For the following exercises, sketch the graph of each function for two full periods. Determine the amplitude, the period, and the equation for the midline. f(x) = πcos(3x + π)

For the following exercises, sketch the graph of each function for two full periods. Determine the amplitude, the period, and the equation for the midline.

f(x) = πcos(3x + π)

Expert Solution

Consider the following expression:

f(x) = πcos(3x + π)

Use maple to plot the graph as follow:

Consider the graph plotted of f(x) = -2tan(x – 7π/6) + 2,

General equation,

y = Acos(kx – c) + d

Then, period = 2π/|k|.

Since, is the periodic function with a period of 2π.

Hence, the amplitude is 3.1 and the period is 2π,

Thus, the midline in the graph is y = -3.

Hence, the amplitude is 3.1 and the period is 2π,

Thus, the midline in the graph is y = -3.

Junaid answered 1 year ago

For the following exercises, sketch the graph of each function for two full periods. Determine the amplitude, the period, and the equation for the midline. f(x) = −cos (x + π/3) +1

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Question

For the following exercises, sketch the graph of each function for two full periods. Determine the amplitude, the period, and the equation for the midline. f(x) = πcos(3x + π)

Solutions

Expert Solution

Related Solutions

For the following exercises, sketch the graph of each function for two full periods. Determine the amplitude, the period, and the equation for the midline. f(x) = −cos (x + π/3) +1

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