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Description The Power Reduction Rule states that: \({i}^{n}={i}^{n\text{ mod }4}\) |
Examples \[{i}^{62}\] 1 Use Power Reduction Rule: \({i}^{n}={i}^{n\text{ mod }4}\). \[{\imath }^{2}\] 2 Use Square Rule: \({i}^{2}=-1\). \[-1\] Done ![]() |
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Description The Power Reduction Rule states that: \({i}^{n}={i}^{n\text{ mod }4}\) |
Examples \[{i}^{62}\] 1 Use Power Reduction Rule: \({i}^{n}={i}^{n\text{ mod }4}\). \[{\imath }^{2}\] 2 Use Square Rule: \({i}^{2}=-1\). \[-1\] Done ![]() |