Integrate dx/√x+2 + √x+1.
With full step explanation.
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The idea is to, of course, do trig-substitution. Since
a2+x2−−−−−−√
suggests that x=atan(θ) would be a good one because the expression simplifies to
asec(θ)
We can also observe that dx will become sec2(θ)dθ. Therefore
∫a2+x2−−−−−−√dx=a2∫sec3(θ)dθ
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