MATH 124 BU

MA 124 - CALCULUS II - SPRING SEMESTER 09 Course Info Sheet Professor Diane Meuser Teaching Fellow: Elizabeth Russell TIME AND PLACE: Tuesday and Thursday from 8:00 - 9:20 in STO B50. The discussion section times and places are: C2: Monday 9:00 - 9:5

MA 124 - Spring 08 - Exam 3 - Prof. Meuser 1) (18 points) Find the radius and the interval of convergence of the power series 2n (x 2)n (n + 2)! n=1 2) (20 points) We know that 1 = 1+x (1)n xn n=0 for |x| < 1 a) Use this formula to nd the Macl

MA 124 - Fall \'07 - Exam 3 - Prof. Meuser 1) (16 points) Find the radius and the interval of convergence of the power series 2n (x - 1)n (n + 1)! n=0 2) (16 points) a) (5 points) Use the facts that 1 = 1-x and xn n=0 for |x| < 1 1 = ln(1 + x) +

MA 124 - Fall 08 - Exam 1 - Prof. Meuser 1) (16 points) Let g(x) = below. x 0 f (t) dt where f is the function whose graph y = f (t) is shown a) b) c) d) At what values of x do the local maximum and minimum of g(x) occur? At what value of x does g

MA 124 - Fall 07 - Exam 1 - Prof. Meuser 1) (16 points) Find the derivative dy/dx of x y= 3 cos t dt t Give reasons for your work. 2) (16 points) Find the value of the denite integral 1 x2 cos(x) dx 0 Indicate clearly which techniques of integ

Math 124, Practice Exam Questions for Exam #1, February 25, 2008 1. Find the following: (a) sin100 (x) cos3 (x) dx (b) (c) 3 (x ) sin(x2 3x) dx 2 (d) x ln x3 dx (e) 3x2 16x + 5 dx x3 8x2 + 5x + 3 e (f) 4 x dx tan5 x sec2 x dx 0 (g) 4 f

Math 124, Practice Questions for Exam #2, April 18, 2008 1. Does the following series converge? Explain your answer. (a) 1 1 1 1 + + ln 2 ln 3 ln 4 ln 5 (b) n (sin n)2 n=1 (c) 1 n(ln n)2 n=2 (d) n=1 8n7 n2 + 6n2 + 5 (e) 22n+1 5n n=1 (f)

Math 124, Practice Questions for Exam #2, April 21, 2006 1. Does the following series converge? Explain your answer. (a) 1 1 1 1 + + ln 2 ln 3 ln 4 ln 5 (b) n (sin n)2 n=1 (c) 1 n(ln n)2 n=2 (d) n2 8n7 + 6n2 + 5 n=1 (e) 22n+1 5n n=1 (f) an

Math 124, Practice Exam Questions for Exam #1, February 23, 2001 1. Find the following: (a) sin100 (x) cos(x) dx (b) (c) 3 (x - ) sin(x2 - 3x) dx 2 (d) x ln x3 dx (e) e (f) 4 3x2 - 16x + 5 dx x3 - 8x2 + 5x + 3 x dx tan5 x sec2 x dx 0 (g) 4