MATH 2390 Midterm: MATH 2390 Kennesaw State sp2015Exam4solutions
Document Summary
Math 105 - sample midterm 3 - version 2. Time: 50 minutes: find the limit of the sequence or show that it is divergent, prove that the sequence converges, evaluate the geometric series an = n! 25 : what is the value of c if. 3: find the sum of the series or show that it is divergent. 4n(cid:19: find the sum of the series or show that it is divergent. Xn=1: determine whether the series is convergent or divergent. 4 n7 + n3 1: determine whether the series is convergent or divergent. 1 n(ln n)p: suppose that cnxn converges when x = 4 and diverges when x = 6. Xn=0 about the convergence or divergence of the following series? (a) (b) 2: find the radius and interval of convergence of. Xn=0: find the radius and interval of convergence of. Xn=2 (x 1)n n3 ln n: find the taylor series for sin x at.
