What is the period of the parent cosine function, y = cos(x)?. 360 degrees ; What is the period of the cosine function shown in the graph? 1080 ; Which type of ...

May 10, 2021 · Expert-Verified Answer​​ The period of this parent cosine function [y=cos(x)] is equal to 360 degrees.

Determine the following for the transformed cosine function shown whose period is 1,080 degrees. Frequency: 1/1080 b in the equation: 1/3.

The period can be calculated using the formula T=2pi/B, where B is the angular speed coefficient. From a graph, the period can be measured between corresponding ...

Thus, the period of the cosine function shown in the graph would be 360 degrees if the peaks are spaced 360 degrees apart.

The period of a cosine function is the length of the shortest interval on the -axis over which the graph repeats.

Cosine is one of the important trigonometric ratios. The cosine function is simply denoted as cos x. It is the ratio of base and hypotenus.

Duration: 5:35
Posted: Feb 14, 2024

Correct answer:​​ The equation for this graph will be in the form \displaystyle y = A \cos (f (x - h)) + k where A is the amplitude, f is the frequency, h is the ...