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integrate x(3+x^2)^1/2 between limits of 1 and 0 (x times square root of 3 plus x squared)
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\[ \int\limits_{0}^{1} x \sqrt{3+x^2} dx\]
right?
yes! :)
i've tried by parts and got 8/3 for first bit but not sure how to work out the second bit
\[(1/2) \int\limits_{o}^{1} (2x)(x+x^2)^{1/2} dx\]
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oho there is 3 inplace of first x :)
\[2/3 [(3+x^2)^{3/2}]\]
now u can put the limits
(2/3)(3+1)^(3/2)
(2/3)[(3+1)^(3/2)-(3)^(3/2)]
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the answer is supposed to be \[8/3 - \sqrt{3}\]
but i can't get that answer after i put the limits in
(2/3)[8-3sqrt(3)]
16/3-2sqrt(3) is the answer
is it wrong?
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\[\int\limits _0^1x \sqrt{\left(3+x^2\right)}dx = \frac{8}{3}-\sqrt{3} \]
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