What is the amplitude of g(x)=10 cos(6x-1)-4 ? units

Identify Amplitude: The amplitude of a trigonometric function like g(x) = A cos(Bx - C) + D is the absolute value of the coefficient A. In this case, we need to identify A in the given function g(x) = 10 cos(6x - 1) - 4.Determine Coefficient A: Looking at the given function g(x) = 10 cos(6x - 1) - 4, we can see that the coefficient A, which represents the amplitude, is 10. This is because the standard form of a cosine function is A cos(Bx - C) + D, where A is the amplitude.Calculate Amplitude: Since the amplitude is the absolute value of A, and A is 10, the amplitude of the function g(x) is |10|, which is simply 10.

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What is the amplitude of
g(x)=10 cos(6x-1)-4 ?
units

What is the amplitude of $g(x)=10 \cos (6 x-1)-4$ ? $\newline$ units

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Q. What is the amplitude of

g(x)=10 \cos (6 x-1)-4

\newline

units

Identify Amplitude: The amplitude of a trigonometric function like $g(x) = A \cos(Bx - C) + D$ is the absolute value of the coefficient $A$ . In this case, we need to identify $A$ in the given function $g(x) = 10 \cos(6x - 1) - 4$ .
Determine Coefficient $A$ : Looking at the given function $g(x) = 10 \cos(6x - 1) - 4$ , we can see that the coefficient $A$ , which represents the amplitude, is $10$ . This is because the standard form of a cosine function is $A \cos(Bx - C) + D$ , where $A$ is the amplitude.
Calculate Amplitude: Since the amplitude is the absolute value of $A$ , and $A$ is $10$ , the amplitude of the function $g(x)$ is $|10|$ , which is simply $10$ .