MATA23H3 TERM TEST
Linear Algebra I a.
x "-5
June 18 4. 5%,:
EXAMINER: B. McLellan
DURATION: 110 minutes
PART A: [20 TOTAL MARKS] MULTIPLE CHOICE: Circle one of fol
lowing (a)(e).
(1)[4 MARKS] Given the following statements:
I. If A, B 6 Mn are invertib
MATA 23H3
Tutorial Five
Summer 2013
For Tutorials on Tuesday June 11 and Wednesday June 12
Topics covered in this assignment are from part of Section 1.5 and part of Section 1.6 of the textbook.
Particularly, the following topics are covered:
Computation
University of Toronto at Scarborough
Department of Computer & Mathematical Sciences
Term Test
MATA23H
Linear Algebra I
Examiner: S. Chrysostomou
Date: Friday, March 9, 2012
Duration: 110 minutes
FAMILY NAME:
GIVEN NAMES:
STUDENT NUMBER:
DAY AND TIME OF YO
MATA 23H3
Tutorial Ten
Summer 2013
For Tutorials on Tuesday July 23 and Wednesday July 24
Topics covered in this assignment are from part of Section 4.3 (Pages 265 - 270) and part of Section 5.1 (up
to and including Theorem 5.1 in Page 296). Particularly,
MATA 23H3
Tutorial Eight
Summer 2013
For Tutorials on Tuesday July 9 and Wednesday July 10
Topics covered in this assignment are from Section 2.3 and part of Section 2.4 (Pages 154-159) of the textbook.
Particularly, the following topics are covered:
The
MATA 23H3
Tutorial Nine
Summer 2013
For Tutorials on Tuesday July 16 and Wednesday July 17
Topics covered in this assignment are from Section 4.1, Section 4.2, and part of Section 4.3 (Pages 238 - 265)
of the textbook. Particularly, the following topics a
MATA 23H3
Tutorial Four
Summer 2013
For Tutorials on Tuesday June 4 and Wednesday June 5
Topics covered in this assignment are from Section 1.4 and part of Section 1.5 of the textbook. Particularly,
the following topics are covered:
c
Gauss Reduction of
MATA 23H3
Tutorial Six
Summer 2013
For Tutorials on Tuesday June 25 and Wednesday June 26
Topics covered in this assignment are from part of Section 1.6 and part of Section 2.1 of the textbook.
Particularly, the following topics are covered:
Structure of
University of Toronto at Scarborough
Department of Computer and Mathematical Sciences
Linear algebra I
MATA23 Winter 2016
Fraleigh & Beauregard, Pages 300 - 302
1
2
3
Fraleigh & Beauregard, Pages 315 - 316
=
4
5
6
Answer to the addition:
768 1280
1.
.
25
University of Toronto at Scarborough
Department of Computer and Mathematical Sciences
Linear algebra I
MATA23 Winter 2016
Fraleigh & Beauregard, Pages 271 - 273
1
2
3
University of Toronto at Scarborough
Department of Computer and Mathematical Sciences
Linear algebra I
MATA23 Winter 2016
Fraleigh & Beauregard, Pages 248 - 249
40.
1
Fraleigh & Beauregard, Pages 261 - 262
2
3
4
University of Toronto at Scarborough
Department of Computer and Mathematical Sciences
Linear algebra I
MATA23 Winter 2016
Fraleigh & Beauregard, Pages 153 - 154
34. First the inverse image of U is T-1(U) = cfw_ x Rn | T (x ) U.
Since U is a subspace of Rm
University of Toronto at Scarborough
Department of Computer and Mathematical Sciences
Linear algebra I
MATA23 Winter 2016
Fraleigh & Beauregard, Pages 152 - 153
1
2
3
Fall 2016
Term Test 1 / L0101 Sample Solutions
CSC 165 H1
Question 1.
[8 marks]
Part (a) [2 marks]
Use a truth table to show that (p q) is logically equivalent to p q.
p
q
p q (p q)
q
p q
True True
True
False
False False
True False
False
True
True
True
Fa