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if sin of theta = 4/5 and theta is in quadrant 2. what is the value of tan theta
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Remember that \[ \tan\theta=\frac{\sin\theta}{\cos\theta} \]
Also remember that \[ \cos^2\theta+\sin^2\theta = 1 \]
Since it is the second quadrant, that means \(\cos\theta < 0\).
So we know \[ |\cos\theta | = \sqrt{1-\sin^2\theta} \]based on the Pythagorean identity given earlier.
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is cos theta 3/5?
Remember that \(\cos\theta < 0\).
However, I will verify that \(|\cos\theta| = 3/5\).
is is 4/3
Another way to do this problem: |dw:1392066803937:dw|
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|dw:1392066846147:dw|
If \(\sin\theta\) is positive and \(\cos\theta\) is negative, then... should \(\tan\theta\) be positive or negative?
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