Physics-
General
Easy
Question
A circular current loop of radius a is placed in a radial field B as shown. The net force acting on the loop is
![](https://mycourses.turito.com/pluginfile.php/1/question/questiontext/496806/1/967147/Picture483.png)
- zero
aIB
- None
The correct answer is:
aIB ![s i n invisible function application theta](data:image/png;base64,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)
For radial component of magnetic field, the total force will be either in the upward or in the downward direction depending on the direction of current. \ Force ![equals I L B perpendicular equals I left parenthesis 2 pi a right parenthesis B s i n invisible function application theta](data:image/png;base64,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)
Related Questions to study
physics-
All straight wires are very long. Both AB and CD are arcs of the same circle, both subtending right angles at the centre O. Then the magnetic field at O is–
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAKQAAACCCAYAAADIQGNqAAAdVklEQVR4nO2dd3hc5Z2o31OmSxqNNOqS1S1ZtuUiF9zANuCCIWBIgEAMJM/uTdlkIZvkSe7dvexNskk292ZTdm+WZAubTUJCwuJrIKHZxg33Jjc1y1a3ujTSjKaddv+QIRQby1aZEZz3Dz1+Zs585zee93znK7/vO4JhGAYmJnGCGOsATEzeiSmkSVxhCmkSV5hCmsQVppAmcYUppElcYQppEleYQprEFaaQJnGFKaRJXGEKaRJXmEKaxBVyrAO4bgwVho+z/cVG+uz5LLhnJaUWkGId1zTEAIT3vmaA8N4Xp5BpJ6ShRgieepUjO6o541zFQNkyCmdLSKaR142gXKKtoYeugJ3cheWkWUAWwgQHe2mr78deXoY32YFrCmOadrdsNTLImV1nUWw+RkQfh3fUM6xosQ5retK+m32/+xd+9rPn2dGiMqIBDDHQdJiXfvxL9rUM0jPFIU0zIQeIBk6zszqDGWvWsXapB+v+V6kLKQRiHdq0Q6X1zcP0dFTTpXby8uut+IYvvxMJ4uvsY0TTUac4qukl5HAnwZoj1GWvpKDqITbPyWFx4iH2nwvSNRLr4KYTUdBq2X9ER8idzbJbc1D37KR5aBiNFBK9pcxdW8VMrwP3FEc2rdqQ4a426vfupsVn5dBeG0OhY3T4Gjmyq5abchZRUmiLdYjTA9WP1rKf6mgRM+dXsLZSRXzhWc613kZmXiFl2WUs3ZyE0+uaciGnUQ0ZoLOzjQNHe0iMnKF690u8cqiWi0IyXQd209LRad62x4g+PEDXvj20OFz4Lfkkjwjke+o4eqKV2kYdXCkUVM4m3Wlnqi/x6VNDho7T1tJFtfApHv/h51iYk4JX6KS36QA//W//QVPjKo7PL+CWhFgHGv8EhjvYv+sEfS1dbK3fzhGrj2Cvn9qeg1TOzEUtK46ZGNNGyMChPTTUNzMw73NUZKTglQCySMucz7oqH/98+jRS1mxuWZ8a61DjnAv4LtWxu2MFmz57LxXl+WSqfUSDNfzq7w8yUF/BkduKWW6NTXTTRkgjeS5lS4q5P7OCtHeMORqWLOZs/hS3t5WQlBK7+KYLxsVTtFQfpyFrAw/fsp4V2ZbL78xkeNsfean1LK8fvJVlt7jeN2g+FUwbIRMXbGbVAlj1ntcFq5OkZZ/j0WUxCWtc6MbobIk0hb98oC9IKCRTdNsSsu3v6EIYWSxcW8HxMxa6W7rRKIqJHMJ0Wpdt6DqhUAjDMHA4nYjiNOqTvQdNN+gJaYiCQIZz6qaZDF1F13Q0wYJFEt41TWhoUVRdwBBkrHJs5g+nTQ3Z39PNq6+9xovbtgEGG+/YxMYN68nIyYt1aNdFUDV4rSXIsw0B5qRaubfENaVCCqKMJF557l+QrFhiPAUbl0IOR3VCqkFQNQgoBhHBwsGXd/Lyb/6TwwcOAgb+kSABq5tFd+ShRqOM3vziEQHDMPArOj1BlXqfwuGuCLvagzQN23HKEn4FVB3i4TuoOqTYRSpTLdc+eBKICyENA8KaQVQzCGsGl4IagajBUFSnP2zgF0ReefMYp6urcbmcAJytayB44BwNMz+GFgmDYSAIAghgXP63cFmGWLZKBAE0AzpHVI51B+kYio56Jwo0+zVeaQnRMqKj6SCIImCAYRCrkIOqwdxUy0dbSF9Up2ZAoW5QxRfVyUuQSLaKpNolipNF3A4JZV4JQ6cLaWq6iCiAMymZBLcbhwiqBCBclvByCtXl9qUx+vvGnIJEGcOwY5MELg4roBk4ZYEkq4hdEtBEEMTRiwhdR49RnAZgi+FtO2adGgPoHNE4N6Bw3qfisYvkJ0ik2kWSbSJWSUAWBCwSWCWBjrY2jhw8wOHDB9F1g/mLlzJ70TI82QUYuo6iRGlqaqK9rY3Zc+Zw/NhRdF1n3vwF5OblIQoiuhGrn3mUiGYQVHV6gxo72kLYJYGFaXYWZdowJJWGl57jYsCCtOoBVqVp2CUDbYp/Hd0ApyyQ7YqNlTGpIYeiOuf6FdoCGrIIuQkSMxJlChIlkm1X7jnn5eXhTtpAaVkZhgEFBfm4kz2X35UAK17FTaEtSkF2Al3iCOdqztIS6uHmsk+DLBNPM6WFSTKqDlkuiRS7BAgkFGWSGZQRM6As6aOZ4DmlNaRhgC+icW5A5VSfgiDAzdk25qTKvD93eXycPHGCvbt30T/Qz733fYLU1FTcyckkJSVN6HkmDoOhtgv4FRExq4hMO4gxzNyOFVMqZG9IY09HlI4RjQVeC1XpFlyWyam13urY9PX18dN//DGdnZ2s37CRzfd9fFLON34iHP7JkxwbsCM/+k0eLQB7/FToU8aUfeU2v8qbnVF6wzq35tpYlGGdNBmB0R434PV62fLoY5TPmoX+nmsv3uYEdCWCEo2i6MTDCFBMmBIhOwIaJ/sUfBGdqjQL5R4Z53XOBIzn9ykqLuGuj91NUlIi27Y+z/bXX8PnG3xb2nhBECVEURqdPYmv0KaMSe/UhDWD471R+sI6pW6ZJRk3lkYiECI45KOvK4BulUAAXRMQJBvuzEySbCIf5HhxSSm6rvPc739HX28PRcXFJL/dKYovPqIuApMsZFgzuDCk0hvSmOe1sih9PDlNddTueoH/+739UJ6NxQaRYRXseaz84jfYNCeZbPsHl1A6s4wtjzzG1uefQ9fMhWHxyKQK2RvS2XcpwtIMK2We8Y78h4kIbsTc9Tz8V3dSkJmKtfUA7ad38dT2M8xKmk/2zMSrfvpff/4UO15/HbvDwZq1t/KvP/sZVUsW88CDD40zrolDDQeJhAxUPT4G82PBpLUh+8M6F4dVrJJAfuL1txmviCQj2RJISnLjSfWQYDVguJv+oE5Eu3r5tbU1bNu6lee3bqO25hwLq6rIzMqiv7ePC43nxx/XhCBTsOYebt60iZWpMIn9vbhm0mrIRp9K05DKPK8Fl2UiWkUiohZCHWzlzJH9tJ8MMdRYQ1u3lwUrZpCV5nzfJ8LhMA319bzyxz9gtVpZtXIZS5bexNzKebjdydTWnOPChQvkzcjHao1RivRbGBK5y9aTG9soYs6kCdkZ1PArBhUeGduEZKAKCIaCFuqnt6uZjprdXAxkoq98gu9unEG24/1Vyp7du/jlL54mOBLkL5/4KxYsXEg0GgUgv6AATdNoPH+e1uZm8vLzsdliuGrxo9yTeQeTImTtoIJFhLmpFhzyRN17NDQpCVtWFTffeTcln1jEkRf38uq+33Jww5OsLpBIvfyjDg4O8pMf/QO1NeeYN28Bd2/eTHFJKXa7/e0Bc4BoNEpjYwPHjx1ly2OPkZs7vXIrP4xMipANPhWbCKXJE1m8gqppRPREUjNz8LpyWbXCR6R9K3/89RtkPnYrVXlWzh4+xAvbtjEwOMDKVTdz2+3rmFUx++1S3jn2mJKSQln5LFqbm7FZzTXd8cCECxnRDDpHNIqSJDKucBu9cTwkp+VRMceJVY+iYSOxtJLVm7s4/JyP1sZGfO2DHPvjy5w7d5aHPrWFjZvuxOW6+lZJ6RkZzJcXoirq+2ZxTGLDhAqp6qMyhlQDuyQgT2h2wFwqV8ylcsU7XrIX4an6HH83T+FX//kLXnjlFZKSkvjxP/2UvBkzxjQTo0Sj7N2zC7vDToLLhSvBXNgdS8Ys5JX2Enwvig6DEZ00h3jVNLKJpqWllf/z999GVzXu2HQnt61bT2Zm1pinBQVBAMOgtuYcGRkZlM+qmOSITT6IMQspGL34Ws6y/eUGQjYZBB3BloyjaAWr56XjdcqIskDUYiXPa8U7yRVNwO/nzX17eWPnDhISk1iy5CZWrFxFRmbmdZWTmJTIHXd9DItFxuMxF3bHmrHfsvUuBlv38ftfnSa7qoC0dAiNCPSf1snO24DD6aa77RInz7Zht4qkleaSPSOTiRjPUBSFvt5ewpEwDocDXdc5fvQoe/fsZnBwkL/40uPMX7DghpIl7HYH8+bPp7WlBW0KpxMHwhqyKOCUJ7ppM725DiE1sHmwl9/DlsfvZFGpg97avTzz18/T5l/JcLOfmt/+kqef+Q0Wm51HH91CxsMPk5rqHVeAmqZyvqGBrf/1ezo62ikoLCIUDNJQX8/Cqiq++Xffxel8/6D4WFGUKHW1tTz7m2dYumwZn7j/wXHFOxZ8YY3/ahyhMElmYbqNVPtHMzv8SoxdSEEELYLeX8PRPVYGLgToaergQt5KVriT2ffyr/n5z58ioijousHW3/0WQVN5/Mtfua6ANN69Zri7u5tv/e3/5MzpUyiqSmJiIhWzZ/Popz/D2ttux2IZ3xy5zWYnPzuLFI8Hl8MxrrKuRXtA5YWLIzzXOMKp/ih/U5XMymtlhMSAsfQXJovrEFJAwAAtxMjwEL6BEYZ8foLDXfQPhWhq7aS1pZ30zDQ0VaXl4kXq6+rGUHCI3iN/4FBtL81DBk6HTMRSxOLVSyiZ4abl4kVOVZ+ku7sLu91BwO8nGo3yyGOfoe7yHHXlvHmUzZpFS3Mzx44eYdmyFRgYNJ4/z8hIgE8+/Clqa2o4cfwYNpuNRx/7DNu2Pkd9czueojmkzlrMycZWOiISQ4UrkOyu0fWrEzAUJDC6S0VLQOFYT5ij3RFafAqoBjvbwzhkiXSXjB4Ho05RzWBRupVyT+wWo479zIaBIcqIrixmlMxkdrmLfscpAjU7ON9xDyFbJkWFOYyEo4iSRFZ2Dvn5+dcoM0C0+yR73jjIyS6DiCMRrz1MT08jIYeLIa0Slzia9e3zDaLrOi6Xixkz8pFEiba2Nmpra/CmpZGTm0tPdzf1dXWUlJRiGAbNTRcZGh4iHA7T29tL4/kGHA4niqLQ2tJCbV0jKSThduTS09cPCV5ahyI4hEQEXccADFFE1FU0/QbWSguj2SuKrtMwqNAe0FB1A6dNJGjo+CI6HQENBQFdkJAwwBhdox0LwppBmSe2KzPHvqZGqabpxD6efMrNF7++gaWz0gm0VlP9879m9+IfImghht78d555eRcei879997Lgw9/ipll5Vcvs+8MXXv+ma8dXc9d99zM/TelABGUg9/he6+louZv4PFP5vLjb3+b1199hc5LnZTOnMn3f/Aj5s2fP+7bNUA4FGTH9tc5cuQIK1euYt2GjaApqKEQiiCB1YZdliYku7w/rLGzPcSv6wK83BLkycUevjzfTaJVBEMDQxhtGn2E+zhjryFFESPcR+D0a/z7/z7ItgyZ8LDCQGAJ6z/u5vbKMk5XfIMfej7Ol/J7eXBpOfkzyz6wyMDgMBfPdpI1v4KsGW8NuViwLLqZGa8fo63pFJ32Mr701a+z+Z7NXOrswmKxkJqaiq5PzJUsWh1kVK5gTu4iCrKiRJpf47dPPU+96iAUDGF1ZeBZ8+d8enUOmeNcq5xql7irwMXyTDtn+6NkuSREWQQ1hH7saX7dXo51xiIeXDLVGynHD9chZC5ppXfy+a/PQ7VbEC06umFBsxdQWZRMmgTurBy0DIHzF4/jL8u4Zq2iKir+IRVXSiL2t/sTBljSSRB1LIEhgkC6x0P64qXYzp5h547tDA0NsermW8jKzr7hL/4Wig5+i5u0fCvRC69wonoX9Rm3UFnkJcPWS29HN6f2vUHD7I/hdKUw3kW0DlkgN0Em0ymh6pe34hNkyKik3JaBlDLZaXB+gq1neXPXMS76oowoFhLSiyhZvpZbSkboPtnAxUsGaWtXUuSAqU7KG6OQBoaQQmJ2CuseWHzVo6JRFaIh+nq7Gfb7r1mq1WYhOdXOcK+PcCgLPAASRC4xrEtEnB7cgHo5UF3XaW9rQ5Llt9PIxktUN2gdVqhM9OOrr+PMyWHS//Jh7pgFbjQifbW4f3cKm2QwMWccRRYF3k6EEgCrE4fDijipmbkRBmqPUr1vD/sahokgghqh81InTV0hEh/KpX3vfurORZm1YiU58SukMKZmjXH5Nrrm1lspLS265vFOTzJFlXkMHannUoEbNTsbPThEtPool8QU9NxyCt8RZKrXyy2r15CSmkKSe2Jua2EVOoM6a6Q2fFGJ7mgJtxa/dU4Jm3cOG/5izoSc66ooIdTDT/GruhXYZ9/Jt+5Om5zzRI7y5h9e4qU3o1Q++R0eWphMqtBN+74Xeerb/8Krs7+A0Qc2TUGP0dDopPTvo+EIly61o9mcZGV9wG01pYjkFVu4r+Zp9vxmO7u3JpLtGKa5WaZkw1rWrZ/zritUVVT8fj92h31CFmlFdYOBiI5NEnBZBKySiCBKyDHqVwhjvPBvFO3IDhqHbfir7uH+ue7L+aMZZMy7iz//ZjEj+cX0CgkoviDZMagdYZKEdLhcVJ88idhwkUce+8wHHGnHklLBTXd9guS2QTpHdGRJZM5N6ZRUVlD0nopiYHCA48eOUVhUSEnJTFK945sF6g3ptPhVMp0iNmsuKU5IkVup74bKnNFjov317P/tboSNmyktSidnsowRxNHd2yZtrbhGf0srQSOXhIJyMqx/Oo8lKZOCJSlookie1UU0qmKXIRYb8k2okMblR4nm5uYihtroH4mi6/o1tl6246m4hWUVgK4QVi3Y37403z1nYLfZSU9PJ9njmZAhn84RjfaAxuJ0CzZSyS7MorS5jt2vv8GB2RkUJPTSeuYMr+1vYd6KCEXTejjGQFE0EEQsNsv7Z2MEUFWBBK83pltyTbyQQGFhEfMrc2jp7KWp6SJ5eTPGtohKfKeM8N4bZ35BAQ9veQSrzUpS0vjakCOKQU9IRzdgTooFC2Cdv5hKbZD9//gzXqjORgj5wEhA2vgFlhdmMmNcZ7wWkz1VI+FJS8XapBPo7SFMCm8NbOihIfzNp2mwlJGZnkpeDHdem5RbtihJDPT2snvnTmpqa/jyV75G5nWmhV2J7q4u9u7ZTXp6OlWLFpOWnn7DZe3vjDAU1VmcYUF+axGaJYfMhQ/wlR+twzfoJ4IVS5KHZHcybuckT6cpYcKRKII6WTMlAs6FC/EePYl2dBdnwuUsto9e8tHeanb+5FvsXvhdNt6WTl4MN4iblP9lTVNJyciksKiI2rraCVti2t/fx+FDBykuLqGsfNYNCWkY0D6i0jSskeUSqfDI76iHJURrIskZiSR7VXRRnpot8WQH8pLP8nBZBpJnEm3IvpXlN/kZGTzEL57sZ8+MFJK0Pvrau2iKLmVJeSZl4683xsWkCKlrOsh2FlQtIhQOcar6JAUFBeTk5GIdx1LTpCQ35bMqyM7OxnGDmTn9EZ0DnVEcMhQlyVdfFSnJU9SWMkCyIBas5OojvBNFFmVLloM2Qs/OHiJ+if5QANWaSdGG+9lQlcOMG8/kmxAmdH/IfZfC3Lz1Esfuz6Eq/U/iffWJx8nIzOTe+z5OcWnpDZcfiUTwDw8jWyy4XK7r7tgEojpn+hVebQ1zd5GD+V7rR3JT0HhmSiqB+x98EJvdzqFDB8dVTm1NDd//3nd45le/5FJHx3V/vrpP4UBXlLsKHMxMtpgyxiFTIuScynl87O57cLlc/M1//zpnz5xGVa//WfWGoaOqKpqmXddmoyHV4PXWMA1DKrNSLMxKsZAwIdu7mEw0U5KJ6XQ6KSgsJBDw8+xvnuHggQMkJCRSUFh4XeVkZmayft06vKmpeJKTr3m8pht0hUZzETtGNLKcEovTrRO015DJZDClqcGFRUU88dWvcfjAAepqarDZbFitVpI9HiTp2mNfbk8K5fOrkCw2rM6rbwBgGGBg0BZQOdqjUO9TuSPfbrYZpwFTOijvdLqoqlrEFx9/gqgS5X9842t84bN/Rnd315g+v+f4GVZ99m9Y8tV/Yte55qse54vovNEe4cXmMF1Bnc1FDmZ5zDbjdGBKa0hBEN7uGS+9afR5wvV1tXR3dfHGju309/Vz8+rVLFhYdcXPRyQ77WE7hCxEjXfb1RvS6RzR6A5p9Id1nLLAAq+VDKdIfuJE7cBmMtnEZDWPYRhkZGZy5933MGduJWAwMDBAV+clOjraCQaD+P1+kpOTmT1nLkM+H04JLvX5IHcmuDx0KVb6Fej2KwxHdQKKQUgz0PTRJ1EVu+XL44ymiNOJmAj5VkaLKAgUFRcD8MCDD9Pf30cwOMJrr7zMgf1vUjF7Dunp6Rw/doyIr4/qQSuk5oHVQUNAYE97lO4RhYBikO4UKU2WmZlswWszJZyuxMXDNwHS0tPwpnkxDJ3yWRX82Wc/jySNLq4yDAMtGkG1eyGvEnSd7JREbkq3oAtW0pyjuXumhtOfuBHyTylqEgkJFhIu70KmKAorVq7CaUQYboH/OC6CYJCR4CDbNYi/4yi//4fD9CFiOAQwLESTFnP7pkXMzU2MSZKpyY0T91urWywWcnJz8eQVk5ObB5oGuo5TloEAmr+OXbsaaO2LICUkIAsKkbrX2H/iAqf6Yh29yfUSNzXkWFCUPy2z0i//1SQn8ow1bNpyJ7ctygDNx+DzX+bbp8+hWnJZvHF8WeUmU0vc15BjQTBUlGgYFUCQ8Cxfgis4jNbeghLr4Eyuiw+FkAAYl3OuBRESXIiaih6JcP0z5iax5EMhpCHIyFbb6KIkQYDWFsKyDSPJg7mV/fRiWrUhr4ihY0SGGeztpDvqRuxspudQM6K3Em9x3ofjivsIMc2FlEALYrRs54WfH2PXHxwYEZ1hYTYbPz2PtcvMDeynG9NXSEMBMkjK28wTP1hGRBQRLGAYIpqcxoziLNLM6nHaMY2F1AAHloQC5iwvuNpBmPM304tpXIeMRTRTxunGNBbS5MOIKaRJXGEKaRJXmEKaxBWmkCZxhSmkSVxhCmkSV5hCmsQVppAmcYUppElcYQppEleYQprEFaaQJnGFKaRJXGEKaRJXmEKaxBWmkCZxhSmkSVxhCmkSV0yokOaWySbjZYyrDg2u/BQOAUFgdJd5QUCb7OdHmnzoGZuQ7W+w9439vHCglYghoOsS9sx5zFq2hnvumEl4x1M0Rwt4Xr4FARCnoqoUY/E0Z5PJZmxC9p2jsamLcyMz+OTt+Thkg6GWiwyd2MaziY8w78Q+Gi0RznhXgzDZi08FEEXkoToCZ9p5+Vg7fkVH10FypODJKWfB8koKnAEGzp+n4XwAz6pl5CXKxPgxfiZjYGxCRoYJWjJwzf04jz1SAUD04E956cXt/NuhOyjRXHjSk3A5JPDDpD/7WZCQ+6upbTzI01sHKSlNwSqLGIaErbGFS2E7d6/R6Tp7iB2/b6F0/mJSTCGnBWMTUpAQjShGeAi/qpIoy0Sxk5CUTKLDSnblJtLySzg3IvHHbq7S3pwgBEAQEEL9DGkelFmb+V/fvw2vXUTt3MOxV5/juz/6N5yeNSQpAmowiCqKk/54dJOJYWxCyjak/sNc2H+Kr7R6kbU+2psjkL6Izd8qIT8nH0+CxJJWDYO3dredIoQ/tRHkrJsoXy1y356/5eL55aQkLGD5pgS8iaJZO04TxiakoWHYvbgL8lm1tgiHGGGguYFLfWFq3jjKkgcW40HGbQ1fPn4SI34PgqGhqxrYRMBGQlohs3MjnOxTceeUsnRZDoJD4saerm0y1YxNSE1BTyogc/F9bHlo1uhrwTc5+/+e5fNP72HlqiJmp2SgT2nVeGUMzcBik1EVcLhTcOekxDokk+tgjAPjAmgRlJFBhqOXd+0OaqhWN26bFOMB8Xd36zU1RG9/FIvdhtO8T087xtipMVA7jnB63zGeaM7AIkNkaAjdmcOsh7ZQkT1aC2mTGekV4xIRZBsO51tjkoMo3Qd5tTqD5CVeyoqnOiCT8TI2IQs2svb+ctxLQiQ4LQiCjqqIWN2Z5FcVk5M0KoSqGxDRJ23GJqoDYR0kHUXTsPkaaT/Yw09/cIJkpwUl0IvfHyCy8pOsm1/CbLPhOO0Yk5BG2gLmrl7A3Gsc53VI3FbiwmObnJyNvASJZTNdCKKFrJwynCE/K0q76bvUxqCgEY1IyCnFrHxgE4tLEkiclChMJhPBMCZ11NDE5Low089M4gpTSJO4whTSJK4whTSJK0whTeIKU0iTuMIU0iSuMIU0iStMIU3iClNIk7jCFNIkrjCFNIkr/j/lxgVso6QbNQAAAABJRU5ErkJggg==)
All straight wires are very long. Both AB and CD are arcs of the same circle, both subtending right angles at the centre O. Then the magnetic field at O is–
![](data:image/png;base64,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)
physics-General
physics-
A steady current is set up in a cubic network composed of wires of equal resistance and length d as shown in figure. What is the magnetic field at the centre P due to the cubic network ?
![](https://mycourses.turito.com/pluginfile.php/1/question/questiontext/496814/1/967144/Picture481.png)
A steady current is set up in a cubic network composed of wires of equal resistance and length d as shown in figure. What is the magnetic field at the centre P due to the cubic network ?
![](https://mycourses.turito.com/pluginfile.php/1/question/questiontext/496814/1/967144/Picture481.png)
physics-General
physics-
An infinitely long straight conductor is bent into the shape as shown in figure. It carries a current I ampere and the radius of the circular loop is r meter. Then the magnetic induction at the centre of the circular part is
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dV8/Sw7WkIpRw2D5vM9ahcVFt4XgtynCui2q1wTZObPZOZ2OJsicdibHjpZZ599hkGDh+mo6OTP/vMn9O9ZCmqphXWQtwJxNIOm4aSjCVsOip0lgeLnuusKTNkrmv2MBy32ThkMhw/vfcSQpBKpXAch127dvHk449hpS08Hg81tbU0NDQef3MhdodAf8Tinr0xqt0Ky6t0PHm5S/f05LTPMBSJznKNoFvm1aEkv++J85eLP3hSIhaL8cxTT/LcM08zv7mF//bfv0U6nc7bGfZzYc9Emkf6M2cLclmY9MOS8ybh0xWurHeTtAUP9MYY/4BcVLZtE4/HOXzoEIs6O1lz2WW4XC58Ph+aVggpmE7PtjGTB/pixFIO1zS5CyS11KnJi2ZxfbOHLSMmGweT3Lcvxqfbve86sDE1NcWW1zaRSqVZ3N1F+6JFtLW1Mbe+IYdWTz9CZMor//FQgkWVOhfOcVFewGVpcu65AM6vdXFZXQlJW/C9bSH6w5nYy7YsJsbH6e/r5eEHH+TxRx9BURQuv2Ld7BMWsGUkyRP7E4RSDje1egq+LE3eWP+xxhL2TqX49dsxnj6YpEwTHNy2kbt/eQ9///Wv881vfYtUOk1NTW2uTc0KkhD8x+4oOybSnF/j4tZ2f54etztz8kZcy4IGt3X4GYw53L3P5K2XnqZjYitdXV2UlZVTWlqWaxOzhu0IXhxI8lBfjPOqdf5+WSlzZ0HNo2lvGqZp8tRTT/P4E08yMjLCmRSiFYAqS5xf4+Kzi3z0h1L8qt9ir9HIx9evx19AC81niyNgw6DJD94M4Qj4eJO7IJd6TsW0i8u2bb7/wx/xwx/9mInJqTMS19HZqBJV4tr5bi6plmHBBfQtvh67cj5CLvxW/H68NmzyH7sjPNQf55omNxfPmR3CgiyIy+124/V6aWiop71tAfJZLhp7NZnvXVzJ9U06z/dP8RdPD9IbKsycoKdj64jJ/3p9kv98O8q18918dVkpiwt0HfFUZCVilCTpnA83SFIm2+BXlpZy2yIfm4aS/Ntb4YJO9n8q4mmH776RKVr6scYSvr26nOZA4c5pnYrs9DeCM+oOP4hlQYPP4SeSEjyxP0G5IfP5Dn9Bz1gfZShu8fNdUR7dH2dF0OBvuwN0ziKPdZS8HusuDxp8+7wy6r0KD/TG+fddEcJmYVaTOMpw3ObB3jj/d1uIBm+m3tGaubMnzjqRvBYXQJNf498vq6I1oHLnjjD/sjX0gUtE+cxE0uYH20J867VJlgd1fn5FFTe2enNtVtbISh8jSZx1IP9+yBLMC2h8bUUpd++OcteuCH88nODGVi/XzfcUxHzQWMLm53ui3LcvynDcZm1dCV9bXsrC8tkVY53MtH8zyWSCqakQjuMQiUSm7ZTNiqALVc4cr3p8f5yf7siULL6lzcuys82VNINsHTW5e3eEh/viuFSJa5rc3LzAy+LK2Rdjncy0istxHMKhMAtaW9B0jbHxcTwez7RtM15SafC9izSa/So/2x3l1+9EGU/afLnbT0upjleTyZcDMuNJm/6wxZ07w/xiT4Rmv8aXl5TyyWY3ZQW8GH02SOLDDutOwdGPzObe9U1DSX6yI8yv347SVqbzX9u8/JdmD/PzYDg/FLO4e0+En+2OMhK3uby+hG+vLqOlVMvbzNXZYFrF5QiYMG0MVSHboVDaERyMWLw+YvLI/jgbB010WeKSOS6uasyU8p3JHZyRlMOWUZOnDyR4cSDBWNxhdY3BVY1uLqgxmOvVUM7RnFjaYSxh0+BTC+qwybSKK+0ItowkeXnAxKNJrK1z0VamI2fxgViOYNOwyUsDSd4YNRmI2diOoLNCZ0XQoKNCZ65Xpd6rTKsdgzGLsCkYSdq8PZVmw2CSgxELENR6VBaX61xc56K70vjQOR52TaT45Z4ITT6NldUGC8v1gsgbMa3+RZUlJpLOkVjIoTec5qoGNwvLdIJuJStdgipLXFjr4sJaF/3hNL/bF+PB3jiP7Y/z2ohJd6VOs19jUblGvVclYCh4NQmPJqNKmdGooUgosvSeLH6WIzBtkcmu6UDCcginHIbjFluGUwwnbAZiNvvCaQ5GLZr9KuubPFzf4qFlGrvnSdPhwb44toBL5ri4sqGE7gqdOq+a1/vrJcuZHs+lSJCwBC8cTvCNVyfZejiBYsi0lmp8stnDNfPcLK4wslrUQD6SZnUqaXNfT4wHemO8PpJiNGmDLSgrUeio0FhWZbC4QidgyLhVmQavyoKydxe4iqRsesMWh6M2ccthIumwayLN5pEkOyZShFMChKDcpbAqaHDDAi8fayyhxq3iCKYtaYgiwatDSb6yYZxNwymslEO1X2VdvYubF3hZXuWi8ixOq8vSzKXClDp+deC0z+H93iBJoHC8xdtk4oOhuE0ilcl6rCoQ0GUCukyJKiMDAnEsBbY0jV+EdOTBCQFTKYcp0yGedjKGCZF5srJEiSbhUiQ0WcIW4NMlnrimlrayjLdJOYL1Dw/xxmgmjrNExoslLUHCEmCL409FlnBpEuUuBZ+e8YaOyKT4PtsbE2QqcSgyiMydICEde6ZxS4AjkGQJry5TZsh4VAlVlnCEIO2c+EnHKhdlzBBQaij8Yl2Q9rKZGfSoI3H7yAms43o++qN04s/HEMiSRNqBkGljRu3Mkzza5SmAJiPJmVu0bBiP2YyHrEw+IAGSV6XGrbwrbjjJhPdc++Rw6ZiNIvNCkjL6EUdMCZYo1HkUFEk6lu7ROaIL+4hYommHyaRDNCXenSNMwJTpEEk5VLgUSg0Zn5YpJaNIEop03AMIMrdv2QLrpIbyQfcgnfBCOqIFTZZ4eyLNwJR15EZAUiRURUKSjshNlhACIkmbSMyCdOaKskdmVdB4TzcpIR2Tml+Xmcka9eqXugPvEpfE+4hLOv5aliBlw3jCpmfKwnJAlzMPeTxps2MyxVTSzrxRZDyY35cJqmvcCu1lOvVeFZ8uI4R4z/U46g2lU9tzzE7p+LtPtvHkf9/9xUrYQhBOOUyYDhKZhHRHUWSJv2j3MhArwadJBIyMl1DlIynOT0hFL0nvd42T7D/Fczz6xI/+v65KvDGU4q3RFI4AQwGvLjNpOmwdS7I3nMY6YeVL0mRqSxWaAxpLKjXW1bvx6/KxhiYd/fQjdmhy5iDyTDGto0UBPH8owVdfmeD1wwnQMlUsvJrMlQ0l3LbIx5UN7um63EeGd6bS/M8tU9y7L0oi5YCc8aINXpVbF/m4qdXDPH/u5/dOZnpn6MWRugV2pnhBSYnEja1ebm71sKTSwG/k78gmn5HI9AymLcASdNTo3NLm4+omN3N9at4e5JhWcVmOIGkL5vlV6hf6uHa+mxVBg86K/K2pWAg4ZAYdl8xxsbRS5/J6N92Vmfm7fGbaJ1G3j2UqyTf51Vlz0CDXDMUsNgwmSTtwaZ2L2gI5z5iFtcXCKdlWJLtkobMuCqtIhvyMBIvMCoriKpI1iuIqkjWK4iqSNYriKpI1iuIqkjWK4jqBQtpCXAgUxVUkaxTFdQJZOAj1kaYoriJZoyiuIlmjKK4iWaMoriJZoyiuIlmjKK4iWaMoriJZoyiuIlmjKK4iWeP/A4I3yQgjYUEvAAAAAElFTkSuQmCC)
An infinitely long straight conductor is bent into the shape as shown in figure. It carries a current I ampere and the radius of the circular loop is r meter. Then the magnetic induction at the centre of the circular part is
![](data:image/png;base64,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)
physics-General
chemistry-
chemistry-General
chemistry-
What is A in the following reaction?
![](data:image/png;base64,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)
What is A in the following reaction?
![](data:image/png;base64,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)
chemistry-General
chemistry-
chemistry-General
physics-
In the given figure, B is magnetic field at P due to shown segment AB of an infinite current carrying wire. A loop is taken as shown in figure. Which of the following statement(s) is/are correct
![](https://mycourses.turito.com/pluginfile.php/1/question/questiontext/496758/1/967083/Picture473.png)
In the given figure, B is magnetic field at P due to shown segment AB of an infinite current carrying wire. A loop is taken as shown in figure. Which of the following statement(s) is/are correct
![](https://mycourses.turito.com/pluginfile.php/1/question/questiontext/496758/1/967083/Picture473.png)
physics-General
physics-
A circular current carrying loop of radius R is bent about its diameter by
and placed in a magnetic field
as shown in figure.
![](https://mycourses.turito.com/pluginfile.php/1/question/questiontext/496741/1/967080/Picture472.png)
A circular current carrying loop of radius R is bent about its diameter by
and placed in a magnetic field
as shown in figure.
![](https://mycourses.turito.com/pluginfile.php/1/question/questiontext/496741/1/967080/Picture472.png)
physics-General
physics-
A disc of radius r and carrying positive charge q is rotating with angular speed
in a uniform magnetic field B about a fixed axis as shown in figure, such that angle made by axis of disc with magnetic field is
Torque applied by axis on the disc is
![](https://mycourses.turito.com/pluginfile.php/1/question/questiontext/496731/1/967079/Picture471.png)
A disc of radius r and carrying positive charge q is rotating with angular speed
in a uniform magnetic field B about a fixed axis as shown in figure, such that angle made by axis of disc with magnetic field is
Torque applied by axis on the disc is
![](https://mycourses.turito.com/pluginfile.php/1/question/questiontext/496731/1/967079/Picture471.png)
physics-General
physics-
The magnetic force between wires as shown in figure is :-
![](https://mycourses.turito.com/pluginfile.php/1/question/questiontext/496725/1/967078/Picture470.png)
The magnetic force between wires as shown in figure is :-
![](https://mycourses.turito.com/pluginfile.php/1/question/questiontext/496725/1/967078/Picture470.png)
physics-General
chemistry-
Match the reactions given in Column I with the suitable reagents given in Column II.
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)
Match the reactions given in Column I with the suitable reagents given in Column II.
![](data:image/png;base64,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)
chemistry-General
chemistry-
Match the common names given in Column I with IUPAC names given in column II.
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)
Match the common names given in Column I with IUPAC names given in column II.
![](data:image/png;base64,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)
chemistry-General
maths-
The value of
is -
The value of
is -
maths-General
Maths-
The polynomials
and
when divided by
leaves remainders
and
respectively then value of
if ![2 R subscript 1 end subscript minus R subscript 2 end subscript equals 0](data:image/png;base64,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)
a=-18/127
The polynomials
and
when divided by
leaves remainders
and
respectively then value of
if ![2 R subscript 1 end subscript minus R subscript 2 end subscript equals 0](data:image/png;base64,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)
Maths-General
a=-18/127
chemistry-
Grignard reagent adds to
Grignard reagent adds to
chemistry-General