Which description of the transformation of z on the complex plane gives the product of and 2 = startroot 8 endroot (cosine (startfraction pi over 4 endfraction) + i sine (startfraction pi over 4 endfraction) )? scale z by a factor of 4, then rotate counterclockwise startfraction pi over 2 endfraction radians scale z by a factor of startroot 8 endroot, then rotate counterclockwise startfraction pi over 2 endfraction radians scale z by a factor of startroot 8 endroot, and then rotate counterclockwise startfraction pi over 4 endfraction radians scale z by a factor of 4, then rotate counterclockwise startfraction pi over 4 endfraction radians

Respuesta :

Answer:

Scale z by a factor of [tex]\sqrt{8}[/tex], and then rotate counterclockwise [tex]\frac{\pi }{4}[/tex] radians.

Explanation:

Got it right on Edge 2022 (I'm assuming it's this question)

Ver imagen Smooth10101

Answer:

C. scale z by a factor of StartRoot 8 EndRoot, and then rotate counterclockwise StartFraction pi Over 4 EndFraction radians

Explanation: