Self-test 3a
1. For what values of the parameter b will the following system
of equations fail to have a unique solution?
(4 pts)
4x by = 2
b2x by = 3
2. Find the characteristic equation, eigenvalues,
Self-test 2b
1. Compute determinants of the following matrices:
a.
1 0 3
4 1 2
1 2 3
b.
2 0 1 2
2 0 4 2
2 1 1 0
1 1 3 5
2. Compute the adjoint matrix for each of the matrices in question 1
Zakaria Bakkal
COMP 314
Assignment 1
-Part 1:
1. Define the concepts interrupt and trap, and explain the purpose of an interrupt vector.
Interrupts, are signals that are triggered from outside the CPU
Harmer Qures!
51qqqsa
).(2 f3) =(2-2+0114H01 cfw_(tlo)
H I H2+W q Hto+14 ) 2 l
(2 o ) (w =(M)
Lil H'2+wHIQo+L() 281
- I i -0 _
1)! $422 w (23 8 ) E3 (2? 80)
U
i
( . )CWA _
1. CA=B =>,c=5A-' = Q q LI
ENVS461 Assignment I
1. The Development of Vegetation
By A. G. T. (Arthur Tansley)
A. In this excerpt, Professor Clementss main thesis is that, the plant formation is an
organism that can be considere
ENVS461
Assignment II
Subject: Balance of Nature
Issue: Patterns in nature
Introduction:
From the early years of twentieth century ecology was seemed like a descriptive science
through which ecologist
Unit 1
Objective 1: Define physiology, and discuss the relationship between structure and function.
Homeostasis is the maintenance of a steady state in the body. Complementarity describes the
relation
COMP 308
Assignment 1
Zakaria Bakkal
Objective questions:
Unit 1:
Section 1: learning objective 3
1. What is the skeleton of any java program?
public class ProgramName cfw_
public static void main(Str
Zakaria Bakkal
COMP 314
Assignment 2
1.
When a new process is created, before it could be executed there is a
path that he goes through and this path is a collection of queues. In case
there is more p
Unit 1 Systems of Linear Equations
In this unit, we introduce the idea of a system of linear equations, and
present a method, called Gauss-Jordan elimination for solving such
systems. We also introduc
Unit 2 Matrix Arithmetic
In Unit 1, you learned how to solve systems of linear equations by reducing
the augmented matrix of the system to row-echelon or reduced row-echelon
form. Matrices are a power
Self-test 4a
1. Determine if the set of all cubic polynomials (i.e., polynomials
of the form a + bx + cx2 + dx3) forms a vector space when
addition is defined as addition of polynomials, and multiplic
Self-test 4b
1. Determine if the set of all quadratic polynomials (i.e., polynomials
of the form a + bx + cx2) forms a subspace of the vector space of
all cubic polynomials.
(4 pts)
2. Show that the s
Self-test 1b
1. Find the solution set for the following system of equations:
(4 pts)
x1 + 3x2 x3 = 2
2x1 x2 + 4x3 = 3
2. Use Gauss-Jordan elimination to put the following matrix into
reduced row-echel
Self-test 2a
1. Compute determinants of the following matrices:
a.
1 2 0
2 0 2
1 1 3
b.
0 2 1
2 0 1
1 2 1
4 1 2
3
1
0
1
2. Compute the adjoint matrix for each of the matrices in question 1 and use
Self-test 1a
1. Find the solution set for the following system of equations:
(4 pts)
2x1 + 2x2 + x3 = 4
3x1 4x2 x3 = 6
2. Use Gauss-Jordan elimination to put the following matrix into
reduced row-eche
Self-test 3b
1. For what values of the parameter b will the following system
of equations fail to have a unique solution?
(4 pts)
3x + 8by = 5
b2x + 2by = 9
2. Find the characteristic equation, eigenv
Unit 4 Determinants I:
Cofactor Expansion and Cramers Rule
In this unit, we introduce the concept of the determinant of a square matrix.
The determinant is a function that associates a unique real num