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Properties of Determinants

If,then find ...

Question

If, then find the least positive integral value of m.

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Solution

Therefore, the least positive integer is 1.

Thus, the least positive integral value of m is 4 (= 4 × 1).

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Similar questions

{(\frac{1 + i}{1 - i})}^{m} = 1

, then find the least positive integral value of m.

If ${[\frac{1 + i}{1 - i}]}^{m} = 1$ , then find the least positive integral value of m.

{(\frac{1 + i}{1 - i})}^{m} = 1

, then the least positive integral value of m is

{[\begin{matrix} \cos \frac{2 π}{7} & - \sin \frac{2 π}{7} \\ \sin \frac{2 π}{7} & \cos \frac{2 π}{7} \end{matrix}]}^{k} = [\begin{matrix} 1 & 0 \\ 0 & 1 \end{matrix}]

, then the least positive integral value of k is
(a) 3
(b) 4
(c) 6
(d) 7

x^{n} - 1

is divisible by

x - k

, then the least positive integral value of

k

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