If `y=asinx+bcosx`, then `y^2+((dy)/(dx))^2` is a

If y=asinx+bcosx ,t h e ny^2+((dy)/(dx))^2 is a function of x (b) function of y function of xa n dy (d) constant

If y=asinx+bcosx, prove that y^2+((dy)/(dx))^2=a^2+b^2

If y = asinx + b cosx , prove that y^ 2+ ((dy)/(dx))^2 = a^2 + b^2

If y=asinx+bcosx , then prove that (d^(2)y)/(dx^(2))+y=0

If y=Asinx+Bcosx , then prove that (d^2y)/(dx^2)+y=0

"(dy)/(dx)=y^(2)+2y

If y=Asinx+Bcosx , prove that (d^(2)y)/(dx^(2))+y=0 .

If y=1/(sqrt(a^2-b^2))cos^(- 1)((acosx+b)/(a+bcosx)), then (d^2y)/(dx^2)= (i) (bsinx)/(a+bcosx)^2 (ii) -(bsinx)/(a+bcosx)^2 (iii) (bcosx)/(a+bcosx)^2 (iii) -(bcosx)/(a+bcosx)^2

If y=x log((x)/(a+bx)), thenx ^(3)(d^(2)y)/(dx^(2))= (a) x(dy)/(dx)-y (b) (x(dy)/(dx)-y)^(2)y(dy)/(dx)-x(d)(y(dy)/(dx)-x)^(2)