Big Ideas Math Algebra 1 Student Journal 1st Edition Chapter 2 Solving Linear Inequalities Exercise 2

 

Page 27 Exercise 1 Answer

Given: The graph

Big Ideas MathAlgebra 1Student Journal 1st Edition Chapter 2 Solving Linear Inequalities graph 1

Read and Learn More Big Ideas Math Algebra 1 Student Journal 1st Edition Solutions

To find The integer for∣−2∣.
Evaluate to get the final answer.

The absolute value is|−2| is 2.
So, it can be shown as

Big Ideas MathAlgebra 1Student Journal 1st Edition Chapter 2 Solving Linear Inequalities graph 2

 

The numerical value is|−2|=2.
Graphically it can be represented as

Big Ideas MathAlgebra 1Student Journal 1st Edition Chapter 2 Solving Linear Inequalities graph 3

Big Ideas Math Algebra 1 Student Journal 1st Edition Chapter 2 Solving Linear Inequalities Exercise 2

Page 27 Exercise 2 Answer

Given: The graph

Big Ideas MathAlgebra 1Student Journal 1st Edition Chapter 2 Solving Linear Inequalities graph 4

 

To find The integer for−3+|−3|.
Evaluate to get the final answer.

 

The absolute value of −3 is 3.
Then, it will be shown as
−3+∣−3∣
=−3+3
=0

Graphically it can be represented as

Big Ideas MathAlgebra 1Student Journal 1st Edition Chapter 2 Solving Linear Inequalities graph 5

 

The numerical value is−3+|−3|=0.
Graphically it can be represented as

Big Ideas MathAlgebra 1Student Journal 1st Edition Chapter 2 Solving Linear Inequalities graph 6

 

Page 27 Exercise 3 Answer

Given: The graph

Big Ideas MathAlgebra 1Student Journal 1st Edition Chapter 2 Solving Linear Inequalities graph 7

 

To find The integer for−1−|−4|.
Evaluate to get the final answer.

 

The absolute value of−4 is 4.
Then it will be shown as
​−1−|−4|
=−1−4
=−5

​Graphically it can be represented as

Big Ideas MathAlgebra 1Student Journal 1st Edition Chapter 2 Solving Linear Inequalities graph 8

 

The numerical value is=−1−|−4|=−5.
Graphically it can be represented as

Big Ideas MathAlgebra 1Student Journal 1st Edition Chapter 2 Solving Linear Inequalities graph 9

 

Page 27 Exercise 4 Answer

Given: The graph
To find The integer for 2+|2|.
Evaluate to get the final answer.

Big Ideas MathAlgebra 1Student Journal 1st Edition Chapter 2 Solving Linear Inequalities graph 10

 

The absolute value of 2 is 2.
Then it will be shown as:
​2+|−2|
=2+2
=4

So, graphically it can be represented as

Big Ideas MathAlgebra 1Student Journal 1st Edition Chapter 2 Solving Linear Inequalities graph 11

The numerical value is2+|−2|=4.
Graphically it can be represented as

Big Ideas MathAlgebra 1Student Journal 1st Edition Chapter 2 Solving Linear Inequalities graph 12

 

Page 27 Exercise 6 Answer

We know that 3 is greater than−2.
So, the symbol used is<.
The numeric value is−2<3.

The sentence will be completed as −2<3.

 

Page 27 Exercise 7 Answer

We know that−4 is greater than−7.
So, the symbol used is>.
The numeric value is−4>−7.

The sentence will be completed as−4>−7.

 

Page 27 Exercise 8 Answer

We know that−5 is greater than−8.
So, the symbol used is <.
The numeric value −8<−5.

The sentence will be completed as −8<−5.

 

Page 27 Exercise 9 Answer

The absolute value of|−5| is 5
So, the symbol used is=
The numeric is |-5 |=5.

The sentence will be completed as |−5|=5.

 

Page 27 Exercise 10 Answer

The absolute value of|−6| is 6.
We know that −6 is greater than−7.
So, the symbol used is<.
The numeric value is−7<|−6|.

The sentence will be completed as −7<|−6|.

 

Page 27 Exercise 11 Answer

We know that a is greater than b.
Here, we have the negative values.
So,−b is greater than−a.
It will be shown as  −a<−b.

In the statement, it is found that −a<−b.

 

Page 27 Exercise 12 Answer

We know that the number will always start from the left.

So,b is greater than a.

If a and b are negative numbers
.
Then, it will be shown as:|−a|>|−b|.

If a and b are positive numbers.

It will be depicted as  |−a|<|−b|.

The numbers a and b are negative numbers.
Then,|−a|>|−b|.
The numbers a and b are positive numbers.
Then,|−a|<|−b|.

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