MATH 222 Final: MATH 222 UW Madison Final 1 Solutions
Document Summary
Circle your ta"s name from the following list. Chris janjigian animesh anand reese johnston jeremy schwend. Please inform your ta if you nd any errors in the solutions. Problem 1 problem 2 problem 3 problem 4. Problem 7 problem 8 problem 9 problem 10 problem 11 problem 12. Note: everything on this page will appear on the actual exam as well. Formulas: cos(arcsin x) = 1 x2, sec(arctan x) = 1 + x2, tan(arcsec x) = x2 1, csc(arcsin x) = 1, cot(arcsin x) = If f is a n + 1 di erentiable function on an interval containing x = 0 and if we have a constant. Mn such that then (cid:12)(cid:12)(cid:12) f (n+1)(t)(cid:12)(cid:12)(cid:12) for all t between 0 and x. Mn|x|n+1 (n + 1): for each statement below, circle true or false. You do not need to show your work. (a) (b) (c) (d) (e) 2 dx. ex (b) (x2 + x3)2 = o(x3).
