Prove that ∫ sin(i*x)/i dx = cosh(x) + C
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> Prove that ∫ sin(i*x)/i dx = cosh(x) + C
Prove that ∫ sin(i*x)/i dx = cosh(x) + C
[From: ]
[author: ]
[Date: 11-10-04]
[Hit: ]
......
Hello,
sin(ix) / i = -i.sin(ix)
= sinh(x)
So:
∫ sin(i*x)/i dx = ∫ sinh(x).dx = cosh(x) + C
Logically,
Dragon.Jade :-)
1
keywords: that,sin,cosh,Prove,dx,int,Prove that ∫ sin(i*x)/i dx = cosh(x) + C
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