
Apply Linear Equations - 8th Grade
Presentation
•
Mathematics
•
8th Grade
•
Medium
Standards-aligned
Katy Borell
Used 30+ times
FREE Resource
14 Slides • 2 Questions
1
On an algebra test, the lowest grade was 42 points lower than the highest grade. The sum of the two grades was 138. Find the highest grade.
2
A. What are you asked to find?
The highest grade on the algebra test
3
B. Assign a variable for the unknown number. Write down what the variable represents.
Let h be the highest grade.
4
C. Write an equation using the information given in the problem.
If h is the higest score, then h - 42 is the lowest score.
h + (h - 42) = 138
5
D. Solve the equation.
h + (h - 42) = 138
2h - 42 = 138
+ 42 + 42
2h = 180
2 2
h = 90
6
E. Check the answer.
h + (h - 42) = 138
90 + (90 - 42) = 138
90 + 48 = 138
138 = 138
7
F. Answer the question in the problem.
h is the highest grade on the algebra test,
the highest grade on the algebra test was 90.
8
Byron is 2 years older than Steven. Steven is 3 years older than Kent. The sum of the three ages is 26. How old is Kent?
9
A. What are you asked to find?
Kent's age
10
B. Assign a variable for the unknown number. Write down what the variable represents.
Let x be Kent's age.
11
C. Write an equation using the information given in the problem.
If x is Kent's age, then Steven's age is (x + 3) and Byron's age is ((x + 3) +2).
x + ( x + 3 ) + (( x + 3 ) + 2 ) = 26
12
D. Solve the equation.
x + (x + 3) + ((x + 3) + 2) = 26
3x + 8 = 26
- 8 - 8
3x = 18
3 3
x = 6
13
E. Check the answer.
x + (x + 3) + ((x + 3) + 2) = 26
6 + (6 + 3) + ((6 + 3) + 2) = 26
6 + 9 + ( 9 + 2 ) = 26
6 + 9 + 11 = 26
26 = 26
14
F. Answer the question in the problem.
Kent is x, Kent is 6 years old
15
Multiple Choice
2n + 4 = 22
Solve for n.
n = 13
n = 9
n = 36
16
Multiple Choice
Xander downloads a combination of 27 games and videos. He down loads 5 more videos than games. The equation g + (g + 5) = 27.
How many games did Xander download?
11
16
27
32
On an algebra test, the lowest grade was 42 points lower than the highest grade. The sum of the two grades was 138. Find the highest grade.
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