Chapter 4: Problem 61
A piano tuner uses a tuning fork. If middle C has a frequency of 264 vibrations per second, write an equation in the form \(d=\sin \omega t\) for the simple harmonic motion.
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Chapter 4: Problem 61
A piano tuner uses a tuning fork. If middle C has a frequency of 264 vibrations per second, write an equation in the form \(d=\sin \omega t\) for the simple harmonic motion.
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Solve: \(\quad 8^{x+5}=4^{x-1}\) (Section 3.4, Example 1)
Use a graphing utility to graph two periods of the function. $$y=3 \sin (2 x+\pi)$$
Use a vertical shift to graph one period of the function. $$y=2 \sin \frac{1}{2} x+1$$
Determine the amplitude, period, and phase shift of each function. Then graph one period of the function. $$y=3 \cos (2 \pi x+4 \pi)$$
Write the equation for a cosecant function satisfying the given conditions. $$\text { period: } 3 \pi ; \text { range: }(-\infty,-2] \cup[2, \infty)$$
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