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Find antiderivative g(t) = 3 + t + t^2 / [sqrt(t) ]
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question edited^
Well, firstly you can break it up into 3 parts, do you know how to find the antiderivative of the first 2 terms?
just to clarify, is it (3+t+t^2) in the numerator or ? 3+t is separate and only t^2 in the numerator?
first one
ooh... that changes things
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a little
thought so :)
you can rewrite it with each term seperately over sqrt(t) and then simplify to get, 3t^(-1/2) + t^(1/2) + t^(3/2)
its like separating out the numerator and then simplifying (a+b+c)/d = a/d+b/d+c/d
Then you can just use the power rule for each individual term, the antiderivative of x^n = [x^(n+1)]/(n+1)
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