Angular Momentum Conservation: In the absence of an external torque, the net angular momentum of a system remains conserved.
"L\n=\nI\n\u03c9\n=\nc\no\nn\ns\nt\n \n\u21d2\nI_\n1\n\u03c9_\n1\n=\nI_\n2\n\u03c9_\n2"
The Moment-of-Inertia of a sphere of mass M and radius R spinning along an axis passing through its centre is :"I\n=\n\\frac2\n5\nM\nR^\n2"
now applying momentum conservation
"\\frac2\n5\nM\nR^\n2\\times\\frac{2\\pi}{25}=\n\\frac2\n5\nM\n(10^{-5}R)^\n2\\times w_2"
"w_2=8\\pi\\times10^8"
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