Question

differentiate :- y = sin e^x ?​

Answer 1

Answer:

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question :- to find derivative of y = sin.e^x

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Formula used ( by Chain rule ) :-

☆ y = sin u

==> here , 'u' is the function of 'x' .

==> dy/dx = d/dx ( sin u )

==> dy/dx = cos u ( du/dx )

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ANSWER :-

==> y = sin e^x

==> dy/dx = cos e^x . d/dx ( e^x )

==> ( cos e^x ) e^x ans .

Answer 2

$\huge\boxed{\mathfrak{\underline{\underline{\red{\star QUESTION}}}}}</p><p>$

$</p><p></p><p></p><p><marquee scrollamount="15">differentiate :- y = sin e^x ?</marquee>$

$\huge\boxed{\mathfrak{\underline{\underline{\red{\star step \: by \: step \: exaplnation}}}}}$

$<marquee scrollamount="15">y = sin e^x</marquee>$

$<marquee scrollamount="15">dy/dx = cos e^x. d/dx (e^x)</marquee>$

$\huge\boxed{\mathfrak{\underline{\underline{\red{\star answer}}}}}$

$<marquee scrollamount="15">( cos e^x) e^x</marquee>$