The equation for f and the graph of g are given. How do the period and amplitude of the functions compare?[tex]f(x) = 2 \cos( \frac{\pi}{2} x) [/tex]A. The amplitudes are the same, but the period of f is half as long as the period of g. B. The amplitudes are the same, but the period of f is twice as long as the period of g. C. The periods are the same, but the amplitude of f is half as great as the amplitude of g. D. The periods are the same, but the amplitude of f is twice as great as the amplitude of g.

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25-10-2022
Mathematics

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The equation for f and the graph of g are given. How do the period and amplitude of the functions compare?[tex]f(x) = 2 \cos( \frac{\pi}{2} x) [/tex]A. The amplitudes are the same, but the period of f is half as long as the period of g. B. The amplitudes are the same, but the period of f is twice as long as the period of g. C. The periods are the same, but the amplitude of f is half as great as the amplitude of g. D. The periods are the same, but the amplitude of f is twice as great as the amplitude of g.

$The equation for f and the graph of g are given How do the period and amplitude of the functions comparetexfx 2 cos fracpi2 x texA The amplitudes are the same b class=$

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