Graphing the secant function by using cosine

The video tutorial explains how to graph the function F(x) = 1/2 secant of x by first graphing its reciprocal function, cosine. It covers the concept of amplitude and how it affects the graph's height. The tutorial also discusses the importance of understanding the parent function, determining the X scale, and identifying asymptotes for secant graphs.

What is the reciprocal function of secant that needs to be graphed?

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How does the amplitude of the cosine function change when the coefficient is 1/2?

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What is the significance of the maximum and minimum values in the graph of F of X = 1/2 Cosine of X?

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Explain how to determine the asymptotes for the secant function based on the cosine graph.

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What is the process for graphing the function F of X = 1/2 Secant of X?

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