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Grade upto college level Mechanics

Two particles have angular momenta src=data:image/png;base64,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 as measured about the origin. Originally particle 1 moves in the xy plane and particle 2 moves in the yz plane. If there are no external torques, then the total angular momentum is a constant of magnitude
src=data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAlgAAABSCAIAAAAHAD3EAAAMoElEQVR4nO2dW6KrIAxFHZcDcjyOxsk4mJ6PnqpAEoJPWtb666ki4k42Bnpv9wIAAGiY7ukOAAAAPMk3GeE89v04P90LgCogHADO4hkjnMe+64ap/MRpWM/b3QjAb7ANBwDYTSVGOA1dAe8zMcIitkPMqNXNnnCAUyBM2qQSI/TCG+Eu5rHvljLaNHRdR1HtF+CN8FQIk3b5JiOMFkUwwp1MAxH+A7BGeC2ESUsYRjiPfYESimzpFA/7CiOcx/5dZqknpIJ5r3FM9WNbARfGSG1Mw1EJVxgLBoRJUyhGOA1qidwqGRinBSgCKqvP36lCa3aY7bV3VG7BVU0jwB0Ej3VJ8jGJavxqeHC5SlyklG+lrINVxYIBYdIYkhGaYv0XvzpXchUUdAW9m3eJ6xYZbhKcdFfvr/878f6QHFb21nApzjUlikJZhBhJH/9HPPGQ+8e3IBxOJW+EHuWnVBQLBoRJe6RGaD7eeey7YbTV7NCH6mFBeGW43AjX4oj2FhynQzFvVRIv/uGqpMMVI4+QoBLNIZxDXBIOp5K1Apfy5dPqlhZh0iaxEdpTtnnsu2HKzevyWlKPKNmqdWNhQulW+mchH5zRzeNthJltHnu9NQI8gyZ/SSWaodivP9LGdizkjdCk/pfpaImHSKpERunwwW+HIFkC0gCiqnDxuhJrrpeWxzx/WQqt4k5uCVD/O06D8UuTTyn8by1mbn1dGFbm00mU+Y2lUoyYaTgGqSAWV6PbgkfpzhcSMEbqUn+KOBTUQSiBMwE9khNnlwf/vMlPV3JK4IqOySlDWCNUNDMVKLTTCpGYUxZr6Lrx88/6kZNt+nD83v0xN/ns4Dtti7o70IQ9qui+k4Qi3H+FmYGxvyD+hQ4XRY+Kfhq7r+1471KV8udVsLHgDwf6SMIEiQiM0H940bL6ynTAnAmvXqFuWNb4RJn9LYkMclSTl+d6pN4f8z0SXJnZGuJGbAnNvOMD1R1PwQmG2E7T3TCExVGosLpfyUxyxUBYIpktu2iNMIIffCAMfzDjhPiMsnEPVa4TrkestWT9LUlZccq/U4WpG+rk8DJV1D/emwBbIGKGwa1R+jr65TiWDHinAoXylDTsWygPB023CBLJ4jVCptChPfZcRlqqyRiOMYyF4SfBPG7K3Jm7auyrAtzdS806HeygwQuVvuXZ839+LVLAsXCPMx8KOQHD0mjCBPE4jlOZwxhRwlxEKkz9zmfzxNUIh9qMMsZ6XedcOb8Q3uY4LSHrA+/CWYxuP8divGuGu3TGk4SM2fIn7hPvLKV1qwY6E8EGwIE/Di2ywjzoGMOeCezTKp6K1qotLIRSgBmYxAFCTbj0b8SHsI8sOnX/ZAgIsbmJKKeNsh7t4s8zKLo5mRLA6HE0mvJNcYDQmKbeZioTgQ8rdBmIALz88ntN1r6lq1LyrCBpNz9jRyEbrlB/PgZJyCcFgzWzyx3543j/0wGbWXtF3l82fu7U2d2miGbddVr3sGbQxSlcRbNTytaF/fOfJygT+8uK38FE8sFAeCDWECbrI/qN9W9uPZ1YLgafmN4bFEJbKVz0uNUC4vRQLfHiTkijjMjSnFp4WjPrheyR+L6hQ2HgPCW0xzWiXSXBfWxLsrHE7F9dR15ac4Y6EsEGwIE/Aj/xNrhyLOId9TPOzG0udivTIOcDG6+r2MppznuiJHGqCQQbHhsP0vxP7qdw6UVjPCNMFiPVFUI8FKuj5GmqCUQbHhuv0v5f8Nk4T0NI3yT7Ig4uE1uHz8wkE9wcYw0RR2BYEOY/DLW/1BfNAEqkglGuBCtBz0Q+78xjg9xXYy0xvOBYMPD+2ksI7wOjBAAACoBIwQAgKZ5xggBAAAqASMEAICmwQgBAKBpMEIAAGgajBAAAJoGIwQAgKbBCAEAoGkwQgAAaBqMEAAAmgYjBACApsEIAQCgaTBCAABoGowQAACaBiMEAICmwQgBAKBpMEIAAGgajBAAAJoGIwQAgKbBCAEAoGkwQgAAaBqMEAAAmgYjBACApsEIAQCgaTBCAABoGowQAACaBiMEAICmwQgBAKBpvsMI57Hvx/npXgAA/ENS+iUeMMJ57LtumArPmob1pH0tAACIkJQa53EjnIaugPdpaO5Etg+AMYU2ISnVzA056nEj9MLk6wLmse+W8s40dF1HsQdahKRUKzflqO8wwqgcj+YuYRowQmgTktJ3cFmOMoxwHnvvRYtEcFwxX6G5eezf7/Lf4i3B1Ms4pvqRv5GCGNmccPsAfkpLj0pxrW8Z9/+UwL40KU3DoUdKjlpQjHAaRL3GtfOgT8o5ro6WFYEv15y6RhBeNNtr75BUwLbKo4IPbgge7pJSjACRz3Rdxwh+Z+gUW/a5TMOnc6aGHhPYFyQlOSslj7R0PY0c9Xq9ZCOUh+Y9wOuf48+fv2WDTemp1F5ZC6ehZLXgmu9jtsGd3vnDycePS2HUTjcIMZKI4CMjacg8Q7mRoXKoR4TbQ6t4ePPYa2K7SmD5ditIStlO5o2wQA/BKVXoIsPFOSo1QrElcVClrjn6ISsmeIYZbjBCaaK1/VucCMWI+Qrj8A/mV9zOLcgjIa3k/ycvYXzt0VxrQMb+AJcINw3W8fSiSAq/ObOL60Ri7/vcDUmpoJNZKyjRw/aYKmRhcUOOio1QjpdTJ0byESX7ge4voMS16bS3whB9QyExDK557PX+fkXI3IHmKbKE1dhxykMPDJcIc52+m7VGKn11Rg9da5ExdyelPZ3MGWGRHv4hR/0TGeFhH3REnDj2RXF6+9OLJai5XnAHwS2tEz/lTWL50sgUGaJS3NLs5ndOUeilxRb1EWhjHjVRQaq9GlWqStq0nTA7YGoydolQvtj2oW2OFmtvaccXJQ1TmtE39VzxzDKB+dVlXjfPPUnpWCczRlimh80B5KhXYoTi8qCv2Gy3keluSQ3CoTl1kc8XVEJr4dGq5pLCRPRAMyuv70+OhQJRqf04f4ZmWYf5T6Pjpxy1d2ncmDEH+0UaMEJ1CBXL0sPH9TDKjVBsMno6ycMKexn3OVHdNHRdPwx9kMGGYQgzXNy5XEoW9qK51HXNns8rktLhRcR+k9l2JCWhyZNzlPF9zTkqNEL5uEIjzCVEdYOW+95vfSPU95MJYauJSt72m0Saw0syOvyXfvgL1M01dorMiJDA+hvwQf0ZFRuha+pQYoRG7Sa8VrJOl0gxvKxohOnGIPX8sKI1j4NYdBI2H4WXvPeN8PykdKyTYRJJVp/L9LB+fXKOyk/mq8xRdRhh4cvEnUYoDq+qOWnKLQssPUO7WAmxbMXP5W6llN4LhfEbFBudiv5wUyo0wUxoV9SgbmftVIpcv4xJNfdivRYEEJ1s9Za4SXJqVdnZSuGPuJVw9LA+So1+vlM8KyNcIdRlh66/cZoX9A5GKSEvdK28fvK53/XKix5QIHI+O72GeETgUInLlGaAhSKo3mFqT8RphBF9im28W6lVaczGOfSEolnYyRapYla4TkqBWXEZbN/MuNUJhkmMuxt60RarMfYUAiGa7pSx2OpHF7+uYhHpj4867ZXFaZn9FuwwxLjdCYRR4zwrwIlWtpR4VRYz/NM43QcWhcTSvEyJLbC1yblI53UjojWv9y6+FFjgrwbJbRFl0neRdT8WaZdHDVN3WlhWswRjcRXXTs9qPWjLRQfULRQe/UAY2Jktje0+GCyfdQtFnGXDE5tlkmK8L04PCFLzzSXoLLdf2AEWrRPNm/3D2X+pNSenm5xujUAzkqxPXzic8XaY8108yasxUyxS1cg/1Igtu3V1jWmAqmlNuT5rEfpvIpYabH0ufPDLDo/T473dlZz/hKtHuV85ChIdegmdUYW4RCO+rWitKQKt4so6JeOVTYxTOt+pOSvPaSTGa8eiBHhfh+UL/5LkCrGpp6CI4IytSZpguucQL5yNuOhyDIWE7yK/V6+uUaW/vhv4w6CrEYGnHB10uOEaUYv1/FcoPaskXmGWwPWrJa9BcpEjOLLt2as8LG4gMM9DCLO5R7G8tQUBq9Jikd7qQr5Fx6WG6SHPVB/ifW9ruMY6SO29hNpdELEarKVRYXDwv/NznjWdU1tELdL/dGcQq1jAJJKaGtHOX/R7dP6xOaE4apztpiLWmqPo6mhMpGVuzODWmvmmEgKUW0lqPK/humbI8856C5ZP3k+F6sK/j2Yb6YY/PFugZWePuzdxyed9U6xoGkFNFajrL+h3q/1xZ1B829kmWI6gT2+olRvp7S+Wi9g+raAXD+FSsZC5JSSlM5yjLCi0BzAFAVJKXGwQgBoHVISo3zgBECAADUA0YIAABNgxECAEDT/AGvgcj/MDasCAAAAABJRU5ErkJggg==

Profile image of Shane Macguire
11 Years agoGrade upto college level
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Profile image of Deepak Patra
11 Years ago
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