Processing math: 10%
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Input:
d(sin(x)*exp(x),x,n)
Write:
d(sin(x)*exp(x),x,n)
Compute:
\frac{d^{{n}}sin(x)\ exp(x)}{dx^{{n}}}
Output:
\frac{d^{{n}}sin(x)\ exp(x)}{dx^{{n}}}== {2}^{\frac{1}{2}\ n}\ exp(x)\ sin(\frac{1}{4}\ n\ \pi +x)
Result: {2}^{\frac{1}{2}\ n}\ exp(x)\ sin(\frac{1}{4}\ n\ \pi +x)
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int y(x) (dx)^0.5 -y-exp(x)=0
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