MATH 141 Midterm: MATH141 South Carolina 141 95 3 nospace

• School: SC
• Department: Mathematics
• Course: MATH 141
• Professor: All

Document Summary

Problems 10 and 12 are worth 8 points each. Each of the other problems is worth 7 points. No calculators: state the mean value theorem, let y = Find dy dx : let y = (3x4 + 2x)5(2x5 + cos(3x2))6 . Find dy dx : let 4xy2 + cos(x2y) = 3y2 + 8x2 . Find dy dx : let y = qcos3(4x2 + 3x + 19) + sin4(x) . Find dy dx : find r 2x2 + sin(2x)dx , find z dx . 2x2 + 1 x: let f (x) = x3. Graph y = f (x) : let f (x) = 8x1/3 + x4/3 . Graph y = f (x) : let f (x) = Where is f (x) increasing, decreasing, concave up, and. What are the local extreme points and points of in ection of y = f (x) .