!
You must have JavaScript enabled to use this site.
Mathleaks
Our Products
MathReads
Get Premium
Student
Parent
Sign In
Create Account
Dashboard
Leave Preview
Sign in
Create Account
Dashboard
Sign out
Loading course
CC
Core Connections Integrated I, 2013
View details
arrow_back
3. Section 6.3
1. Functions
p. 8-44
4 Subchapters
2. Linear Functions
p. 56-105
4 Subchapters
3. Transformations and Solving
p. 118-179
4 Subchapters
4. Modeling Two-Variable Data
p. 196-237
3 Subchapters
5. Sequences
p. 250-293
4 Subchapters
6. Systems of Equations
p. 306-356
5 Subchapters
7. Congruence and Coordinate Geometry
p. 369-414
3 Subchapters
8. Exponential Functions
p. 433-484
3 Subchapters
9. Inequalities
p. 497-552
4 Subchapters
10. Functions and Data
p. 540-574
3 Subchapters
11. Constructions and Closure
p. 587-628
3 Subchapters
A. Appendix
p. 647-684
2 Subchapters
Start
arrow_right
6.3.1. Solving Systems Using Elimination
p. 337-338
6 Solutions
84
p. 337
85
p. 337
86
p. 337
87
p. 337
88
p. 338
89
p. 338
arrow_right
6.3.2. More Elimination
p. 341
6 Solutions
95
p. 341
96
p. 341
97
p. 341
98
p. 341
99
p. 341
100
p. 341
arrow_right
6.3.3. Making Connections: Systems, Solutions, and Graphs
p. 344-346
6 Solutions
106
p. 344
107
p. 345
108
p. 345
109
p. 345
110
p. 345
111
p. 346
Continue to next subchapter
search
Exercise
100
Page
341
Page
341
A
B
C
D
Hint & Answer
Solution
more_vert
add_to_home_screen
Open in app (free)
share
Share
feedback
Report error
handyman
Digital math tools
table_chart
Geogebra classic
a
To solve this equation for
b
,
we have to isolate it on one side of the equation by subtracting
m
x
from both sides of the equation.
y
=
m
x
+
b
SubEqn
LHS
−
m
x
=
RHS
−
m
x
y
−
m
x
=
b
RearrangeEqn
Rearrange equation
b
=
y
−
m
x
b
Now we want to solve the same equation as in Part A, but this time for
x
.
y
=
m
x
+
b
SubTerms
Subtract terms
y
−
b
=
m
x
RearrangeEqn
Rearrange equation
m
x
=
y
−
b
DivEqn
LHS
/
m
=
RHS
/
m
x
=
m
y
−
b
c
To solve this equation for
t
,
we can divide the whole equation by
p
r
.
I
=
p
r
t
DivEqn
LHS
/
p
r
=
RHS
/
p
r
p
r
I
=
t
RearrangeEqn
Rearrange equation
t
=
p
r
I
d
To solve this equation for
t
,
we will isolate
p
r
t
on one side first. Then we can divide the whole equation by
p
r
to isolate
t
.
A
=
p
+
p
r
t
SubEqn
LHS
−
p
=
RHS
−
p
A
−
p
=
p
r
t
RearrangeEqn
Rearrange equation
p
r
t
=
A
−
p
DivEqn
LHS
/
p
r
=
RHS
/
p
r
t
=
p
r
A
−
p
Modeling with Systems of Linear Equations
Level 1 exercises - Modeling with Systems of Linear Equations
Level 2 exercises - Modeling with Systems of Linear Equations
Level 3 exercises - Modeling with Systems of Linear Equations
Subchapter links
expand_more
arrow_right
6.3.1
Solving Systems Using Elimination
p.337-338
84
Solving Systems Using Elimination
85
(Page 337)
Solving Systems Using Elimination
86
(Page 337)
Solving Systems Using Elimination
87
(Page 337)
Solving Systems Using Elimination
88
(Page 338)
Solving Systems Using Elimination
89
(Page 338)
arrow_right
6.3.2
More Elimination
p.341
More Elimination
95
(Page 341)
More Elimination
96
(Page 341)
More Elimination
97
(Page 341)
More Elimination
98
(Page 341)
More Elimination
99
(Page 341)
More Elimination
100
(Page 341)
arrow_right
6.3.3
Making Connections: Systems, Solutions, and Graphs
p.344-346
Making Connections: Systems, Solutions, and Graphs
106
(Page 344)
Making Connections: Systems, Solutions, and Graphs
107
(Page 345)
Making Connections: Systems, Solutions, and Graphs
108
(Page 345)
Making Connections: Systems, Solutions, and Graphs
109
(Page 345)
Making Connections: Systems, Solutions, and Graphs
110
(Page 345)
Making Connections: Systems, Solutions, and Graphs
111
(Page 346)
Loading content
Mathleaks uses cookies for an enhanced user experience. By using our website, you agree to the usage of cookies as described in our
policy for cookies
.
close