Flag Mechanics> The time integral of a torque is called t...
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The time integral of a torque is called the angular impulse. (a) Starting from src=data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAGcAAAAgCAIAAACAfvF6AAABrElEQVRoge2X25XDIAxEqYuCqIdqaIZivB+sbR4SjCHm4cN8Jg4jXRiZiGPrucToApbUplajTa1Gm1qNNrUaLUzNaim1HWK9MLXjOIwSQpn+vktQM0rk1J9bmdrAIBQ19VkbVVxeI+da/vAPCILV0vm1IbFa5kpuc5nyrFktiXb86VaspgCNd4E05VxjW3bggA00qgwEAMtpynco17OL1Y+g0Q9hsZqRmtWS7tkobBBB0CgX1EAc3mQM1DWW3sySSjHJAQcRn7yMC8Eg4ySMur6GtogqsaDCmuGwcgs25JOBhrgYBV4VvIQ2TMcGJaFg9w7riX4KcsEB3NQaXsT1Ss8PWzpWH8kcc3kA4KI2EzQ2nz+FRuUTBHBRgzNNVVQ715Lg8GyI+oyKPmB+jbk8AXBSG3LU4n7+t4C93wb1pTcHLtyQyyMAJ7WbdLKDL8rPjtVSan2WEf0jSXoimsxPxJJL9NC1EHmFCxPK7fR7uhPuKjvLiN93pIJScwlDXDybxJyltrpqLpvouslmfIXam9DSA/wNam9d0LkZ/wlq3f/VfIJad21qNdrUavQHEs9q4RHRPBwAAAAASUVORK5CYII= show that the resultant angular impulse equals the change in angular momentum. This is the rotational analogue of the linear impulse-momentum relation. (b) For rotation around a fixed axis, show that
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

Hrishant Goswami , 10 Years ago
Grade 10
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