If $¯ A$ is the conjugate of a matrix A. Then conjugate of $¯ A$ will be equal to A.

True

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False

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Solution

The correct option is A
True

We know that $¯ A$ is obtained by taking the conjugate of every element of A. If we again take the conjugate of those elements we will get back the elements of matrix A. So $(= A)$ = A.

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Similar questions

If $¯ A$ is the conjugate of a matrix A. Then conjugate of $¯ A$ will be equal to A.

If A is matrix, then conjugate of A is obtained by taking conjugate of the elements of a particular row or a column.

¯ a \times {¯ a \times (¯ a \times ¯ b)}

¯ a, ¯ b

¯ c

¯ b + ¯ c, ¯ c + ¯ a

¯ a + ¯ b

∣ ∣ ¯ a + ¯ b ∣ ∣ = 6, ∣ ∣ ¯ b + ¯ c ∣ ∣ = 8

| ¯ c + ¯ a | = 10

∣ ∣ ¯ a + ¯ b + ¯ c ∣ ∣

A Hermitian matrix is a square matrix with complex entries that is equal to its own conjugate.

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