Question

1. Show your work. Approximate $\int_0^4 (x^2 + 5)dx$ by computing the area of each rectangle and adding. y 20 15 10 5 0 1 2 3 4 x 2. Find the area under the curve for $y = 6x - x^2 - 8$ over the interval $[2, 4]$. Show your work.

          1. Show your work.
Approximate $\int_0^4 (x^2 + 5)dx$ by computing the area of
each rectangle and adding.
y
20
15
10
5
0
1
2
3
4
x
2. Find the area under the curve for $y = 6x - x^2 - 8$ over the interval $[2, 4]$. Show your work.

1. Show your work.
Approximate ∫0^4 (x^2 + 5)dx by computing the area of
each rectangle and adding.
y
20
15
10
5
0
1
2
3
4
x
2. Find the area under the curve for y = 6x - x^2 - 8 over the interval [2, 4]. Show your work.

Added by Alicia M.

Calculus: Early Transcendentals

James Stewart 8th Edition

Instant Answer

Solved by Expert Donna Densmore

Step 1

Approximating (2 + 5dx) by computing the area of each rectangle and adding: We have the following values: 20 - 15 - 10 - 5 - 0 - 1 - 2 - 3 - 4 - X - 2. To approximate (2 + 5dx), we can use the midpoint rule. The midpoint rule states that the area of each rectangle Show more…

Show all steps

Thanks for your feedback!

Please solve this question as soon as possible. (TYPED ONLY) 1. Show your work Approximate (2 + 5dx) by computing the area of each rectangle and adding: 20 - 15 - 10 - 5 - 0 - 1 - 2 - 3 - 4 - X - 2. Find the area under the curve for y = 6x - x^2 - 8 over the interval [2,4]. Show your work.