Eecs 1028 - Study guides, Class notes & Summaries

York University Department of Electrical Engineering and Computer Science Lassonde School of Engineering EECS1028M FINAL EXAM, April 27, 2022; 2:00–4:00PM SOLUTIONS Professor George Tourlakis Question 1. (a) (1 MARK) What does Principle 2 state? Answer. “Every state has some state following it”. (b) (1 MARK) Define “labelling” of the members of a class A —where the legal labels are the members of a set L. Answer. “A Labelling of the members of A from L is the assignment (...

MATH/CSE 1019 Final Examination Fall 2011 December 17, 2011 Instructor: S. Datta 1. (2 points) Evaluate the infinite geometric series 9 10 + 9 100 + 9 1000 + . . . Note that the left hand side is 0.99 . . .. Use the answer above to fill in the blank below Solution: This is a geometric series with a = 0.9 and r = 0.1. So the infinite sum is a 1−r = 0.9 1−0.1 = 1. 0.99 . . . = 1. 2. (2 points) Express the following statement in predicate logic: “given any 2 distinct ratio...

EECS 1028 Discrete Math for Engineers - York University MATH/EECS 1028 Winter 2018 Final examination MATH/EECS 1028 Final exam 1. (1 point) Is the following statement true? ffφgg ⊂ fφ; fφgg 2. (2 points) Write down the power set of f;; ffφggg. 3. (2 points) Enumerate the set fa; bg × fφ; fφgg. 4. (3 points) Suppose that A; B; C are sets and g : A ! B and f : B ! C are one-to-one functions. Show that f ◦ g is also one-to-one. MATH/EECS 1028 Final examination page 3 of 12 5. (2 points) ...

All Assignments with solutions of EECS 1028 Discrete Mathematics

EECS 1028 ASSIGNMENT 3 WITH SOLUTIONS AND EXPLANATIONS

EECS 1028 ASSIGNMENT 5 WITH SOLUTIONS AND EXPLANATIONS

EECS 1028 ASSIGNMENT 4 WITH SOLUTIONS AND EXPLANATIONS

EECS 1028 Assignment 2 Solutions