Question

What is the minimum of the sinusoidal function?

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Answer 1

The minimum of a sinusoidal function is the negative value of its amplitude, indicated as -A.

Step-by-step explanation:

The minimum of a sinusoidal function, such as a sine or cosine function, represents the lowest point on the function's graph. Given a sine function in the form y(x, t) = A sin(kx - ωt + φ), where A is the amplitude, k is the wave number, ω is the angular frequency, and φ is the phase shift, the minimum value will be -A. This is because the sinusoidal function oscillates between +A and -A, so the minimum value the function can reach is its amplitude with a negative sign.

Answer 2

The minimum value of given sinusoidal function is -5.

Step-by-step explanation:

The given sinusoidal function is defined from x=-14 to x=14.

The range of the function represented by y axis.

From the given graph it is noticed that the range of the function is

`-5\leq y\leq 1`

From the range we can say that the maximum value of given sinusoidal function is 1 and the minimum value of given sinusoidal function is -5.