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# If D = diag (d_{1}, d_{2},.....,d_{n}), then D^{n} equals -

- D
- diag (d
_{1}^{n–1}, d_{2}^{n–1}, ....d_{n}^{n–1})
- diag (d
_{1}^{n}, d_{2}^{n}, .....,d_{n}^{n})
- None of these

_{1}^{n–1}, d_{2}^{n–1}, ....d_{n}^{n–1})_{1}^{n}, d_{2}^{n}, .....,d_{n}^{n})## The correct answer is: diag (d_{1}^{n}, d_{2}^{n}, .....,d_{n}^{n})

### we are given that D = diag (d1, d2,.....,dn) and we need to find what Dn equals -

Therefore the correct option is choice 3

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