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4 votes
In what quadrant does the angle 12pi/5 terminate? I II III IV

User Pengun
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6.7k points

2 Answers

4 votes
(we know 10pi/5 = 2pi)

So 12pi/5 = 2pi/5 = 2*(180)/5 = 75 degrees in Quadrant 1
User Tobiel
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7.8k points
2 votes

Answer:

Option A is correct .i.e., I

Explanation:

We have to tell in which quadrant Angle
(12\pi)/(5) lies

First we simply the given angle,


(12\pi)/(5)


2\pi+(2\pi)/(5)

we know that

2π represent one complete revolution.


(2\pi)/(5) decides given angles belongs to which quadrant.

Value of
(2\pi)/(5)=(2*180)/(5)=2*36=72

So,
(12\pi)/(5) lie in Ist Quadrant as 72 lies in Ist quadrant

Therefore, Option A is correct .i.e., I

User Vbd
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7.3k points