If `A=[0 1-1 0]` , find `x` and `y` 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

If A=[(3,1),(7,5)],I=[(1,0),(0,1)] find x and y such that A^2+xI=yA

Find x and y if x(1-i)+y(2+i)+6=0

Find the value of x and y I. 18x^(2)-9x+1=0 II. 12y^(2)-y-1=0

If [[1 ,0],[y,5]]+2[[x,0], [1,-2]]=I , where I is 2xx2 unit matrix. Find x and y .

Matrices X and Y are such that 3X + 4Y = I and X-2Y = 2I where I denotes the identity [[1,0,0],[0,1,0],[0,01] matrix . Determine X.

If A=((-1, 2, 0), (-1, 1, 1), (0, 1, 0)) , find A^(-1) . Use it to solve the system of equations: -x+2y=2, -x+y +z=1, y+2=0 .

Find the value of x and y which satisfy the following equation (x, y in R): If x(1+3i)+y(2-i)-5+ i^3 = 0, find (x+y)

Find the area enclosed by y^2=x, x=0,y=1

Find x and y if :- ((x),(2y))+((-1),(4))=((0),(3)) .