Evaluate (√4+3i)^5
asked by guest on Mar 22, 2025 at 1:40 am
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MathBot Answer:
(4+3i)5=(2+3i)5\displaystyle {\left( \sqrt{4} + 3 i \right)}^{5} = \left(2 + 3 i\right)^{5} (4+3i)5=(2+3i)5
(4+3i)5=122−597i{\left( \sqrt{4} + 3 i \right)}^{5} = 122 - 597 i(4+3i)5=122−597i
iii is the imaginary unit, defined as i2=−1i^2 = -1i2=−1.