Chapter 9: Problem 1
Convert the following angles in radians to degrees: (a) \(0.3609\) (b) \(0.4771\) (c) \(1.3692\) (d) \(\frac{\pi}{3}\) (e) \(\frac{2 \pi}{3}\) (f) \(6 \pi\) (g) \(\frac{\pi}{5}\) (h) \(\frac{3 \pi}{2}\)
Chapter 9: Problem 1
Convert the following angles in radians to degrees: (a) \(0.3609\) (b) \(0.4771\) (c) \(1.3692\) (d) \(\frac{\pi}{3}\) (e) \(\frac{2 \pi}{3}\) (f) \(6 \pi\) (g) \(\frac{\pi}{5}\) (h) \(\frac{3 \pi}{2}\)
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Get started for freeShow \(\cos \left(180^{\circ}+\theta\right)=-\cos \theta\)
Simplify $$ (\sin \theta+\cos \theta)^{2}-\sin 2 \theta $$
If \(\tan \phi<0\) and \(\sin \phi>0\), state the quadrant in which \(\phi\) lies.
Show $$ \frac{\sin 3 A}{\sin 2 A}=2 \cos A-\frac{1}{2 \cos A} $$
An angle \(\theta\) is such that \(\sin \theta<0\) and \(\cos \theta<0 .\) In which quadrant does \(\theta\) lie?
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