What is the midline equation of the function h(x)=-3cos(pi x+2)-6? y=

Problem: The question_prompt: What is the midline equation of the function h(x)=-3cos(pi x+2)-6?Definition of Midline: The midline of a cosine function is the horizontal line that represents the average value of the function, or the vertical shift from the standard position of the cosine function.Finding the Vertical Shift: To find the midline, we look at the vertical shift of the function h(x)=-3cos(pi x+2)-6. The vertical shift is given by the constant term at the end of the function, which in this case is -6.Midline Equation: The midline equation is therefore a horizontal line at y = -6, since this is the vertical shift from the standard cosine function.

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What is the midline equation of the function

h(x)=-3cos(pi x+2)-6?

y=

What is the midline equation of the function $\newline$ $h(x)=-3 \cos (\pi x+2)-6 ?$ $\newline$ $y=$

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Q. What is the midline equation of the function

\newline

h(x)=-3 \cos (\pi x+2)-6 ?

\newline

y=

Problem: The question_prompt: What is the midline equation of the function $h(x)=-3\cos(\pi x+2)-6$ ?
Definition of Midline: The midline of a cosine function is the horizontal line that represents the average value of the function, or the vertical shift from the standard position of the cosine function.
Finding the Vertical Shift: To find the midline, we look at the vertical shift of the function $h(x)=-3\cos(\pi x+2)-6$ . The vertical shift is given by the constant term at the end of the function, which in this case is $-6$ .
Midline Equation: The midline equation is therefore a horizontal line at $y = -6$ , since this is the vertical shift from the standard cosine function.