r(t)=144cos^2(2t)-144sin^2(2t)+25

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Solution for r(t)=144cos^2(2t)-144sin^2(2t)+25 equation:


Simplifying
r(t) = 144cos2(2t) + -144sin2(2t) + 25

Multiply r * t
rt = 144cos2(2t) + -144sin2(2t) + 25

Remove parenthesis around (2t)
rt = 144cos2 * 2t + -144sin2(2t) + 25

Reorder the terms for easier multiplication:
rt = 144 * 2cos2 * t + -144sin2(2t) + 25

Multiply 144 * 2
rt = 288cos2 * t + -144sin2(2t) + 25

Multiply cos2 * t
rt = 288cos2t + -144sin2(2t) + 25

Remove parenthesis around (2t)
rt = 288cos2t + -144in2s * 2t + 25

Reorder the terms for easier multiplication:
rt = 288cos2t + -144 * 2in2s * t + 25

Multiply -144 * 2
rt = 288cos2t + -288in2s * t + 25

Multiply in2s * t
rt = 288cos2t + -288in2st + 25

Reorder the terms:
rt = 25 + 288cos2t + -288in2st

Solving
rt = 25 + 288cos2t + -288in2st

Solving for variable 'r'.

Move all terms containing r to the left, all other terms to the right.

Divide each side by 't'.
r = 25t-1 + 288cos2 + -288in2s

Simplifying
r = 25t-1 + 288cos2 + -288in2s

Reorder the terms:
r = 288cos2 + -288in2s + 25t-1

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