Question: Ify=f(x) write f(x)in Leibniz notation. Ify= y=y(x), writeyin Leibniz notation. fIf f(x) = e2* [sin(x)]', what is f'(x)? O f'(x) - 2e2 [ sin(x) ]2

$Ify=f(x) write f(x)in Leibniz notation.Ify= y=y(x), writeyin Leibniz notation. \fIf f(x)$

]2 - 2e2* cos(are ) sin(a) O f'(x) = ex [sin(x)]2 -

2e2 [cos(2x)] O f'(::) = 2-27 [sin (::)]' + 2e2 cos(:) sin(a:)

$o S'(x) = e2. [sin(x)]2 + 2e27 [cos(2x)]\fIf f(x) = (4x)tan-1(x2 ),$

what is f'(x)? of'(x) = 41 cty +tan 1,2 of'(x) = -

tan 1 of'(x) -4 - tan z? of'(:) = - t.an 1

Ify=f(x) write f(x)in Leibniz notation.

Ify= y=y(x), writeyin Leibniz notation.

\fIf f(x) = e2* [sin(x)]', what is f'(x)? O f'(x) - 2e2 [ sin(x) ]2 - 2e2* cos(are ) sin(a) O f'(x) = ex [sin(x)]2 - 2e2 [cos(2x)] O f'(::) = 2-27 [sin (::)]' + 2e2 cos(:) sin(a:) o S'(x) = e2. [sin(x)]2 + 2e27 [cos(2x)]\fIf f(x) = (4x)tan-1(x2 ), what is f'(x)? of'(x) = 41 cty +tan 1,2 of'(x) = - tan 1 of'(x) -4 - tan z? of'(:) = - t.an 1

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