Find the square root of : 1 + 4V3 i
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Answer:
± (2 + √3i )
Step-by-step explanation:
let z² = 1 + 4√3i = 7( 1/7 + 4√3i/7) = 7( cos2∝ + isin2∝)
cos2∝ = 1/7 = 1 - 2sin²∝
cos∝ = 2/√7 , sin∝ = √3/√7
then
z = ±√7 ( cos∝ + isin∝) = ±√7 (2/√7 + √3i/√7) = ± (2 + √3i )
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