If `P =[[1,2],[3,4]]` and `Q =[[0,1],[1,0]]` then `Q^T P^T` is

If P=[[sqrt(3)/2,1/2],[-1/2,sqrt(3)/2]], A=[[1,1],[0,1]] and Q=PAP^T and X=P^TQ^(2005)P , then X equal to:

If P=[{:(,1,2),(,2,-1):}] and Q=[{:(,1,0),(,2,1):}] then compute : (i) P^2-Q^2 (ii) (P+Q) (P-Q) Is (P+Q) (P-Q) =P^2-Q^2 true for matrix algebra?

If P=[(lambda,0),(7,1)] and Q=[(4,0),(-7,1)] such that P^(2)=Q , then P^(3) is equal to

Let P=[[1,0,0],[4,1,0],[16,4,1]] and I be the identity matrix of order 3 . If Q = [q_()ij ] is a matrix, such that P^(50)-Q=I , then (q_(31)+q_(32))/q_(21) equals

Let A=[[1,1],[0,1]] and P=[[cos(pi/6),sin(pi/6)],[-sin(pi/6),cos(pi/6)]] and Q=PAP^T then P^T Q^2013 P is:

If {:P=[(sqrt3/2,1/2),(-1/2,sqrt3/2)],A=[(1,1),(0,1)]:}and Q=PAP^T," then" P^TQ^2015P , is

If P(0, 1, 2), Q(4, -2, 1) and R(0, 0, 0) are three points, then anglePRQ is

Let A=[[0,2q,r] , [p,q,-r] , [p,-q,r]] If A A^T=I_3 then |p|=

sides Q P and R Q of P Q R are produced to point S and T respectively. If /_S P R=135^0 and /_P Q T=110^0, find /_P R Qdot

Let P=[(1, 0, 0),(3, 1, 0),(9, 3, 1)]Q=[q_(ij)] and Q=P^5+I_3 then (q_21+q_31)/q_32 is equal to (A) 12 (B) 8 (C) 10 (D) 20