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Let {M}{a}{n}{d}{N} be two {3}{3} non singular skew-symmetric

Question

Let $M a n d N$ be two $3 \times 3$ non singular skew-symmetric matrices such that $M N = N M ˙$ If $P^{T}$ denote the transpose of $P,$ then $M^{2} N^{2} (M^{T} N)^{- 1} (M N^{- 1})^{T}$ is equal to $M^{2}$ b. $- N^{2}$ c. $- M^{2}$ d. $M N$

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Mateo Discussed

Let

M a n d N

be two

3 \times 3

non singular skew-symmetric matrices such that

M N = N M ˙

P^{T}

denote the transpose of

P,

then

M^{2} N^{2} (M^{T} N)^{- 1} (M N^{- 1})^{T}

is equal to

M^{2}

- N^{2}

- M^{2}

M N

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Question Text	Let $M a n d N$ be two $3 \times 3$ non singular skew-symmetric matrices such that $M N = N M ˙$ If $P^{T}$ denote the transpose of $P,$ then $M^{2} N^{2} (M^{T} N)^{- 1} (M N^{- 1})^{T}$ is equal to $M^{2}$ b. $- N^{2}$ c. $- M^{2}$ d. $M N$
Answer Type	Video solution: 1
Upvotes	150