If `A=[0 1-1 0],` find `xa n dy` such that `(x I+y A)^2=A`

If A=[[0,1],[-1,0]], find x\ a n d \ y such that (x I+y A)^2=A

for the matrix A= [(3,2),(1,1),], find x and y such that A^2+xA+yI=0 .

A=[[4,32,5]] find x and y such that A^(2)-xA+yI=0

If A = [[5,2],[-1,6] and B = [[0,1],[0,1]] then find the matrices X and Y such that XA= B and AY =B .

lf y=sqrt((1-x)/(1+x)) find dy/dx and prove that (1-x^2)(dy)/(dx)+y=0

If xa n dy are positive acute angles such that (x+y) and (x-y) satisfy the equation tan^2theta-4tantheta+1=0, then

If xa n dy are positive acute angles such that (x+y) and (x-y) satisfy the equation tan^2theta-4tantheta+1=0, then

If xa n dy are positive acute angles such that (x+y) and (x-y) satisfy the equation tan^2theta-4tantheta+1=0, then

If xa n dy are real numbers such that 2log(2y-3x)=logx+logy ,then find x/y .