Show that the function given by fx-sin x isa strictly increasing in 0- -2 b strictly decreasing in -2- -c neither increasing nor decreasing in 0- -

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Integration by Parts

Show that the...

Question

Show that the function given by f(x) = sin x is

(a) strictly increasing in (b) strictly decreasing in

(c) neither increasing nor decreasing in (0, π)

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Show that the function given by $f (x) = s i n x$ is
strictly increasing in $(0, \frac{π}{2})$

strictly decreasing in $(\frac{π}{2}, π)$

neither increasing nor decreasing in $(0, π)$

f (x) = sin x

(0, \frac{π}{2})

(\frac{π}{2}, π)

(0, π)

Show that the function given by $f (x) = s i n x$ is

strictly decreasing in $(\frac{π}{2}, π)$

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