Approximate $\int_0^88xdx$∫808xdx by using four rectangles of equal width whose heights are the values of the function at the midpoint of each rectangle.

Easy

Approx 4 minutes

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Approximate $\int_1^3\left(4-x\right)dx$∫31(4−x)dx by using four rectangles of equal width whose heights are the values of the function at the midpoint of each rectangle.

Approximate $\int_3^{15}\left(4x+6\right)dx$∫153(4x+6)dx by using four rectangles of equal width whose heights are the values of the function at the:

The function $f\left(x\right)=5x$f(x)=5x is defined on the interval $\left[0,6\right]$[0,6].

Outcomes

M8-11

Choose and apply a variety of differentiation, integration, and antidifferentiation techniques to functions and relations, using both analytical and numerical methods