Physics-
General
Easy
Question
For the given uniform square lamina
, whose centre is ![O](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAA0AAAANCAYAAABy6+R8AAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAMyZLetQAAAKZJREFUeNpjYMAO9IB4LhC/BOJPQLwQiLUY8IBaIN4AxKZAzATFAUD8EIjNsWmoBuKZOAxzBOIL6IJqQHwDajIuAHKqILJADxDnMOAHu4HYFlngChDLE9D0GIj5YByQk74R0MACxB+QBdig7sUHQoF4MbIAyKZfBALhKLYg3wLEiTg0VOKKChVokMdD3Q8CBlAnzcTnbllo8nkHxK+BeCkQWzJQAwAA3MwcdfVeNCMAAABJdEVYdE1hdGhNTAA8bWF0aCB4bWxucz0iaHR0cDovL3d3dy53My5vcmcvMTk5OC9NYXRoL01hdGhNTCI+PG1pPk88L21pPjwvbWF0aD67BA9SAAAAAElFTkSuQmCC)
![](data:image/png;base64,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)
The correct answer is: ![I subscript A D end subscript equals blank 4 I subscript E F end subscript](data:image/png;base64,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)
Let the each side of square lamina is
.
So,
(due to symmetry)
And
(due to symmetry)
Now, according to theorem of perpendicular axis,
![](https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/generalfeedback/904686/1/918602/Picture11.png)
![I subscript A C end subscript plus I subscript B D end subscript equals I subscript 0 end subscript](data:image/png;base64,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)
(i)
and ![I subscript E F end subscript plus I subscript G H end subscript equals I subscript 0 end subscript](data:image/png;base64,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)
(ii)
From Eqs. (i) and (ii), we get
![I subscript A C end subscript equals I subscript E F end subscript](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAADwAAAARCAYAAACBzs+aAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAMyZLetQAAAVlJREFUeNpjYMAE34CYiWHwAqq6TwWILw1iz1LdfQFAvHwQe5jq7qsH4vJB7GGqu28VNBRpBf4TgenqvltALD2IY5iq7mOCloCDFVDdfeZAvJ/GjqYkSVPdfZFAPJ+AmiIoRgfCQDwNiD8hOZzahR8u99XjCLhyLHIobpoExGl4LFQC4rtYQlkQmrcKgJiFhqkDl/vwFWR4C7l1QOyFx8KDQGwMxM+BmA9JvA+Iq+mQh3G5DxTYsngKOVxyDO+AmAOHHChku6DsuUAcjlSQgPTx0MHD2NyHryAju5CTBOJzSJYht3ZAMX54AEtucyx5dz8OOaILvC1AbIvEZ4GGNgj4QfPJQAF8BS0xhTBWTbiqD0cg9oHG/kABUEGWTIYcViAK7ZkIYpHLguZpLmhVVD5AXUpQQeZBZiGMAZbj0QCqoq5B2fZAfAGI/yDFPhudPPwOR+pjw1UIAwAEynMEtIVT/QAAALl0RVh0TWF0aE1MADxtYXRoIHhtbG5zPSJodHRwOi8vd3d3LnczLm9yZy8xOTk4L01hdGgvTWF0aE1MIj48bXN1Yj48bWk+STwvbWk+PG1yb3c+PG1pPkE8L21pPjxtaT5DPC9taT48L21yb3c+PC9tc3ViPjxtbz49PC9tbz48bXN1Yj48bWk+STwvbWk+PG1yb3c+PG1pPkU8L21pPjxtaT5GPC9taT48L21yb3c+PC9tc3ViPjwvbWF0aD4s4Aa7AAAAAElFTkSuQmCC)
![therefore I subscript A D end subscript equals I subscript E F end subscript plus fraction numerator m d to the power of 2 end exponent over denominator 4 end fraction](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAIkAAAAnCAYAAAA7MmtXAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAbSkFbcgAAAxNJREFUeNrtnDFoFEEUhofjCCJykEIOkRAIIlYiWIiISEBEJMUhiKQMgkWwsjksJJUgFhZiIyIWKQJBLILYSUghIkgKCSkCQUSCiBCChYgI53vsWxgn88bbO3Zu5+7/4Idk5uZ4N/d29p+3kxgDRpWO6DfpLekYpgRo1EjzpHVMBfgfvzAFIMQF0hqmATA/5fZic0Q8yRSmB7Ax/ei0HSe9kkQBwLRIS84K8prUwNSkyQKpTWqSHpG+kb6Srkj/OOkhaZf0g3THGX9Ixu2JIX1BeizvmcMJcgJTnS7LkigfSLOkOmmS9ElWADaZ16V9QhKhaW1pV0lz8nND3qsjq0lOxyOQEFukN7Ji2OyQnirtua+466wY9nsexdQOBzXZhRws2J7zRW43odeAxDkjt4te2k8p9Q5tLEgU9iDPe2y/SlosMBYkCu9KbvbY3hLT67KojAWJ8tLa6hZtZ7+yKbcd5rTJimU7ytiB4iv/Isbu4NrHgT7am5I4vC1+R5oOjB0YvvJv1UghxqHGLf+OaowjVZwqWo3LS8pVJkaMSJIAy+bf8m+ZMYVUhRiBQgrl3xgxIkkUUij/lhVjP6tbp6IqhVjl334+YMwYgYduyr+3Ra6RzL/cP6TvJjsvUY8Y44KSbG1PX3vUkyR0JbakT9s+aqXjHD5Hue25km0jWZOrnV93r4TPp8UYMrO9GF0kidKvlY5z+Akll4r5lFXDMZITzmsvkT6X8Pm0GH0xdNOH201BQuVfvnofyM/PTHayKmQk+UzEXqQYQ2YWZzEiwaem1q0vx654Fj0/UZbhdr3IqtJX9XMZM6muYvwk8rz1e12u6JCRzA3joA13SmcxePXdTDFJZgPb1GkxkjecMYdNdug3VlHOF0M3fVXjicSaVJLwl81PW8c9ffPiUdhIXrbu/xdJG6RrEeO0YyhqxqvCOZMdnk7ONC8FJnhKlsZda2Vhg7hCOjsAw+1b6cZMBc9ieBiTi3ESOyugcZ90C9tvoHHSZH/wbZAkQOO92f9fipAkYF9CRH+SC4YjcQBAkoAKJclfJVokvnhEtg4AAAEldEVYdE1hdGhNTAA8bWF0aCB4bWxucz0iaHR0cDovL3d3dy53My5vcmcvMTk5OC9NYXRoL01hdGhNTCI+PG1vPiYjeDIyMzQ7PC9tbz48bXN1Yj48bWk+STwvbWk+PG1yb3c+PG1pPkE8L21pPjxtaT5EPC9taT48L21yb3c+PC9tc3ViPjxtbz49PC9tbz48bXN1Yj48bWk+STwvbWk+PG1yb3c+PG1pPkU8L21pPjxtaT5GPC9taT48L21yb3c+PC9tc3ViPjxtbz4rPC9tbz48bWZyYWM+PG1yb3c+PG1pPm08L21pPjxtc3VwPjxtaT5kPC9taT48bW4+MjwvbW4+PC9tc3VwPjwvbXJvdz48bW4+NDwvbW4+PC9tZnJhYz48L21hdGg+Yd8rfwAAAABJRU5ErkJggg==)
![equals fraction numerator m d to the power of 2 end exponent over denominator 12 end fraction plus fraction numerator m d to the power of 2 end exponent over denominator 4 end fraction open parentheses a s I subscript E F end subscript equals fraction numerator m d to the power of 2 end exponent over denominator 12 end fraction close parentheses](data:image/png;base64,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)
So, ![I subscript A D end subscript equals fraction numerator m d to the power of 2 end exponent over denominator 3 end fraction equals 4 I subscript E F end subscript](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAIIAAAAnCAYAAADD0pCgAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAbSkFbcgAAA11JREFUeNrtnEFkHkEUx8fnE1Wfj0/VpypCVfVUpYeoqghVUTlEqMqpIvQQPVQv0UPlVKqHquqlqnrIIUT1UBG9VORQVSqHqqhQVRVVJSKHiirb9+wbJpOZ+WY3m93Z3ffjTzL7zRf73tuZN2+fCMH0IiL9Bb0DnWST1JsGaBq0yqZgkB02ATMEWmEz1Ic/tBWoHKMc4QSbpx5gMvhJGzsFWqRgYGrCGGheWwmWQG02TbjMgmZAXdBj0C/QT9AVut4BPQRtgrZBd7T5LZq3RUngS9AT+k4JBsFpNnXYLFAwfARNgJqgAdA3epIxsbtG4/3k7K5yHFwGTdLPbfquiFYFvY6gigmMddBbevJVNkDPLONyn7+rPfnqdx5n05aHBmX3hxOOS37Q1uD6DFMCBmlpTzN+1lIPsM1lAgZzghcpx8dBcwnmMgGD2f6NlONjlGjqzFnmMgHzSjkmJh3H/GGNtgjknIgLRhuWubXEVF4NEawNHNrHeJeCA4+U70HDjrlFM+pxbM3Ub6byKlMsLVq9ojz9ppdXmeJ5CprqEQiZ+02WbJkwuCDigpnoEQiZ+21B7C6vHgSRh6rCfu61j5b7AY9AyNxvXF4Nh/ugm1pQ5eK3MpRXo0CVNWdE3AQjPAIhc7/lVV7lraH3vX4Qe7ulo7z85lNevU3SExV5U/9Av0XcA9Dk1f3AAsjHb7OWuTOGa7sSTVtpVoK9el8N0acmKg2KUPzcPfZn5sFhwuY3VwLpTC5tpVkJvq3DUix2ALW1RKVf++xl0Hf2XS6BYPObyS8+15zlVYy4B/TzcxF3/bgSFayGbbHvcgkEk99cCWTq5BI7elaVP6ZWsZL2BBQJvktYIiPs0FPxCHSkgkEzaMgNli3XvP2Eb+UuKr83KQpdiYpMSEICb3icCjUSfPv4poKB4Er8U/VcTDgy12FKVKa0OUdF3DxalsLUdgUDweQXn2tG0KFY4uwYrk1TzoCJyoiy91wCfQZdLYnB8CT0pYKBoPol6aFgD/OOCWjANdoi5AqBe+9r0PkSGAp7ESYpT6hiI8qmZRXvE+H2XBRaqLnFh5F606HTD5Zyh9gcTIuCgWH4H18w8evedTZDvVihY22TjrpYB8F6x3U2Tb3A6ugibQUorDSOslli/gNL2DLzsTj3OQAAAR50RVh0TWF0aE1MADxtYXRoIHhtbG5zPSJodHRwOi8vd3d3LnczLm9yZy8xOTk4L01hdGgvTWF0aE1MIj48bXN1Yj48bWk+STwvbWk+PG1yb3c+PG1pPkE8L21pPjxtaT5EPC9taT48L21yb3c+PC9tc3ViPjxtbz49PC9tbz48bWZyYWM+PG1yb3c+PG1pPm08L21pPjxtc3VwPjxtaT5kPC9taT48bW4+MjwvbW4+PC9tc3VwPjwvbXJvdz48bW4+MzwvbW4+PC9tZnJhYz48bW8+PTwvbW8+PG1uPjQ8L21uPjxtc3ViPjxtaT5JPC9taT48bXJvdz48bWk+RTwvbWk+PG1pPkY8L21pPjwvbXJvdz48L21zdWI+PC9tYXRoPn5vtdAAAAAASUVORK5CYII=)
Related Questions to study
chemistry-
Which is correct about the change given below
![](data:image/png;base64,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)
Which is correct about the change given below
![](data:image/png;base64,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)
chemistry-General
chemistry-
Identify Z in the reaction ![](data:image/png;base64,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)
Identify Z in the reaction ![](data:image/png;base64,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)
chemistry-General
chemistry-
X and Y are respectively
X and Y are respectively
chemistry-General
chemistry-
The product A is
The product A is
chemistry-General
chemistry-
Y is
Y is
chemistry-General
chemistry-
For which of the following molecule significant m ¹ 0
I) ![](https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/questiontext/486138/1/918339/Picture14.png)
II) ![](https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/questiontext/486138/1/918339/Picture13.png)
III) ![](https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/questiontext/486138/1/918339/Picture12.png)
IV) ![](https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/questiontext/486138/1/918339/Picture11.png)
For which of the following molecule significant m ¹ 0
I) ![](https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/questiontext/486138/1/918339/Picture14.png)
II) ![](https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/questiontext/486138/1/918339/Picture13.png)
III) ![](https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/questiontext/486138/1/918339/Picture12.png)
IV) ![](https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/questiontext/486138/1/918339/Picture11.png)
chemistry-General
chemistry-
Which one of the following will be the major product when
![](https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/questiontext/486136/1/918301/Picture10.png)
Is treated with dilute H2SO4 in the presence of HgSO4
Which one of the following will be the major product when
![](https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/questiontext/486136/1/918301/Picture10.png)
Is treated with dilute H2SO4 in the presence of HgSO4
chemistry-General
chemistry-
The appropriate reagent (s) for the transformation
is / are
The appropriate reagent (s) for the transformation
is / are
chemistry-General
chemistry-
The most suitable reagent of r the conversion of RCH2OH → RCHO is
The most suitable reagent of r the conversion of RCH2OH → RCHO is
chemistry-General
chemistry-
Which alkali metal floats over cold water without any reaction?
Which alkali metal floats over cold water without any reaction?
chemistry-General
physics-
The radius of germanium (
) nuclide is measured to be twice the radius of
. The number of nucleons in Ge are
The radius of germanium (
) nuclide is measured to be twice the radius of
. The number of nucleons in Ge are
physics-General
physics-
The approximate nuclear radius is proportional to (
is the mass number and
the atomic number)
The approximate nuclear radius is proportional to (
is the mass number and
the atomic number)
physics-General
physics-
The energy levels of the hydrogen spectrum is shown in figure. There are some transition
and
Transition
and
respectively represent
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAYIAAADnCAMAAAAkaqHmAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAMAUExURf///+bm5vf3987OztbW1oyEjNbe3r29va2tre/v5rW1tUpCSpyclCkpKVpjY4SEhMW9xXN7c3NrcyEhGQgICDo6MZylnJSMlEpSUkJCQhAZEFpSWjExMebWEOZaEL1jUr1jGZRjUpRjGbUQUrUQGeYZa0pazpxjjEpahEoZzkoZhBlKUhBKGWtrY3ve5lLeezHe5lLeMXuc5lKcezGc5lKcMXMxUnverRneezHerRneMXucrRmcezGcrRmcMXMxGRla7xlapRkZ7xkZpbXmc4Tmc7W1c4S1c+alveZCveZzveYQvebWlOZalEIZUubWQuZaQmtjEObWa+Zaa72c5rUxUr3mrbUxGZyc5pzmrUpa771jjEpapa2Mc0oZ70oZpRlrUhBrGeal7+ZC7+/WveZz7+YQ70IZEGtjQr3m5pzm5hAIUq3F5rXvQrWtQnNjlITvQoStQrXvELWtEITvEIStEOalEOYpELXOQrWMQoTOQoSMQrXOELWMEITOEISMEOaEEOYIEIRr74Q6nIQp74RrxYQQnIQpxVrv5lLvWhDv5lLvEFqt5lKtWhCt5lKtEIQQUlrvrRnvWhDvrRnvEFqtrRmtWhCtrRmtEIQQGRlrzhlrhBkpzhkphIRK74Q6e4QI74RKxYQQe4QIxVrO5lLOWhDO5lLOEFqM5lKMWhCM5lKMEGMQUlrOrRnOWhDOrRnOEFqMrRmMWhCMrRmMEGMQGRlKzhlKhBkIzhkIhBApUrVr77U6nEJjKbUp7+alQuYpQuallOYplLVrxbUQnLUpxeala7VK77U6e0JjCLUI7+aEQuYIQuaElOYIlLVKxbUQe7UIxeaEa72UnEprUkJCEEIQMeb3Upycveb3Geb3jOb3vb2UvXuMa6W9pRAQKffW797O7yEIEEpCWr2tnN735u/W3sW9paW9vRApKc7F5t7m99bmvVpzY9bOvff35nuMjOb3/8W1vXOMhPfv94SUhJycpdbO3q2tnNbm3tbm5oyUjM69ztbF1v/3/wAAAF2JIoAAAAEAdFJOU////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////wBT9wclAAAACXBIWXMAABcRAAAXEQHKJvM/AAAo2UlEQVR4Xu1d63LavtP2jKJTYgJCJkaWbkHX9t5sv7YwpUmTYVriDIFmEph3VzanhICh7a/AP4+xkU9gS9qTtFpFH/jABz6wE8j5lwdWpgGMC17sSiIEkSG5AjiOV7x3+gO7gvd0zal5VnKvtbMcUnJkdM2kS6VTQvpaLZaRMFo33579wK7gvmV7WQeyNKCrnLVOQ5Hk3NZsT5vRUkXPQ1q65C6dRiNXM/SPF4GU+Ul+hoPyBd+CZnQgfWZEscudY7Jhet/zM+UUY7gpzkTRlIjRwzWwKpPV4WDs4/H7v7sCeIZhfvO6uCRDBjhkJd8LGOZwpRzi9Se1hbV8w7dQWRxFD72Mhj15pY2M+spR+WA1HOOtHp+GU1H+vdnSWO+7RkOBsaYlxYnteFAq5o9qxKTsS9m9luwGCo94+DVOvfF8TmlDeXN9073uXt/cyP4pbW+WmAkADlzfXHdDuSjMTqkyFc5c0w4UAdR9z7gLReCMKG5msTWmljgSMQebG2Uf++HEdgxSnRnayxzlMU2fn59Tet8AMtJZm5oMMKNBpIwxm+HshLYMal/5ioDB+BcF1H+d4V5dj2Cb6ibuRIxm5jq6odoSLIIBMqZCGOSxTmyqOppH0rTGETf11XLdhGetFcp533SZrtW0zrKR5Gma0nbylaa2Uy8vBDWLTM5OcCETVjITRC5slumsU1TvJlJBTrMiE1g9uehGT0gFwuk0j3jNfQvUcmOTxNkWnABZ0GPAWiqzIfzH/yORsJ5SoKSe6fWM4UwhN/uU2Cj66QoaBPSF+M6/38LKw+Y7RxQH5l+wlCcP7Tj/yVcumX994cv6u+TeGAeZGYpAdTAnfAKZILtTmWZmAGqRUcCI7kpZMMSbiMnspbXqIY9ujBNUjcOPVcJE2S9AaT5mT0CYCKDLMRYBsV9/4BbkUYFJTOPRYrm6EuKLEGFndiwsy18Hk766uhXiV0iunh3FacyX2bbsk8BxQ7EEWRADu4G6GrNprIEREWtGQ36h1TCKjQ+1nSlIsDPCQIyCRmQ/L+uq28B9+wUITJEhIw+c/CRQV/pS0CtBdWYFp2ZeBCyOIdfXoTwMX4vU6tc/Ob50QohzEYfvt5eMrvhN+YpvkILm/62n1ST/aQ2PxqZD43vzYwJiQZs4vjQU1NAoGje1EYQEapImcXFVUQwgdWfPJO2pPqNtY9um3XOtUSSp6YGKZeGAhWpQQJIGGxNcCCOwZSSOOdQYrDS4C1vcKZNhG3bxO+z/x8dDojgBK0s976+5BL5C5V0Pbjuure04GgoNonZwX9PO9L6B1G74mnOOFiyfxS4zXglkP8wk1fVRyFW4FRWsxJ5NlNPwmw6EMjA50XaGEmESMzMMwfaQ+aBYIhnhltH6ly6mh3gQNqBkF6dmB8qjy8mVnaXkys5ScmVnKbmys0jO/z4kFrvRVDk+GE7nl4ZNcXYD05CTH9pZFAugpnPIX2qcjbHmy4ZyTs2sgnA8DczrxpqfKB8qArQsTSUUsLp5EqCKPQJjVBT/6hcV16AHq/B372Bslwro4GGhFu8Bkj4G00g2BHIXJmhpruYv8WhR25mIr4rjg6vb8F0RXdFUZEqUukVSxDWf6WeFxTiF5V0Q00FT/EjQ3K8I5njfhC6wIaM2YXA9BuIBg3ivykxa+oiK4FKDyXlqIG3959sC/xqaeicGcRwg5piKwLrfY0QHCWKPqQi8Pi9TJwRiHH0q04cPXztFKmjr+3ftyoND8zSpQB8PFeT2FKmAWUePxzT7XbvgIEFsa5PxfGDwJ2AXyPG3snmxABGtjhcNXu4eNvjY6mfyzrOSg9Xr5Hjl2dhtWlfYqVfg8ZzWEpNi09IR4Bdv6/Q2LfeW8bleF5uKAHKBFJ0HAZJho3TZWiHh1NsmOcw3GeU32AZbHtoXwrp0idcPGeHw97DC5ycZM9K68xz+J+xyWA53S9i11wIyZc2pFz7eJNFA9S6ctwJy7rUztFAE5ci01jhz3RpnzyMZw42/14xJqKmZq3d+ItSCs3kRlZWi+DrMbWRrhSxYc2oDpLCZ0VmzrPdSXBhrMvcF3lvyutH26q1aniaJa0R9lSVGVGq8k/Kpe32z4kUAyAfYLfSw8RkZmGbHI473ayN66mV+LGqz6iypo6CGuLQPdbTpbLxMAxK7OyHP4yS5l9jtZTfn3xykabxqtpur+oIc2U+li8y7QOv4d5ndf4f9rGPmNImY17Z4UUluIXOfFR+i5xAly1ncveq1LjBD4s7Fzygam8qdZ8QkyaXNMkvT+DmNH9OYgnhitubjkdj4I2c9/fl4rGO/l13AWj0ZTYWbl5/kz5Si2wS35oeI5zmUy1vlbbtF0QnLy4h8XvS6bwPzieNg6Lo7XeBOm4do0sp6TuvmJv9spIId+qn/MSpbxxLQvYYP6jrEmQF6zbmX4uSUW531fgEpxC6DzKrNnEpvYu85+aU9UoECvudG1bgQYKzsSDJvfJ3ep/ihFDgccU7EIG78hjyetI+py6aqdZw36ujFYNrBcWHiDFRC0pvdPGWibnWbo1RwTVqv6VIlAmaie96g71WsUV744I5XBcDSlIxe/CvnI47FmZ9rt8En6az9m0rXf4rLUiPahuF365xrORdcOYkDRgRbkAhzQIEo2VfBd91mhSeRFOj8YEzvCj1fRkzVq4/vYHXn8+iq+Ypx8VoPtrK3/NeDPEKfA9xgR/PgzBrUCMJO+ADlwddBfucgjr9AGpJhf3YSvvADB+aQfdBsyNlZsMcYUoEUruzvCbdGVPcIo8GxnepgM0zJvR0xdImBm0ZacQsyoSomysbRmCrSr1tvL2H19vMYqAAJcOz0gtMwntYLg5LSe1ivqNOWxsC8ygMFZqmD+q7H50ZTsOTnb7BAHdWP9wAa0Rh0kzvPpFBCkuAsSmuwi8696P0e9B6ZOgPfJCiRo8z5dKnqboZkj9YKFqMjqXW6VsBwbAWtc65cqYwhmPD2k/Wf/KdLSFz6utKJ83Uss0+wgSNwCpZwySF9Y1LFpuPTYu/VYj0l71pQN94pTr+2eDS2Sbt77hLPRdvE06kwWZM3yo5D9Kz2Px/UD+TboySz1e2lsdeZo8IkGR0S3iCcN3ijAWxMinYHBH59ydFsiI0eM3e6Cayi5+6xgSIcGcORkAAc0vckPBlhzGrBxhPcncBB+C5XfJP32XbOaAaqzzPUcJuYXFKwfHVgQbKeZbWaU0XxsWYCe2qMWlScLVXcbRj0Y99Ugj83/ffy0Ay58N43N5LTzadjcuVSe/YXMGV9CpWbCfULOQ6QVMFlxtR7sM7CRVBCdX9ZNiW90A06zFvMKDCImVfIp+uOLoB2wfEUga+oEa3Bq2yY78793gLeZWZ/EWAd/w950x0kiKkdURvRSfYdH5cf0cl60x2PH9GlfihTJ4Rj8yM6SVlwTN50+3pWS7bseC6xX2YyMySknPUiLwMuwZ4byTYZHJUwjKavutJegR2VW6+v7SULpLCm7WcElHNvL4yxRZOGFJ5O3nbfc99TjUjG1thdhv29hny5imNKxaY4CsfVa7afRgQl4JxOfL/IaUk7oUW0MEkb7cTx5QwqMjxOktDEk+nqvTZrAPb83de71UgjrwEa0RHZBfv1mknrrkjcmZG7jA0lk7OzPtphuXCQ1wtOhP4tmF2jREMR9ZWNHyr2aCE7k8i8lkF0RwHSld7RVwAqiI+o43IvKhjXsLHaZ6bogJFpG5u8Q+u2fHnsOU/mVABsyYUGi7jj+9i9VrnpQL7EgpCRYMXgwxCbBLLXXcjXJnceDabYYi5BTOBDEFuK4wFa6us34Ua4bc2pNRtYK16586bQiOCp4eXwNcKbDOBNwgutogjQMsXMDf0FOXeu0Ghz6rwYfQ8kwYSI/TzQgew/W1fLMGBIrP0wIspelae2AtiJU8o5yiecPzQ44YJLoAIzYZOVZxvK7lOfwUb2b55gi3bB5z6QX/f65unmuivZ2g2D8/31p15v4Hfh6if4iw0X7bVh0xx9SmUffx7W/s01g8PFTndFrRnKMQZ2+HYbHLxI6Lh8cbUyqwX2GDvkv4wLRtTciWKsdK2e9hIfReldPYrqsxgtFUDaiaapy4z6YQrgUGdm3Sdr5poAQo6/CFG4lX6B5TyMV4Yt7H+7LY7OME9xfkXrXxrfw86a86sp3ohVjI6f4ejWy0tUSH0Tk77Xos/FN9yfn4UEfsgKO2WxcQY+ob0TiqALWzMTJDcjZS26FeXfgEuDfiTKe7lOEquMhtyPdSqJV7t0GZi0P/HGql4teFDoWpsgYzO6k/mXOavDkbfpUuyGEcEAMILPQjmsXYSgWqdkHu9hwwIfwX3H8yKsxR9dRjE/s3pE4Kfxf2CBz1X4T0jGfMW6ISrkggs8hrj2IMq/YYyhOb/KFVRSSaGQVO3OFgGbZNzJnKm5OhgfqaZEpdWlpOTen0VMeUEegAWJ81uouvCrkpxjGAq/UHlytEpKhMhEvOc+k27Yfx+81bnads0MN4xm/rrq1TtBSqCCpRdYYMzG/RWWIccFibxgwYAsyKObew1FIDFiSzC2Yt0jMtWZdkmigxdL3vCONjB6I/ClkW5TtYPsZ6nBqC4qllPJZF92gV/ewO/gX91cJkt9x2/A2mVApE0A7XaHpxEYfeHvYL/+AjA/BRGuFl93r0DFYakaTYh3iuVcNb0BC2CEuTUE5hUzEDx4zyjL/Hl1B6spUQZ+mdpzSahqqjpoovZzN5KjEA8n2ejEclHBlWvS3qWFUuh5+KM/jf3aiIB4XPMTapmsmV1KqFDmh8WoFNMpKE1pZ+bGw23mFE1vcW+UJfUd2BBT2glJteNy5EAM6BrYgoZFDbB8Y39XW/Zufw1sKd1AJAUWkqwKRijO/gr2HGs2Jc0yMimj2uc31GU10Eux5k2jPMXMw8sG/dhp48UERWecgT5TGTnvgY3d90lN5AJkvYfFmiaLSA/+Sm9ugCC2tt2n9GynIvirVLDfiEvgEOoB85mkowEYA02rRLdQUrqxqhfSGCrzqNks/ax5c5fCHn7HUIxnyigyRRcm0JtRiQdrBUw9sPU2VnKo4Om2ltLBoVDB/mPNQESG70EwHyCX5o2Xg7z7NO9fxwiXs9TsWBUM+xxMEElWwrMFgF5wtRyldA0qxaAgvV1qnyhjIf4FHGyv2ULt3x0oC7b2F8BFO9S+v0gFJ9t3vFUWwEWHohGd5uj7rbLgYDSi/914RIMDkgWnyIiq+BEdChWEltKjw4BsVomggv95jegvyoK9NCJO6VIUQAm76ZcupBh/pJTGbwdySBHHL9NBn8fP36q3UryDhjffyuRaIBUcjyywuhwutgvyM5tlC89ZnLoj0/ZKQllgUPVO620jGeslnUcZvdiss5jcYE9I1Uk2dj+ftStYxwcjC4pRNjviRWlnZ60QYeoOr3raxN08Ns43/efGWypwCWYbN4mOkVwqoEs49pS9vP4tKOfwW+8DNaLt4vhw7II9ZAHVVpBL7Ys2H5lmjkHmdj6xm9iP5LR7vbCDJY9j3s0xWi8OuImdrez5T7yzda/Nly6O9iyAHhvn9c+9LC2uWQ+0C7aSGjscu2APjYhmcR4Jg1HaATLWZiwhw/z4Oq4LmS85PeTE1nQbWZTRjzdRrkwRVr8KSDvJUtrJrL/sWduG1WJ/EYvrD/dfn8uL1gKH+20taCiCHXw5R3+zv2CPIgiR25ktZ/HIJ02HcbwxyHpqTM8vaqB8ANkMZ3H+AoeB2C+eqzcUXfvMEma0aRuHYatrThse5SIlUCeXqWDIwuihGSaMG6cIWz36CmcTYETiqRh3tA2TMYs7vrvxB5cwwT6vMr0VjPmOYO88x7LfoZwFLQq6Tl0jK57N4hENKOSQdvEg6gr0l9BQGMUZ4Y26jWtAaV3jIOdaPyrKAYB88ZYDN+rFBIUCelDcPuCELaAGxLXlOsk4VYri8jmsAuMR0ZjW3wd9jJXW9BtcDbfU4dINnzqNY595Edfh0u3AANtpSuGnIY1PVR5fB0XLEZd1fPRXC5xcYqcsdkXXceiNCrN4ADsq2SMxrRG5N74BPIgRrtxs3ixps0S7ci4bwxj1O+ggoGcpiZMKrXD1bqxrvukSd79QfCUppwAQI9x84cLhDAeQ/IX7eA5PLH+L89vU6edxcQQuG71e4eBsFYK/qI4vayHesGmFq0XbCvTNKHYDXl81WwVHwUW+FzuriMXD0kwqktd9E/GroIIRHKJZQQVSOPsUscBvEF311YbRfpJZ11RNqEQsejLtibDBdqgIpkwdJI4/x+hTCA6rZBQ50l3SWQRDAiwFEcfEzJVrmqNvF3CqsuF16TuKJmamiRQt63jjfIXLZumCc14FjWgaeq7Ln3lvhf+vmdIswctl+Ll1d4Xfj7wuXH5gZ/afxTqdV7ICOT5L2eTfzKAIGqD5RTkbS5k6Dxn/I3NEdvGvn2vtn3g3dsDjTZi+MS7+sdMYPFK38ZDU1Qv7VMN+SyCnWrsBZNaAOqk92WB7sXaF4X5/TyMC/aS2A7nvqRFB/VcgHAcT337J6V1PRk8WtE5yDzpLXgz/hkz0HYwXMcLKJsEg2GXIJftmnRkRpWvihtrLsHyyZTyK24tEhZr8DtCzequ/0t+zjoVLst6i7WAbLvfRiG6tafqkI+Q0ThIx4DprKsixWAJlGAXq/NU1ktJEJV9/1OthMCxzwS6oDFZ3d4YKDzITyA+qNJAT/iZCNrVu/ix31qGSXQAX/Z02IhyFnWTxa3/kd+H3aiOCx9fag54vjAvhV2DXAHMCTo2pOLhYowMF7F2EnJd2pxJAEfuNj9mLWBOGIX/4ck42NTRBBa9QBH/JOmaxdYnuqcqDKPaL3D4kV0XesIefQPHsHOQ3NkpIxkG0z/ruMVoXiPwgeHKyUwn8HiqNNSO9oNdVxOs2IiYoTeN1LY5je5k6I9SmgEkrONFeswpjzX6LCiQo6XdZEezkFYiPibFMbHJ0WsFJ9pqBSb19lA2Qyt4aEUudU9SsE7rTa86YMfIGVMXy0BacaK/Z9rFmv+NHhEFQQPJxKt7SGkrhMPyiNCi24jh7zbYB2Pzf7C8YpC4Ldsd79RyoYIcwqb62g0w6FkAFx5Cpm1FdFmBGL1FBPrZLc2qvwyTEjauKU/UjqiQLKta+IetH3zr1SBbFKkXrYrORyVo4AqYq9vWmY0uxv+WYn/NzUNXRGsCY4WuMEnnGMQg2w9FSW3PndwEVfKssmBJTtfZJHjNRo9ejMH8tqDzbgludufYOVHC5T99xFHVpa1GFxj604RQja4RZOySYee0UWNNO13az0d5AnnvfVHPbYx3Qj+hP2gUvKlYdf14XwcR5MUl7cxEAFexQzbzbo++Yx7c+WbTYw8tY38RYdpJwmyTrpvYeu+QONGXhnJkPx9wLUlgo7qTsNF0P0Ijut9kFu/Qds7inE9csY43hYEIJ3CnEc1iLsYMLqmJq99GIYis+L/VbnX1qlgpY/9tzL9HLRkloaZY5VIwMecMoRFP7HTDTE+d17Z43vGSlqFwgMCrzYHaRJIkrKY+Y5IJF57757uDR3ahgL+uYkW5adhwjmLVlfcgl+wU6+UIbyc8/1cLEBtKEPoYmTgxbEWxEqYhpvFRHgBGEuddFz/MwbHo9gAq2jyvcyS6oZ0mmyhxnKkk8hmx+eU/zP9uFCvZrKQU8LlEBaWk1D2v6Ylvztvopi3F8TIa9ZthxyajZ3nAwB2knib3UWZiQI4A3ZDSFYubKbpwC4axdoYGC7dJSyuzSGKHQSKk3jFhhplW1gQhQNQYFw2ChP/nLrEMZI1DPwHxH68zFhb7Qdp9n/4/Stz7mWN26xk1AElTv94CMtImLr4x21uCM0wiLFHFudKe1LE8kDh8ZFusUGTS5CF02eOCdD5BToRG9Or72g++Vfr2HLeyilYBdmBxLBP5u9VL4wNWFRoS729Ycrg4jLkP67ekg/wtgCyzCPJZFkN4tqGCKI5eV7uEkHjhfylwWSJDN2hqc5oC1LFTeXSTxgCkb51L1vP900calV8ypzy+My/ySzyQoxbffQNn9DustKr28lVjY4oH3PoSMnB6xF1SSX5169cGVTGLzeULwYs5fSBgWjFTJbxv4x5wvtt/5A3tpGVL8/cY1bM76VsdQwdecFpwsmRdSXIYQBHZmdc6pYJYTrP01iEDsty2PSaDYHsYtArn1ZNx3ujnA6yuA6gPcd9JUjf6NvHnCz1MxqErKOEvU4un6PF1Egq5T+j2tJe14PqMTnglnlxNYZ3QaPGBxd8MH8BjHcRrHz2GHPkISsW4WJrzjkf/Shp/Pbt6MuuAWniOGJF6+vFK1ErN6imPG+nIxoKykAlB4gDSRO5Fe0TTGrZkVwfjeKCYZ60LGMaObqrIjHaJPjZpGtx6tjHJS+C7ejwOaWS9xi6eT7CdWGgILh9RPdmtqP6Ce4/47H6zCPax9izvf+8Da4GQM1R45cbHfeGm84DnYxytgU1wY7iCs4YAKivQ7y2zDfxJ2WVABeYB9dNWZncWTqxm2xJaGefT4NXDbhrcEqqsn47hVRPgQwCRY0cdI/FdLBhOOEXOkSe7oeJMMfQX53bo4+BIN0XtDedX0l1DIjMYyP7/YaKBO2q1K3nTIg8u9Sqh6MVu0EcEteNfrdRl7jb5n30cmMYLLfJRlIk+zzH4yYcqALppmOi1Kj9G7xH6mj9jNy1qJ2SkWJAPdvxj6/UQdumt/zToZSGFQOOPzJroOlBeuwZl1j1sbaXbzoNgJYBds1YkX2KuNiNQN6MlGjVG5PkclLfvq0Jc5J591kmS9OEiMAfNZ5u7H2HALGtHP18W/CVLUEtMAvRQMom91RVUdFyhlpkArgNLZRFDwVFs9q6OfO/UX7IRxa5c2or1aSrHjlN6nnEXyPB6DRpTW1Si8MztHIXU142EvVJVTFlxj6IgdIM8vnRoT5YrpQJbQTY0zm3O4yliz/J3+gjx4cO+Qg2uwm11wqL1meZeNn6aSjd82uz6Rh1di6jWqjrJ5y4OH7EGEAETLDrU7Y7JjS+kesuDQUYUK8KK3hCm5d67Vc4UFsi+W24ieULfZOKvnycas3loN11IBi13mbFsn2W58cxVnrYvZ38tRmOSFvt+4nvv9+gsOG9WooLem9smR9QJb3HfxMXoDZua9ZkEjAY2u/W6z6n5jzQ4dVcYdY3/BWy0Z59UUjFC/XaPaAJAFM1HELrCjwetknctRgb3Gmh06qlLBW02Eu6RjvVXv19kqAFkwu59ZI25y6ZPssTzyBqcag6KSRvS2CIROnHU7Ba9ag6W+42/FqIs06ywPzVrBiWpEtUp9x29kgYxbvfgKlKJ4FzPyDRYakYzvLJrx6GVaHHmLPSO3HzaqUsFrWZALe/klmgoowdD3sS/OcCLcgLHXCgwb5je4952kHxGrFAak/ZYRURNDhgnnlkcT7g6gglIjEqYHtX+KYwDebdM6UVmw3Tpe41MqX1q6Lji3y3Fo98GkNdOIFI5NlQJnYC0OrMGpWscVPCje+BGN73WCEzHUehu9lLajcOsFgNkF/wFlGnpc38GJelZvsY6RKRAcILSCM4pdg85+bvyWMA6MCP9+SMAe6CkVIrgWZ9bgRD2rt441gxx5wv6ClZyRZwQ7n9/GMNkVYB2HllJhso6uud7njVR1sm1EG2VB3sVw3TU+HYdxiXPIaDj87QJA67hoIyIU+7Ifz9c52S5whBoRSZVaMwhwCdut4ycuGlaLs6W4Vn8Qc7tAMslWo6+vwdFpRJIopzMnNinuW2VBiCagO0osB3n4c1jYBVXwaZ8Rl5JNGFvkgexPivnYI4l9LGv+fSjDNGhh+rMdHm4dmHU+7iV2E8feLgsiRmtJAtbDb5lg72GpjagC9qICYVqt9qLoJj9arSLSE0tNK3Tjv4a46P1oYFOwMYXTXQUwPvp++230ajjC2PtxJPTGal6hpVSKuyQJAWX+Aia7FMF0D1nA4p4zOpn1K0luWz2XGT4NMTpMZuIyfvgCg3qStEjEVJYsjUvYAmI7rmm1i8fXN3351MVtDoxoHOJfbIpwwNrbrWNmk/kr/Gks9RdUwB5UMGlfkDzOaqWuK+9dLLmpxbkcGRcT6oyY69UDyDa8jIZRB33q7ENlnfusnWT0uZaZi4u2MbC2592JX2q9Td3HE9va3trMW65ybdgRzLXLWbuqYA8/oqcYCOfF+HHxL/kDvi71wGeoAcueeSCDcAaK58oai4zpHmf2ix7M+x0Xb8GUtqRva860gLhgbYUZEwCk6ZYDo2EQpMIHrfETHdHYF+NU4U333vICZ60bEfJCHpaP/4Gl8ZNwZ8q/xx/f/AeEFT6lsKA73cq28X49Y0J8XooHJBvimUI5dJVBT8/UPp4VpSP5PdRfDE5BM9+NyH1rB+YrHzxUeuLtiOB8PmG9CRwOJPKKsxwTyjeVUrA2cZPWdWJUHHaaP8KXf7XFKF7eUqp+hPv+7FJX1tLPmArPVB59Z6HC6PtRHdPlG5Qf1fQqXvRbgDKDrtYzswWkYa23CIVCLnXHfoGs+KGhYCRtlwKZiaZ6IY/o0a70fST9as5tQT92Skbcv5G7hFq14qYjyfkoxLgqPoLHJrOjMpLbtzXhrgpwHi559/z+4PzLPILXaPEHV+tWjMqVEkjNH79A2HmZSzQJbx2mMilndHtRqqdVUOjQ7mOxAh7RiKY4u6W9dMGxDsBNpr0K88pRnebEbhmouIozZWg+jBWXQJIlkDDlFY6zYWGKu3cwfkUmh41KERqluMT5Y/RS14+oLauFUx6iPnQfnXO1rHx/DE6FYxJawIiUFhOldhI7L3UrwA7z6Hoc/hyWi1tQbOk5/Lzf1LeIDvY7uLP9Y1RrKZUTkBYNWOfVmNlseUibrGssHkkIGXnLQ5vIuG5jEHcE6yvVz796u9RMFre1iRvNjh51qff+Elbv7yeg8GnfbPok2yDYq3hQHA527y+QDfodKxoI2AGnwCYovm79rlR2rutlfEYZG2Q8LHQX0cTs5hcyVjVt6JXXGrtxUbpPozDAj1kc46xx5M67IO3a9v6Cg8HuLaX5Vc2QscI5ja+biZfcZYqQXuA+oB6CWXBV8qFaRseEhnANYBc0d6ABpKdz3mB9EAOv8nJIuLg9F41NWby9jeiAsEd/wWD8CRh81oEsH9vERtcq+QoHQk4L45xHVg3I4WzmHA26rdo8VvsPA5SMo6KCKrJgFS+0bW0dslSK5hXwDPrJ9j4Hv0ic337hIMm9taX5wH9vyP2OOHVZAJBSFq1AhRk+lbMpy/LhimGey8GMHywf/usgVWLTHQxOtNeswviCg8FJ+hFVikFxMDhNP6KW2+7QeDDYq9fs0HFsGtFJetNV8Ck9FOzTa3b4QM/qDyr4pzgq6/h/2Kf0YHCy3nTHUwSnKQuqzF9wMPiQBf8cp2kXVBlxeTA4USo4IqX0RO2Cjzaifw2kgg+74J/i2OyCU2REx2QX/K+ONTsknOgsHsckC05SI6o0o9PBYLWNCGeGi2Oc5PV4KtEaHJsHxXJULm6d66EvEP9PPR7+NI7NLliWBaKWaN/LEvd4PF2va3BcfcerdgGtmZh/V9afHzcVHLE3XWzUz77ss3HpqnWkOCo/olW7QN4nruf/znDo/xJrrWNyfqDvtTLfcddjMBi1U3jvQ8S6/gK237TC/wGWH0x+MVqJmB/PAJV3sMY6lkJ3/tJA79/Fckvp2Ds6lvKvxAT4T4FUsCoL5PhRHywVLFnHRIe5oBjOk3HUeNNrJjlvmNqm6fL/IZaoIOfaYoCB9NdRm8aAN7Kgr1Jil6ZeOSQsaUQsNknmrTXt3wvSeQB4TQWSUyEv3X85ymQHLDSim6au4Ui6miLHLg1e9xdwJWTeO9QiWGhEAzLC4egjsWlQ9XFgVSOSxGa9utKHWgTLsqD8Pn6syoI+dRoIPNtlip//Eqfad7ygggGnVHDxzR2oOAYqONGxZmV+S65s6wq+R2CaHSaHPXU/IkbdXUajqAHM6D8deFsdp+5HJF/iGCNhspEQW+aB+kc4UQ+Ko/Ijqjrf8VHhtV1w2PgYX/DP0TxNP6KjGl9wklRwZD6lJ6oRHU0RnOb4AnZU4vhEqWDDBEoHh9NsI+rpzx/xiP4pQCNK+8fiCQXW8f/qTK8Hg1Wf0hMB2gVHFJXrJMcd22OKTbfiTXcqOC4q8GvmXT56HJUsyE90xOXHWLN/jGMbZXPafcdHgE/uFBsojswuOMk2oiPqL5ieql1wVH3HJ0oFx1MEp6kRfciCv40wYeAGHFl/wRFSQc63zE3PTO2o+guOjAqkZMSqDUUwACq4cOl1FB3BMAn0Zi9kwUFqcFOcJES+fjbZeBCumFr+HcgwAyOLhvnh99pMgacqzaPh8CCHFjy94Fydo1dMR4oG15uGCnSJJNbGrPt3ppP+s5C8kTcd6X8fH2R1uVHGX1FjBRREgdsGEAVhzCzPavca15yItlMizMZ46MhFCkbML7HbxIclhvMp1CXO+jd73TzMSPnA3iotN4SPJZ5vkG0aTQFmEx2nd5mte4O4MNoSnF8OimDDD+Rj4bPEWXEMOtGAxF53vFK7Tzk2jFgdJ9aFAujH3tiZDjiUwhrj7OPb979ttyiJht+t8dWK/OxSW87NV6tsmCsTZ88Md964TVQQDYRNksRun3T6EJCLWpJkdouKtwbyJ+SNCSMmWB2yPHMpC/NaRi9Ka1dzkNmvIZIE7pDPHZwXsDy2CcDR/S3Od/xMeJzGo6s4psU4GeY2Ty3PaJZkx9JtNrZZktByZwfIUTwqx24RY0biQvuiXgIR9D6L55gv5n5HPoU5FieJl1Hf64oT4cqrHk5Tre7HMr+WgFz2ixs3ywKcg9Elx9P0RWzS22P4j7zlZxfuDJPdOJaQ8ZQFkZ4LRV8gsxYzzEnunYlBiRxlONc8s59It5ICxqh5hCJV32QjpbgArkLWS2PCFTMwQiaMsMnZ2RmbMJBRpAdSA2cJx0OHi+JhBz6rw3fxsEsrISBhC9ayDtObXLYLKhhcn6f0vl5WuqHwVqWjpfnCG2nTuB5kfqybEmfsruY0k0vh27FsNO3DNXVZCZxAX3a5c3xZ3pO6oo80fXyksKFpLB6t8zSOH2EPjsHnIFd81jQVopd5AUw2LR53sVD6a3UIOGhA5IycjWe6z7DtJkVKdLL5SLoBBwGPA+sKNXd6Lfxl+mxw4u9YqyiiBufGrAAJT+ZG4x9ZJ87PlW16WKxVLMq5MiBVvFiQkmg5Y9sXsLRxvbC2baz9ZHuwj4fsYa4mPK73oL14W7wAHJ19LtotoxrL/EKyegve1Jl6mdnStEqGzG2rZmb8Xd5SZZ2bZTR3UD4uwyJIOzRiqpy6fSuAtznPGcWJxqdsHBZgOFOgMwVP4exoiQqaXtVxqZfbopZBanYIFlX/fFjf4fFguYdHhWeF/dmmTCgVr4aiIHXQCp2GfCn2gREFWQAg58r1yil24YTk1LlizuOp0Nr0jLEjpIJYxqqqqpgzzkGFJd/BGlsAWOOgGwy15fmOJZTOzdONBO6Pmyf5BML7GnaK5QmX7tNN/5C+JT4pJCCFD9sNTy7BpA+PHK5jrLtqMksiAmY254wKJIoM4M4UDNd8GE2RdEgbshvPjRVQDSM/kXvFui6aUBRVMQg14K3kzgf54Biaf/4AXr98PgVNRy6akyw21Az6ohlDnhuo9uO0TuRDDIwKbO40NKQJg1rQOFT9Uadmjz/y4MFAjgXVGf0yRjOoNhK+1uxH8V1Cn2Lj09g7G2a8lyMH0l7EAssD7YKjj3p3OMhjo7PkzgD3ISa50xq1zjRJlBQm6+jMjq7DdUyBNG7RoDqNdO9ozKUjwJBTRWmdchAAgnqFiegnrfMpG1Gl6EzoDklab6aFhkro93DsA38T79tygOHTW9H6gQ984AMf+MAHPvCBD3zgAx/4wAc+8IEPfOADH1ggiv4fIbFFdR7ng8kAAAAASUVORK5CYII=)
The energy levels of the hydrogen spectrum is shown in figure. There are some transition
and
Transition
and
respectively represent
![](data:image/png;base64,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)
physics-General
biology
In prokaryotes, chromatophores are
In prokaryotes, chromatophores are
biologyGeneral
Maths-
Equation of sphere passing through the points (2,0,0),(0,2,0),(0,0,2) and having least possible radius is
Equation of sphere passing through the points (2,0,0),(0,2,0),(0,0,2) and having least possible radius is
Maths-General