Given the standard form of a trigonometric function: $a \times \cos(b(t+c)) + d$, what is the proof that the period $p = \frac{2 \times \pi}{b}$.
We don't have the proof in our syllabus. I'm just asking out of curiosity.
Given the standard form of a trigonometric function: $a \times \cos(b(t+c)) + d$, what is the proof that the period $p = \frac{2 \times \pi}{b}$.
We don't have the proof in our syllabus. I'm just asking out of curiosity.
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This isn't a formal proof, but just an informal argument.
Suppose that $b(t_1+c)=0$ and $b(t_2+c)=2\pi$.
What is $t_2-t_1$?