$\text{y} = \sin-1\text{x}$
$\text{y} = \text{cosec }\text{x}$
$\text{y} = \sec\text{x}$
Solution:
The following graph represents 2 equations.
The pink curve is the graph of $\text{y} = \sin\text{x}$
The blue curve is the graph for $\text{y} = \sin^{-1}{\text{x}}$
This curve passes through the origin and approaches to infinity in both positive and negative axes.
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(There are two questions based on $PARAGRAPH "II"$, the question given below is one of them)
($1$) The value of $2 \int^{\frac{\pi}{2}} f(x) g(x) d x-\int^{\frac{\pi}{2}} g(x) d x$ us
($2$) The value of $\frac{16}{\pi^3} \int_0^{\frac{\pi}{2}} f(x) g(x) d x$ is
Give the answer or quetion ($1$) and ($2$)
