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Antiderivative means indefinite integral doesn't it? \[\huge f(x)=20x^3-30x^2+8x-8\] \[\huge \int\limits f(x)dx=\int\limits(20x^3-30x^2+8x-8)dx\] \[\huge =5x^4-10x^3+4x^2-8x+C\]
Yes great thank you! why its C in the end?
Do you know how to solve indefinite integrals?... When solving for indefinite integrals, you MUST always add a constant to the end, no matter what. You will get 0 marks if you don't.
Because when you differentiate: \[\huge x^2\] You get: \[\huge 2x\] But if you differentiate: \[\huge x^2+2\] where 2 is a constant. You also get \[\huge 2x\] So you must always put a constant because you don't know if there is a constant or not.
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