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does anyone know the area between the curves y=(x^2)-x and y=x^3-4x^2+3x
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so the intersect at three different points x=0, x=1,x=4 so now between 0 and 1 find out what function is higher and btw 1 and 4 also we will use 0,1,4 as our limits when integrating
\[\int\limits_{0}^{1}[(x^3-4x^2+3x)-(x^2-x)]dx+\int\limits_{1}^{4}[(x^2-x)-(x^3-4x^2+3x)]dx\]
kk that makes total sense thanks. btw i just have a question is there a specified name for this type of process, like a double integral?
the process i thought was called find the area between two curves
yeah nvm thats right its area between two curves
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also is it necessary to use two integrals or can it be solved with just one. is it possible?
the way i solved would be what i have above
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