Why do integrals always have a dx?

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I Computed An Integral That Breaks Math

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How to integrate 1dx

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Int{dx/sqrt(x(1-x)) dx} from 0 to 1

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Solving Int( 1/(x^5+1) )dx. This one is a little more complicated than both previous ones.

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The Integral of 1/x EXPLAINED. It's NOT what you think...

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Integral of 1/(1+e^x)

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Int dx x^ 2 +4x+13

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Mastering Reduction Formulas: What They Are, How to Use Them, and a Step-by-Step Example

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integral of 1/(x^2+a^2)

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Integral of 1/(1+x^2)

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Integrate x^-x dx

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Integration By Partial Fractions

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Evaluate `int 1/(4+5sinx) dx` || `int 1/(4+5sinx) dx` || integrate 1/4+5sinx

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Integral: dx/(e^x - 1) and how to solve

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`int(dx)/(x(x^6+1))`

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Evaluate: `int(dx)/(sinx+sqrt(3)cosx)`

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`int(dx)/(sqrt(e^x-1))`

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int(dx)/(x^(4)+8x^(2)+9) || Integration ||definite Integration|The Solver Academy| #thesolveracademy

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`int(dx)/((1+sqrt(x))sqrt((x-x^2))` dxis equal to251.

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