MAT 1332 Lecture Notes - Lecture 1: Riemann Sum, Stapler

• School: University of Ottawa
• Department: Mathematics
• Course: MAT 1332
• Professor: Robert Smith

Document Summary

Due wednesday january 28 in the math department dropboxes by 4:00pm. Late assignments will not be accepted; nor will unstapled assignments. Professors in the math department will not lend you a stapler; do not ask for one. By signing below, you declare that this work was your own and that you have not copied from any other individual or other source. 1 (a) s2 + s2 s ds (cid:90) . Calculate the following (cid:112)4 + 3 sin(z) cos(z) dz (cid:90) ln(cid:0) . P (0) = 2, where t is the time in minutes and p is measured in moles. Calculate the total area between y = x x2, x = 2, x = 2 and the x-axis. Find the area of the region bounded by y = 4 x2 and y = 2 x over the interval [ 2, 3]. 6 (d) compare your answers in (a), (b) and (c). Why? (a (cid:90) 1 short explanation is enough)