Imagine a curve such as $$r=\sqrt{\sin x}$$
The area over $(0,\pi)$ would be calculated as follows:
$$\int_0^{\pi}\frac{1}{2}\sqrt{\sin x}^2dx=\int_0^{\pi}\frac{1}{2}|{\sin x}|dx, not \int_0^{\pi}\frac{1}{2}{\sin x}dx$$ correct?
Imagine a curve such as $$r=\sqrt{\sin x}$$
The area over $(0,\pi)$ would be calculated as follows:
$$\int_0^{\pi}\frac{1}{2}\sqrt{\sin x}^2dx=\int_0^{\pi}\frac{1}{2}|{\sin x}|dx, not \int_0^{\pi}\frac{1}{2}{\sin x}dx$$ correct?
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