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Area between curves, Sketch and calculate the area bounded by y=(x-2)^2, y=4-x^2, x=-1 and x=4
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Please someone help me find a way on how to solve this.
do the graphs meet between -1 and 4?
x^2-4x+4 = 4-x^2 x^2-4x = -x^2 2x^2-4x = 0 2x(x-2) = 0 ; they appear to meet at 0 and 2
\[\int_{-1}^{0}f(x)-g(x)dx+\int_{0}^{2}f(x)-g(x)dx+\int_{2}^{4}f(x)-g(x)dx\]
personally, i just: \[\left|\int_{-1}^{0}f(x)-g(x)dx\right|+\left|\int_{0}^{2}f(x)-g(x)dx\right|+\left|\int_{2}^{4}f(x)-g(x)dx\right|\] in order to avoid trying to find an upper and lower function
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