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If ` x=a (cos t +log (tan ((t)/(2)) )) ,y =a sin t ,then (dy)/(dx) =`
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If ` x=a (cos t +log (tan ((t)/(2)) )) ,y =a sin t ,then (dy)/(dx) =`
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x=a(cos t + log (tan t/2) ) , y=a sin t , Find dy/dx
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Why does cos(t)=x and sin(t)=y?
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If ` x=a (cos t +log (tan ((t)/(2)) )) ,y =a sin t ,then (dy)/(dx) =`
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`x=a(cos t + log tan t/2), y =a sin t`
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