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For $n = 6$: - Sterling Industries

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Apr 15, 2026

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\[\boxed{13.86} \]
Years.
A linguist studying language evolution uses computational models to an...
The given function is \( f(x) = a \sin(bx + c) + d \).
Using \( f(0) = 2 \):
\[ f(0) = a \sin(c) + d = 2 \]
Using \( f\left(\frac{\pi}{2b}\right) = 4 \):
\[ f\left(\frac{\pi}{2b}\right) = a \sin\left(b \cdot \frac{\pi}{2b} +...
Since \(\sin\left(\frac{\pi}{2} + c\right) = \cos(c)\), we have:
\[ a \cos(c) + d = 4 \]

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