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Let z = 3(cos(15°) + i sin(15°)) and w = 5(cos(90°) + i sin(90°)). What best describes the geometric construction of the quotient z/w on the complex plane?

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asked Feb 8, 2021 88.0k views

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Let z = 3(cos(15°) + i sin(15°)) and w = 5(cos(90°) + i sin(90°)). What best describes the geometric construction of the quotient z/w on the complex plane?

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Don asked

by Don

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7 votes

Answer:

The Answer is A

Explanation:

z is scaled by a factor of One-fifth and rotated 90 degrees clockwise

Peter Bengtsson answered Feb 11, 2021

by Peter Bengtsson

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Answer:

A. z is scaled by a factor of One-fifth and rotated 90 degrees clockwise.

Explanation:

MaxPi answered Feb 12, 2021

by MaxPi

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Let z = 3(cos(15°) + i sin(15°)) and w = 5(cos(90°) + i sin(90°)). What best describes the geometric construction of the quotient z/w on the complex plane?

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Let z = 3(cos(15°) + i sin(15°)) and w = 5(cos(90°) + i sin(90°)). What best describes the geometric construction of the quotient z/w on the complex plane? ​

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Let z = 3(cos(15°) + i sin(15°)) and w = 5(cos(90°) + i sin(90°)). What best describes the geometric construction of the quotient z/w on the complex plane?