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📅 May 4, 2026 👤 scraface

May 04, 2026

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c_3 = \frac{79}{160} - \frac{1}{5} \cdot \left(\frac{79}{160}\right)^5
But since the fifth power is not a perfect fifth, and given the model...
Let $ u = \frac{79}{160} $. Then $ c_3 = u - \frac{u^5}{5} $. This is...
Instead, recheck: perhaps the recurrence allows exact subtraction. But...
Using calculator-assisted simplification (as allowed in reasoning),
$ \left(\frac{79}{160}\right)^5 \approx 0.0935 $, so $ \frac{1}{5} \ti...
$ c_3 \approx 0.49375 - 0.0187 = 0.47505 $, but we seek exact form.
Alternatively, recognize that the problem expects symbolic evaluation....
Wait: reconsider the function: $ s(t) = t - \frac{t^5}{5} $, and value...
But we already have $ c_2 = \frac{79}{160} $

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