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Let {P}={[{array}{ccc} {1}&{0}&{0}{4}&{1}&{0}{16}&{4}&{1}{arra

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Let $P = ⎣ ⎡ 1416014001 ⎦ ⎤$ and $I$ be the identity matrix of order $3$ . If $Q = [q_{()} i j]$ is a matrix, such that $P^{50} - Q = I$ , then $\frac{q _{31} + q _{32}}{q _{21}}$ equals

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Scarlett Discussed

Let

P = ⎣ ⎡ 1416014001 ⎦ ⎤

and

I

be the identity matrix of order

3

. If

Q = [q_{()} i j]

is a matrix, such that

P^{50} - Q = I

, then

\frac{q _{31} + q _{32}}{q _{21}}

equals

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Question Text	Let $P = ⎣ ⎡ 1416014001 ⎦ ⎤$ and $I$ be the identity matrix of order $3$ . If $Q = [q_{()} i j]$ is a matrix, such that $P^{50} - Q = I$ , then $\frac{q _{31} + q _{32}}{q _{21}}$ equals
Answer Type	Video solution: 1
Upvotes	150