find integration
dy/(2y+3)²
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Step-by-step explanation:
Here a1=1,b1=2 ∴a1b1=12a1=1,b1=2 ∴a1b1=12
a2=2,b2=1 ∴a2b2=2a2=2,b2=1 ∴a2b2=2
Now, a1b1≠a2b2a1b1≠a2b2
Thus case - I applies, we have setting,
x=u+hy=v+k}x=u+hy=v+k}
dvdu=(u+2v)+(h+2k−3)(2u+v)+(2h+k−3)0dvdu=(u+2v)+(h+2k-3)(2u+v)+(2h+k-3)0
Choose h, k such that
h+2k−3=02h+k−3=0}h+2k-3=02h+k-3=0}
The solution is h = 1, k = 1
⇒dvdu=u+2v2u+v⇒dvdu=u+2v2u+v
Set
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