEoTyeQQjnhcP2H3zr/4ii4KkrVt1RIBvmL8ogkpC23kiQuhUXSm1UEyuk61j0v5l4gkgUwayc4br1lNJJODlm+VRMXtbKbMnTpZTHWhbcvmTfIzxkFIRx0Fb0KygvI/OjrxPnRURBAnmzZQ5GFNJDSRTA1CmikyKgbunz/gp6pV0dmpNfz9RbQqaVQwosKMicFIBEtqkiXHPdMC4n6TTq1kMIz3vVRB8wZlUu3kIvNQF4m/S5KJDNdceNHREkSGBfDflI6iGF27cgFeXz/zY4QYliZapaEkNSDM24RXHCWMa2H7HiGNCIFMR98hhaqPCBd1RgFV4fCdkkxbBaWM0S/1YpjUkskofFjGQNJoi+RFZOBXSOXCL+1CUXfi5mc6Jhl9UNIPraFM+jZfTEvlI+c4OtXi86ddiLzTJaAovmFknJa3+BCCTh2yyFDESI3LcxIeZOqlnBAhq4DMxgxCMipMQybMqcLwzDYsHTXbRkUZH+cvI4LyloSPLtOT0oSE+LB8056GylSX8KR7KENq6wbVEUlUGL9GF7SdF0JDaCd970Ruhbb7mBo+EgGqUNJEzMLNSEgqH1FUarFpAzsr/5U0EM9jJFJ7f2rMoE5t0TqpXaBTmkBmzmpb1yydkkxksiQ8FGFqsRAjI+UNEslgSpqQ+oiNpXUKknBIm5zMZP7Hj6NoOJl1CZh0q8ncHlzDhK5OaNSoPnp164yunbugR5dOaNygHn5hfzu2aYlrVy7xnvq/Nq7DtrVrucRKMrB7yaTf6/jFhEMEqjGmHOKmJX+ZBimrH0/LSLcku3jyIKzlncQF8uWFfdlSsC9gi/K2+ZAnbx5UqmCPU8dd8PnzRxS3K4JfunaRX5l4fHX/grmzpuPZ00fyIyYYCklUAPe7tEEQUEkg6i4Rq+zEICpO+Ad9JItl2okaPQy3aITJqyU9ey8yG9XPkwbT1wWS5kgm1K5+KfXf9WvImiUL8uXPi6uXz8P9yye8f/mcb8+ePZOv7xzLl6C1ty+DHt26iQtVEEWdjDLdGSSkZtyMvXX5AnJny4xjx47Ij5hgMIy0Jqg+UJ+kNDIYMonuiZzqECTTXb6qIC1LjTeqUNW6dC+pxJ8fU7Yu03nt30RpU51k6qYDNwcMkD7njxyCuVkmFC1W9NtIDE149uI5yhUsgP7MnFTAw/U1Zk4ejZYtm6C9kxNmzZgGT/dP8rPMr4uIwOvnT7Fxw1L0/qUt+vfrhgP79nzr9d+8cTXXoPXrOuLsmVMsw2W4ce0qrl84zwh4Cds3rMfNq5d4WjCSXjh3BmvWrsfRI0fw6sULcVwNUkk47t2+jgtnjuMFExLq+fI9g1d+lSlXgggpkz/x66fwvYwpn3RrLl6+dAFWlpmRK3cu3Ll1C6GhoQjwD0BoYCAjSTgzLwRRv3z8iOqlSqF31658X8YKa9HccZwkNlktkSNLZv67ZvUqOH/mNE/zhhGhVtXK/Lhiy5rFEosXzUFwcADzAxt8Oz580CAmYaMwcsRQ5LOxQZ4c2fnxFcuWIIi9y7gxI1A0bw445MsMSzMzlCpREkcPH+bPIWzfsQ1zJg3F4K5NkS9PTmS1NIcdExyLF//BFyQ0IT6M0U6JR+LJnG5JtnvnVr5uGFXoIkWKoGLFiqhYrjxqVaqIxg0bYN9fO3g69w9vUbFsaUyaMIHvX7pwGnmzW6FO1Qq4fu5f3LlxGR3atOL36d6tO5OSMdi182++36TJz9i7dycOHtiHXDlzIkeOrDh77gT+XLgQmdj52tWq4PWzp1TqGDp0KL8mS+bMGDt6FCIio/Dnoj/5sVJFC+P0X6swctAAvl+mTGncYpqPMHjIQH4sX64cmDx5EkaMHMn3CxYogFfPn/A0GQnkXxnSzyVG1SRg6BrjRIyU+qwS3p2Q1FZEuiXZnr/X8IpunT07fq5XC83qOcDBoQYa1nFEc0cHrGSagPDhzVOULFYAo0eO4Pur5BV/eL9f8MXtPby9PHDcxRk5s1sz87El3D+/Qc0aP/H7vn6lNO3mz5uFIgXy4wTzw96/fYuSdnbY/bcgMvl1HTt25HFA1i5fTvYMvD2/oMZPVZA9a1bs2fkX10qeX93Rw6kNstPz+/Ti1w5imvAHJizWrVvP94mwUyYLTfvnHwvEsXQPZaU11Oem+IqGLC1L94tDCvYzmpnexjR4aIJhRDMkTRKQLIZVMGlkyo/j2751La+I5cqVg/unD5BEhCEoKABhwcGIDAlCuHwFFrf3L1GmRGEMHzKI7+/asYORIRMsM1uivH1plC1dCoULF2b+nRkGDBgA13evYcW0UaECtvDxUA4KjggPw/tXr5iEleHN61eoXrUKTp85w89Fy6To6NQOtnnzwMdTLBS4f89u/n7NmzRCKHuvkGBmxkaG4+r5UyiRKztGDhXv07vPL8jOCP7s6TO+T3j54ikKsHtNnDRZfiT9ISm1ga7IVKJFMOFai5DQd1V0VuuDDpJRC4qYwCakRfwPoYaAyNBgRASl/FrKp04c55qsbFl7hIVpJ/lXjy+oWKEc+vfqzff37toFM7NMKFa4ECpX+hGVfvyRnbdHdmsrLGSa4/PnD9wMtc2fj2k1N36NAlLmexHevHyBauXKwGX/Pr5PJma/3r1gx0w8f28xBWbNypWcZE2bNkIwy5/AAD+EMPL7+3ri5waO6NylE8/b1m1aM1/OGi8eP+TXEfy8vVC9Qnn079NHfiQ9IenIpUBSEpZDy/3EmFTDTVRDtbJOklHcC6pA2lr8IsND+JacEJ2X8Qm+fvUaXomtra2xixHH1dWVk8KPVeKP7Hd4sBix/ebVSxQvVgQjhg/j+7t2bOexOpYsmMPTEwnv3b3GiFYaY8eMYNe7oURxO2RjZt6Nq1f4NYS1K5ahYT1HPH36FO5uH1GycEEMHzTwm38xbOhAlCxiCz+vr3z/wb17KMKInDuPDU6fPMSHX0miInHj+gXmQ+ZDF3lDTM+ePVAwXx7mfzHfTg5aAN6B+ZgdGjeWH0k/oPXZ1JvB0xLI8oqO0maGGjbtRygdw4mf5n0yxQepf9LmjcJcpM3CIjNsbQswP6kIqlYuh0KFCqJzu1bw9fXFi5cvYWNjg0ED+vHrjh46yK8pW8IOLs67cO3KRQwZLBofpk4V5tmypYv5/qRxIxAVEYrjx08wky478uXJi48fPuDLl8+MQIW5r+frJUzKdu3boljB/PCRk4ywYdUSfh+n1s0R6OeN+w/vwaFWTX7s97lzeZouTq1QpGBBZoK+5vsEjy9fUI4RvT8zQdMbksJ8Sy4Iq0xs+qDrO1TvIX7r/t502/Cxb+8u5o+VQfHixVC0UH6UL10cOW1ywjqbNXLmzIm8uXPj/Lnz+MS0TvvGjtiyZgm/LtDHG726dUJmi0zIbZOV+V55eKX/sXxpvGM+FyEkJBC/9OoB21zWqFOtMrIwrUZpZk4Zw89TF0GzJg0FEceORJi/Dzq0aI6c1tng8VnZ3+b6+j/Yl7Tl6To2a4jKJYvy3w0cHeHxSaRzatscFsx8ffjgPt8n3Dp1GkVZumH9km6USkqAKptUmvKugyGgAb5hYXGXI44HIs43AlInOI02EZpNGzGFEsigJItgFT0gwAefPn3A+7cv4OvzFc+ePsHj/x7hyePHePbfA2b6+TIzTYIAT1ahVcwAT4/PuHj2JP7atpn5aNuwbMliXLt6Xn5WwM/PByuW/oFpTLv99ttv2PfPLuZX0fpkMbwPzvnAHowYOgRrli5EGPO3Nvy+AIt/m46QOB3j0Th53AWjfv0VAzo0xoIRXTCwXx+8ZNpVgd07t2DU4D7w4iNUBB7dv492Detj+8bl8iPpBSTVU7IPSzeo8isaJogk1FChrdWRk0iVZPJrBYkM037akG5JltYQLW8U0YbISPJdWYGphA4TYH6AhsmI/oy4Eq2+Q9oFxbGnmBcphWiZhOU9DZ/Sb9oRFOmIbNEy7Q1mgly6NZShMJHMhCQFr5iJkPrGg2koSRgnmtiL/2xNmkgcU2pdVR9MPa0CdJy0IbVAakujCSaSJQhUQEkj5TIqRKVNIY3GyoKP1k9Eq6a2Vmx10AwCmUx1oq5+splIlgDQcB+pxBSqWxdotAaNgk9JpKTgI0Wmrg21IcOSTKhzw1W6MaCMTct9Qd8zoqLCEBykbHwyxqxLCIjY+oiWZkmW2MwhEmzYsArzZk6Hx6eP8qMmpA8kXEBSk7s00ngNKsiSMPNWIgllWlu70M3Q5mLr1m14v9Te3WIgb0ZBckvn7xGcZAaM9ogPisDlz0PdaUOGJRn1ozVt2oSTbM6smfKjaRfCBE1/TfapgcRonaSF0LjCNxNHNCEeySjwjDSdBojhLVpyXykqKgotW7TkJPtj+iR8ffsGJ/89jjt371BKnkYVXu5f8PLlU7i+/4BAX80zrSPDwxEYEMDHFtKo/Lig0Q7KfKMxcqrPoY5NCneg6dkEYwenft8QlZv/4hU8boOHIKHmfNYJDffSBUF0dk2MIJo2xCOZppdOP2Af+u1jY9Clc0dOMvtSxVC5TEn+O0fO7Jg4fjQC/JRE8vfzQa/uXWGVxQq5cuREncqVcerfo/KzQFhwAM4ePYAuTm1Qvqw97O3LoWuHtszXey9PARzYtxPt27fiYypnzZiKji2bY1DfPrjHSB3k64mhA/ryyFrDhw3Cl0+mNc6SDlRfRWVXgPbjr65C57UTgUCDvWkoVVIj4/pkLKO7d2nPiUVb5QqlMKxPd+SyseH7s2fN4snCAwMxdYSYjVy6cEEUshVjDUsUKYi7t27wNK5vXqBYgTx8ak3NapVRonhxZDY3Q7/ePREu12gTxo/99izVrbhdUbRs1hjm8lnctA0d1JdZDElfmCYooa7NxL4gnlAkuglnDIIDfZhlo71LR6MmyxiIRdeuYt3nZvXq4dWj+4gIDcKGdWu5xmrTvClPddjFBRaMAC3q18NrlubF0/+YBhTk7NCuLfPtIuDj44s+fXph586/+TUBfn5o0bIZT3P0qIhYNWvGDL5funQp7Nu7FxcvXEDjxo34Mevs2bBz1xbs2L4JhQsVQhYrS6b5dvPrTFCCTGYKXprcoHmQUqnmcHFU/ylEAtUfQ0EC0+DWxaRmeGqja9euvJIvnDObLzwQFhqC0OAgdG7VFA1r1+DmwZb1Yl5axbJlMKhfbwwa0B/V5EF0qlWp8m2mc2CADx7evY4tq1ZgzdJFKGtvz9Ps2LGFn18w9ze+P2fGFL5PWL58GT/Wv39/+RFg8EAR52PiBDGiP6WhWr68QnEfNm2UOY2mSKn+Rz5yIzr+XEgiTFDAV3Zeu8tEs9ylzOePlISxe+i3SDKsuUgDdtu3bMEr9LwxYxDBMoaiR4WHBKBzm+ao61CTpYrFzu1beBpNW+1a1dk1Prh1+wY6OrWFdVYrEVfE0oyft7S0wOFDYnb07Jkz+bFlixfxfcLK5ct5+lEjB8iPANOnTubpRo8aJT+SsogrRNMWyVIKlAc09SUqPDTOl9Nxfo6vDy0QLQuPN3JFJhXBVkWwU/3tFxmWZDQSvHsHJ16h544aAFl4CDMRpLhz/Rry5MqFqlWrsH0JNq7fwNPkZsemTZ2EaWNGo32rFrDMbIauXTox7ReICWPH8DT1av+E7etX45DzP6gi13ZbtwpNNmXKVL4/mflmCmzduImTbPgwZRiBSZMm8nSjR/8qP2JCSkFVwBBRfDw8GFGiIWMaiaYvScLjDvwVC02QCSvMSkkk02B8IDIjI82o4GnjCijV62mJKElkSMYlGU31b9dKNOE71KyMF4/uQBISiI0rhAnX0cmJZWA089GEuViuZHF4fHzDrozBwf27GcnMGcmcWKaGol+v3jzNyeOKeIlSjGDEoWO7dgs/bfWCSXx/4oRxfJ/w+7x5/NiQwX3Znsj8mRNGI1u2rLh58zrfN0E7SEvQwN/Egkii6n/R72hZJC9/tsPIION/iWhxSKKmpUj7BQf5IUg+bEsTyVRB56VR4UlJMu0PSw1IIsPRrLGYvUxb7aoV0allE9gVKoAyxQvj/k0Rv+MhMwVt8+XmaRxrVcWEcSNQrVJ5vt+3b0++/ljfX4Rv175tC8yfPR2jhvaDbV5rfqxd61bw+uqORbNG832KeKXAkoUL+bF+/Sj8m8ifqb8OR/58efH6tZiFnZahWuFSA0SGmBQeZEyg74777cr9KEYaf39P+Kl0AelDhtVkMqbm+/fvBVvb3CjBSGVXrBgzCW1QsEBezJys9Ido0t+GdathX84e+fPmRO4c2WFhZoYG9erhwX0REuDsqSOoUq4kN/3M2JbVygq5bXIhc+bMsDQ3w5WLZ7B5y0ZYmJtjxhRlGLcNa4SW7NG9A6LlQ3b+N3cGu84Md+/d5fsmaIN+X0cdyoHbhgsHGlCsa1FCJZT3JBMyVB5y0BBkWJKRv/XmzTM8e3oPb149hvuXz3j94jk+ub6B28f3rNIrM41Gb7i7f8Z7lu7Jwwc4f/YMPL8owwHEsHu9+u8Ozpw+iWP/HsO1q5dx/85tuLgcwp5dOxEWEgRPj09w3rcPt65c+Sb13Nw+YsvKFXh0n0aZCDz67x7WrF6EwMDkjIWhLonjQte5tAF6//jN6+ygfCSNdpBJxydWMuEpYwRSgL45Tssl248I9Ud4WJC8cSOKlUkQHymkDmqFJv+K0kjCmQZj19LyugrQvdXzlAdYlQvWNEUyboMnsAmXZ4QBLT2qMDa9oUjtKiwmFqb/IVpUcdVX3dEnIKhMw/nikIGMkEQYRXoiWdx7SZjpR8MIFRowNDQMEvWVY6hOyhe7oNDhUSHe/B1opRldkEWEsOvEvTIMyWiKgyEx81RBUi+5iKYP3N8w8n0JVMCRzFTRPWKcKlZqUz3xiGYECwsOMqqMKK2MGjVY/pDmMQ6kkdRJHc0IG4SvKoFuqQzCwhiJNPSl0fPV5UCGNRd1QSEN9UnF5IQoDA0mkR7QO0eFBDOhok8YaSca3UMmC0zQ8zWBLyKRaGEV911F/rBKzyyUiAg/uUBSSUPn1MpPNLmLxSb4tUZ8H2krGY0CQXzhFR7G3AmVOYl0f39/L64F1SGeSc8W+4RkI1k0e+mEzc9JfigLh/7GLaiUR8LIpg9UETRpSjouYf5CQi2G+CDTKZLfNzEQeSDuQRpCEhnGCUagczJZCNNOSs0ki4qEJELVZBNWEEWgotkM1Cfq6+vHrpNAGiX8J+GvKfNE9Z3Jfwv280R4kJ/8CEUYC2X3oPiYjHq8lTOupqN6FMoEHvW5qUP4cSKtwSSjDzUmI0Vgk6SvPBkPVHCJ1QKiwA2DcRI+tSDyRPlNtE+NHtQAwfepIYKZhcpF2oXPRV0uNP6R+sBCQmjGMtNuXAhEM+JR3BFBCEqrLoTCQ4MRGhCXZH5+n/i1UVHUmiiiVSnyj4SB27sXCA0O5vsEoUGp/tOqNNTHB/wfuXs2mvM3OqwAAAAASUVORK5CYII=)
PhysicsGrade-10
Physics
Read the following statements and choose the correct option:
Assertion: a magnetic field interacts with a moving charge and not with a stationary charge. Reason: A moving charge produces a magnetic field
Read the following statements and choose the correct option:
Assertion: a magnetic field interacts with a moving charge and not with a stationary charge. Reason: A moving charge produces a magnetic field
PhysicsGrade-10
Physics
No force acts on a current-carrying conductor when it is placed
No force acts on a current-carrying conductor when it is placed
PhysicsGrade-10
Physics
The force exerted on a current-carrying wire placed in a magnetic field is maximum when the angle between the wire and the direction of the magnetic field is
The force exerted on a current-carrying wire placed in a magnetic field is maximum when the angle between the wire and the direction of the magnetic field is
PhysicsGrade-10