Solution) (a) Approximate the definite integral ∫_1^5{x^2dx} by using a regular partition of [1, 2] with n
Question: (a) Approximate the definite integral \(\int\limits_{1}^{5}{{{x}^{2}}dx}\) by using a regular partition of [1, 2] with n = 4 subintervals, using the midpoint.
(b) What is the actual value of \(\int\limits_{1}^{5}{{{x}^{2}}dx}\) ?
(c) What is the percentage error in your answer in part (a) compared to part (b)?
Price: $2.99
Answer: The solution consists of 1 page
Deliverable: Word Document
Deliverable: Word Document
-
[Solved] (a) Find ∫{(x^2+{{x}^{1/2}}+ sin x)dx} (b) Find ∫{(x^2+1)}{{(6x^3+18x)}^3}dx (c) Find -&i #3923
-
(Solved) Describe the level curves of the function. Sketch the graph of the level curves for the given value #11163
-
(Solved) Find the volume of the solid generated by revolving the region bounded by the graphs of the equation #15051
-
[Solution] Given ∫_{-2}^4{(|3-|3x||)dx} first sketch the graph y = f(x) on the given interval. ? Then #3525
-
Math Help
-
Math and Statistics Solutions
