To integrate the given expression, we first simplify it:
∫(t√t + √t/t^2) dx
= ∫(t^(3/2) + t^(-1/2)) dx
Now, we integrate each term separately:
= ∫t^(3/2) dx + ∫t^(-1/2) dx
= (2/5)t^(5/2) + 2t^(1/2) + C
Therefore, the final integral is:
(2/5)t^(5/2) + 2t^(1/2) + C
Integrate (t√t+√t/t^2,)dx
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