MATH135 Study Guide - Midterm Guide: Mathematical Induction, University Of Waterloo, Open Formula

• School: University of Waterloo
• Department: Mathematics
• Course: MATH135
• Professor: John Paul

Document Summary

002 (cid:3) 001, 010 (cid:3) (cid:3) (cid:3) (cid:3) (cid:3) (cid:3) (cid:3) (cid:3) (cid:3) 011, 012 (cid:3) Marking scheme: fill in your name, id number, sec- tion, and sign the paper, answer all questions in the space provided. If you run out of space, continue on the back of the pre- ceding page, indicating where your work continues. The last page is for rough work: no calculators allowed, your grade will be in uenced by how clearly you express your ideas, and how well you organize your solu- tions. Page 2 of 10: suppose p, q and r are arbitrary statements. (a) use a truth table to show that the statements (p q) = r and. [(p = r) (q = r)] are logically equivalent. P q r p q (p q) = r p = r q = r (p = r) (q = r)