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dx/dt=20sec^2(theta) dtheta/dt When isolating dtheta/dt, the sec^2(theta) turns into cos^2(theta). Can someone refresh my drink as to why this is so?
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Well, you divide both sides by sec^2(theta) and youd get \[\frac{ dx }{ \sec^{2} \theta dt }\]But by identity, 1/secx = cosx, so it can simply be rewritten as \[\frac{ dxcos^{2} \theta }{ dt }\]
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