Class 11Mathematics4-1.Complex numbers Integral power of iota, Algebraic operations and Equality of complex numbers
Easy$(1 + i)^{10}$,where $i^2 = -1$,is equal to
- A$32i$
- B$64 + i$
- C$24i - 32$
- DNone of these
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If $i = \sqrt{-1}$,then $1 + i^2 + i^3 - i^6 + i^8$ is equal to
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View SolutionIf $i=\sqrt{-1}$,then $(1+i)^{10}+(1-i)^{10}=$
If $(1 - i)^n = 2^n$,then $n = $
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View SolutionExpress the given complex number in the form $a+ib$: $i^{-39}$
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View SolutionIf $\left|\begin{array}{cc}1-i & i \\ 1+2 i & -i\end{array}\right|=x+i y$, then $x$ is equal to
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