Question: If f(x) = 6 sin x + 8 cos x, then f'(x) = f'(1) = A mass on a spring bounces up and down




If f(x) = 6 sin x + 8 cos x, then f'(x) = f'(1) = A mass on a spring bounces up and down in simple harmonic motion, modeled by the function s(t) = 9 cost where s is measured in centimeters and t is measured in seconds. Find the rate at which the spring is oscillating at t = 4 s. Round your answer to four decimal places. cm/s If f(x) f'(x) = - f'(3) = 2 sin 2 + cos2 " then If f(x) = 5x sin * cos x, find f'(x)=\ Find f'(1) - MUI
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Solution 1 fx 6sin x 8 cos x 1d GSinx 8 cos x da dx fx6d sinoc 8 d cos oc do fx 6 ... View full answer
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