MATH 142 Midterm: MATH142 South Carolina 03Ff
Document Summary
Fall 2012 term : compute the integral: z 0. 1(cid:16) 2 x + 2 (a) 1 + (b) 0 (c) divergent. + cos( x) x (d) + 1. 4 (e) 2 ln 3 (f)* ln 4 + 3. 4: the area of the region bounded by y = sin( x), the x-axis, and the vertical lines x = 1. 4: the region of the xy-plane bounded by y = (x 1) 4 and the x-axis for 1 x 2 is rotated about the x-axis. The volume of the resulting solid of revolution is: 4: the area of the surface obtained by rotating the arc of curve y = x, 3. 4 x 2, about the x-axis is: (a) 1. 1 3n3 is: (a) divergent to (b) divergent to (c) unbounded (d)* convergent: the interval of convergence of the series. 0 (b) (c) (d)* 1 (e)
