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1 parent 755fcb2 commit 1882fe5Copy full SHA for 1882fe5
OpenProblemLibrary/Indiana/Indiana_setIntegrals3Definite/s4_4_27.pg
@@ -70,8 +70,6 @@ done term-by-term by rewriting the integral as:
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\int_{$d1}^{$c1} \frac{{$a1}x^2 + $b1}{\sqrt{x}} dx =
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\int_{$d1}^{$c1} \left( \frac{{$a1}x^2}{\sqrt{x}} + \frac{$b1}{\sqrt{x}} \right) dx
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\]
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-
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-\]
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Then, we can find the derivative, which is:
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\[
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F(x) = \frac{2}{5}\left(\frac{{$a1}x^3}{\sqrt{x}}\right)
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