If `A=[[0,1] , [-1,0]]=(alphaI+betaA)^2` then `alpha` and `beta` =

A=[(1,2),(-4,1)] , A^-1=alphaI+betaA then find the value of alpha+beta

If the matrix A=[[1,0,0] , [0,2,0], [3,0,-1]] satisfies the equation A^(20)+alpha A^(19)+beta A = [[1,0,0] , [0,4,0] , [0,0,1]] for some real numbers alpha and beta then beta-alpha=

If the points A(1, 0), (0, 1) and ( alpha , beta ) are collinear prove that alpha + beta = 1

A=[(1,0,0),(0,alpha,beta),(0,beta,alpha)] and abs(2A)^3=2^21 then find alpha (alpha, beta inI^+)

If sin(alpha+beta)=1 and sin(alpha-beta)=1/2 where alpha,beta in [0,pi/2] , then tan(2alpha+beta)=

If alpha and beta are the roots of the equation x^2+4x + 1=0(alpha > beta) then find the value of 1/(alpha)^2 + 1/(beta)^2

If alpha,beta, are roots of the equation x^(2)+sqrt(x)alpha+beta=0,beta beta then values of alpha and beta are 1. alpha=1 and beta=12 .alpha=1 and beta=-2 3.alpha=2 and beta=1alpha=2 and beta=-2

Let A=[(0,2),(0,0)]and (A+1)^100 -100A=[(alpha,beta),(gamma,delta)], then alpha+beta+gamma+delta=...

Let A=[(0,2),(0,0)]and (A+1)^100 -100A=[(alpha,beta),(gamma,delta)], then alpha+beta+gamma+delta=...