integration of e^sinx×cosx
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Answered by
1
if we differentiate
with respect to x, we get
hence on integrating
we get
with respect to x, we get
hence on integrating
we get
Answered by
1
if we differentiate
{e}^{\sin(x)}esin(x)
with respect to x, we get
{e}^{sinx} cosxesinxcosx
hence on integrating
{e}^{sinx} cosxesinxcosx
we get
{e}^{sinx }esinx
Thus, it is derived
{e}^{\sin(x)}esin(x)
with respect to x, we get
{e}^{sinx} cosxesinxcosx
hence on integrating
{e}^{sinx} cosxesinxcosx
we get
{e}^{sinx }esinx
Thus, it is derived
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