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If x=sqrt(a^(sin^(-1)t)),y=sqrt(a^(cos^(-1)t) , a >0 a n d -1 < t < 1 , show that (dy)/(dx)=-y/x .

If x=sqrt(a^(sin^(-1)t)), y=sqrt(a^(cos^(-1)t)) , Show that (dy)/(dx)=-y/x .

If x=sqrt(a^(sin^(-1)t)),y=sqrt(a^(cos^(-1)t)) , then show that dy/dx=-y/x

If x=sqrt(a^(sin^(-1)t)), y= sqrt(a^(cos^(-1)t)) , show that (dy)/(dx)= -(y)/(x) .

If x=sqrt(a^(sin^(-1)t)), y= sqrt(a^(cos^(-1)t)) , show that (dy)/(dx)= -(y)/(x) .

If x=sqrt(a^(sin^(-1)t)), y= sqrt(a^(cos^(-1)t)) , show that (dy)/(dx)= -(y)/(x) .

If x=sqrt(a^(sin^(-1)t)), y=sqrt(a^(cos^(-1)t)) , show that (dy)/(dx)=-y/x

If x = sqrt(a^(sin^(-1)t)), y= sqrt(a^(cos^(-1)t)) , show that (dy)/(dx)= -(y)/(x)

If x=sqrt(a^(sin^(-1)t)),y=sqrt(a^(cos^(-1)t)) , then show that (dy)/(dx)=-(y)/(x) .

If quad sqrt(a^(sin^(-1))t),y=sqrt(a^(cos-1)t),a>0 and |t|<1 then prove that (d^(2)y)/(dx^(2))=(2y)/(x^(2))