A point P is on the unit circle corresponding to an angle t. If cos(t) = (14)/(17) and the point

Name: A point P is on the unit circle corresponding to an angle t. If cos(t) = (14)/(17) and the point P((14)/(17), y) is in quadrant IV, then y =
Uploaded: 2022-10-26T01:52:24-08:00
Duration: 3 min 16 s
Channel: Maria Dearborn
Description: A point P is on the unit circle corresponding to an angle t. If cos(t) = (14)/(17) and the point P((14)/(17), y) is in quadrant IV, then y =

Question

Maria Dearborn · Accepted Answer

Step 1:  Since P is on the unit circle, we know that x^2 + y^2 = 1.

Question

A point P is on the unit circle corresponding to an angle $t$. If $\cos(t) = \frac{14}{17}$ and the point $P(\frac{14}{17}, y)$ is in quadrant IV, then $y = $

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