MAC 2312 Midterm: MAC2312 C08 Test 3

19 views1 pages
31 Jan 2019
School
Course
Professor

Document Summary

Instructions: write your complete solutions on your answer paper. Do not write on this paper. (1) (30 points) in the (r, )-plane, let c1 denote the curve with equation r = Do not evaluate. (d) write an integral for the area of the region that lies inside c1 and outside c2. Do not evaluate. (2) (20 points) determine whether the integral converges, or diverges. X + 1 dx x2 + 4 (3) (10 points) use a comparison test to determine whether the integral con- verges, or diverges. Z ex + 8 (4) (10 points) evaluate the limits. dx. 0 (a) lim e x sin x x (b) lim x ln (5x) ln (x + 5) (5) (20 points) determine whether the sequence converges or diverges. Find the limit of each convergent sequence. (a) sn = ( 1)n n! n + 1(cid:19)n (b) sn = (cid:18) n + 2.

Get access

Grade+
$40 USD/m
Billed monthly
Grade+
Homework Help
Study Guides
Textbook Solutions
Class Notes
Textbook Notes
Booster Class
10 Verified Answers

Related Documents

Related Questions