Use one of the formulas in Eq. (6) to calculate the area of the given region. The
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Use one of the formulas in Eq. (6) to calculate the area of the given region.
The region between the \(x\)-axis and the cycloid parametrized by \(\mathbf{r}(t)=\langle t-\sin t, 1-\cos tangle\) for \(0 \leq t \leq 2 \pi\) (Figure 21)
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= fxdy = fydx = 1 fxdy - ydx 2 area enclosed by C =
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By Eq 6 the area is the following integral Afrac12 intC x d yy d x where C is the closed ...View the full answer
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