If you rotate an angle with the measure of 96 degrees counter clockwise 90 degrees, what would be the measure of the angle?

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If you rotate an angle with the measure of 96 degrees counter clockwise 90 degrees, what would be the measure of the angle?

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Answer 1 · 2018-08-07T09:07:51

$186^{\circ}$ $186^@$

Explanation:

$a counterclockwise rotation about the origin is a positive$ $"a counterclockwise rotation about the origin is a positive"$
$rotation of 90^{\circ}$ $"rotation of "90^@$

$measure of the angle = 96^{\circ} + 90^{\circ} = 186^{\circ}$ $"measure of the angle "=96^@+90^@=186^@$

Answer 2 · 2018-08-07T14:30:36

$186^{\circ}$ $186^@$

Explanation:

Angle $96^{\circ}$ $96^@$ is in II Quadrant, $90 - 180^{\circ}$ $90 - 180^@$

By rotating $\frac{π}{2}$ $pi/2$ counterclockwise, it moves to the III Quadrant.

III Quadrant represents $180 - 270^{\circ}$ $180 - 270^@$

$\Rightarrow 96^{\circ} + {(\frac{π}{2})}^{c} = {(96 + 90)}^{\circ} = 186^{\circ}$ $=> 96^@ + (pi/2)^c = (96 + 90)^@ = 186^@$

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If you rotate an angle with the measure of 96 degrees counter clockwise 90 degrees, what would be the measure of the angle?

2 Answers

Explanation:

Explanation:

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