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one more ..! evaluate the integral ...!
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\[ x^2+1 \neq n \Pi , n \in N\]
\[\int\limits x \sqrt{\frac{ 2\sin(x^2+1)-\sin2(x^2+1) }{ 2\sin(x^2+1)+\sin2(x^2+1) }}dx\]
first instinct is to substitute x^2 +1 = u then use the fact that sin 2t = 2 sint cos t
i reached till here >>\[\int\limits xtan \frac{ x^2+1 }{ 2}dx\]
if you use what "hartnn" says it will be easy then note that 1-cosu = 2sin^2 (u/2) 1+cosu = 2cos^2 (u/2)
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then put (x^2+1)/2 = u
x dx = du integral tan u du
thank you all ...thank uuu ..yeahh ..i got it ..!!!
this was a easy one eh ?
yup :)
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