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The first and third (i & k) components are fine. There is a little error in the j-component. What do you get for the indefinite integral?
\[ \large \int t\sqrt{t-2}\,dt=\frac{2t}{3}\cdot(t-2)^{3/2}-\frac{4}{15} \cdot(t-2)^{5/2} \]
Is it the final answer?
as MATHMATE pointed out, your \(i\) and \(k\) components are correct. it is the \(j\) component that's wrong. what i posted is the indefinite integral of this component. u have to evaluate it on the interval [2,3]
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@Nazyma ??
\[ \large \int_2^3 t\sqrt{t-2}\,dt=\left.\frac{2t}{3}\cdot(t-2)^{3/2}-\frac{4}{15} \cdot(t-2)^{5/2}\right|_2^3=\frac{26}{15} \]
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