For a non zero "`lambda"` ,the value of matrix `"[[lambda,1,0],[0,lambda,1],[0,0,lambda]]^(n)`" is equal to

A=[[2-lambda,-1,0-1,2-lambda,-10,-1,2-lambda]] then find out

Find the values of lambda for which 3-lambda,-1,1-1,5-lambda,-11,-1,3-lambda]|=0

[" 2.Let matrix "A=[[1,y,4],[2,2,z]]" ; if "xyz=2 lambda" and "8x+4y+3z=lambda+28," then "(adj A)" A equals: "],[[" (A) "[[lambda+1,0,0],[0,lambda+1,0],[0,0,lambda+1]]," (B) "[[lambda,0,0],[0,lambda,0],[0,0,lambda]]],[" (C) "[[lambda^(2),0,0],[0,lambda^(2),0],[0,0,lambda^(2)]]," (D) "[[lambda+2,0,0],[0,lambda+2,0],[0,0,lambda+2]]]]

If the matrix [[0,1,-2],[-1,0,3],[lambda,-3,0]] is singular,then lambda=

The roots of det[[x,a,b,1lambda,x,b,1lambda,mu,x,1lambda,mu,v,1]]=0 are

Number of real values of lambda for which the matrix A=[[2,-1,32,-1,3lambda+3,lambda-2,lambda+7]] has no inverse (A) 0(B)1(C)2(D) infinite ]]

int_(0)^(lambda) (ydy)/(sqrt(y+lambda)) is equal to