# Fill in the blanks so that the resulting statement is true.The point P on the unit circle that corresponds to t has coordinatesThus, sin4=42 2and tanCOS4

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27 views help_outlineImage TranscriptioncloseFill in the blanks so that the resulting statement is true. The point P on the unit circle that corresponds to t has coordinates Thus, sin 4 = 4 2 2 and tan COS 4 fullscreen
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Step 1

We know that  any point on the circle of radius r corresponds to t is ( rcost, rsint). Here r=1. Therefore, any point on unit circle corresponds t is (cost, sint), Substituting t=1 and comparing with the given point , we get required value of sine and cosine. help_outlineImage Transcriptionclose(rcost,rsint 2 2 r 1,t 4 cos-,sin 2 2 4 4 cos 4 2 sin 4 2 fullscreen
Step 2

Now, by dividing the value of sine by the value of cosi...

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MathTrigonometry

### Trigonometric Ratios 