If p `=({:(1, 0), (0, 1):}), " then " P^(-1)` =____.

If A={:[(p,0),(0,p)]:}" then "A^(n+1) is _________ .

If P= [(1,0),(1//2,1)] , then P^(50) is "

Let, I=({:(1,0,0),(0,1,0),(0,0,1):}) " and " P=({:(1,0,0),(0,-1,0),(0,0,-2):}) . Then the matrix P^(3)+2P^(2) is equal to -

If A=((p,q),(0,1)) , then show that A^(8)=((p^(8),q((p^(8)-1)/(p-1))),(0,1))

If A=((p,q),(0,1)) , then show that A^(8)=((p^(8),q((p^(8)-1)/(p-1))),(0,1))

If A = ((p,q),(0,1)) the show that A^(8) = ((p^(8),q((p^(8)-1)/(p-1))),(0,1))

If A=((p,q),(0,1)) , then show that A^(8)=((p^(8),q((p^(8)-1)/(p-1))),(0,1))

If A=((p,q),(0,1)) , then show that A^(8)=((p^(8),q((p^(8)-1)/(p-1))),(0,1))

If P(A_1) = 0.3 , then P(A_1^C) = ?

Let I = [{:(1, 0, 0),(0 ,1, 0),(0,0,1):}] and P = [{:(1, 0, 0),(0 ,-1, 0),(0,0,-2):}] . Then the matrix p^(3) + 2P^(2) is equal to