2. WORD!
Malia is 132 centimeters tall. This is twice the height of her younger brother. Which equation can be used to find the height of Malia’s brother?
A. b + 2 = 132 C. 2b = 132
B. b2 = D. 𝒃 𝟐 = 132

3. 108 = a -65
a + 65 = 108
a= 43
173 = a

4. 8f = 120
35 = 7g
f = 15
5 = g

5. f + 1,006 = 3,124
f – 1,006 = 3,124
f= 4,130
f= 2,118

6. WORD!
Cora, Kendall, Zoe and Alexandria bought tickets to the school play. If it cost them a total of $28, which equation could be used to find how much each friend paid? A. 𝒙 𝟒 = 28 C. x + 4 = 28 B x = 4 D. 4x = 28

7. b = 7
b – 1.2 = 7
b= 8.2
b= 5.8

8. r - 3½ = 11 ½
r + 3½ = 11 ½
r= 8
r= 15

9. y= 5
y= 1.24

10. WORD!
Katie runs 5 miles more per week than her sister Amy. If Katie runs 17 miles per week, which equation could be used to find the number of miles Amy runs each week?
A. a + 17 = 5 C. a + 5 = 17
B. a − 17 = 5 D. a − 5 = 17

11. 25 = 3y
2½ b = 10
𝟖. 𝟑 = y
b =4

12. q – 3.2 =
q =
q= 20.2
q= 13.8

13. y= 60
y= 36

14. WORD!
Stefan bought 2 bottles of water. If the total cost of the water was $4.50, which equation could be used to find the cost of each bottle of water? A. $4.50x = 2 C. 𝒙 𝟒.𝟓𝟎 = 2 B. $ x = 2 D. 2x = $4.50

15. f – 1.2 = 3.7
3.7 = f + 1.2
2.5 = f
f= 4.9

16. x - 32= 33
x + 32= 33
x= 18
a= 36

17. x + 2¾ = 10
x - 2¾ = 10
x= 12 ¾
x= 7 ¼

18. WORD!
For every quarter spent, Jacob receives 50 food pebbles to feed the fish at a hatchery. Jacob has thrown 350 food pebbles into the fish pools. Which equation can be used to find the number of quarters Jacob spent at the hatchery?
A. 350 (50) = q C. 350q=50
B. q ÷50= D. 50q = 350

19. 2 ½ + p = 5 ¼
p - 2 ½ = 5 ¼
p= 2 ¾
p= 7 ¾

20. ¼ = y
b= 0

21. y= 5
y= 243

22. WORD!
Ben’s pet store has 45 mice. The number of mice is 22 more than the number of cats. Which equation can be solved to find the number of cats c? A. 22c = 45 C. c + 22 = 45 B. 45c = 22 D. c – 22 = 45

23. y= 1.1
2.5 = y

24. y= 6.6
y= 20

25. y= 98
x= 48

26. WORD!
The height reached by Adam’s rocket was one fourth the height reached by Joel’s rocket. Adam’s rocket reached a height of 15 meters. Which equation could be used to find the height reached by Joel’s rocket? A. 4m = 15 C. 𝒎 𝟒 = 15 B. 15m = 4 D. 4 + m = 15

27. y= ¼
q= 60

28. 70 = y
b= 2

29. WORD!
One third of the tomatoes in a garden are ripe. If 6 tomatoes are ripe, which equation can be used to find the total number of tomatoes in the garden? A. 𝒕 𝟑 = 6 C. 3t = 6 B. t - 6 = 3 D. 6t = 3