Evaluate or Simplify
Word Phrases
1-Step Equations
2-Step Equations
Word Problems
100

Evaluate when a = –12 and b = 3

b – a

3 – (–12) = 15

100

Write the word phrase as an algebraic expression.

a number decreased by 3

n – 3

100

Solve: 52 + s = 37

s = –15

100

Solve: 2m – 12 = –4

m = 4

100

A carnival costs $8 for admission and $3 for each ride ticket. How many ride tickets can Delia buy if she has $35 to spend at the carnival?

9 rides

200

Evaluate when a = 3, b = –2, and c = 5

abc

3 • –2 • 5 = –30

200

Write the word phrase as an algebraic expression.

two more than the product of 10 and a number

10n + 2

200

Solve: –7 – x = 12

x = –19

200

Solve: n/4 + 2 = 10

n = 32

200

A rectangle has a perimeter of 70 centimeters and a length of 21 centimeters. What is its width?

70 = 2(21 + w)

The width is 14 centimeters

300

Evaluate when a = 3, b = –2, and c = 5

b(a + c)

–2(3 + 5)

–6 + –10 = –16 or 

–2 • 8 = –16

300

Write the word phrase as an algebraic equation.

The product of six and a number is thirty.

6n = 30

300

Solve: 4x = –|24|

x = –6

300

Solve: 5t – 8t = 27

t = –9

300

Melanie has 3 large tubes of paint. She also has 6 small tubes of paint that each contain 2.5 ounces of paint. If she has 33 ounces of paint in all, how much paint is in each large tube?

6 ounces in each large tube of paint

400

Simplify the expression by combining like terms:

w + 5 + 3w – 2w + |–7|

2w + 12

400

Write the word phrase as an algebraic equation.

Eighty-one is equal to ten less than the square of a number.

81 = x2 – 10

400

Solve: z / (–6) = –22

z = 132

400

Solve: 6n – 2 = 3n + 4

n = 2

400

The perimeter of Valerie's room is 44 feet. Her room is a rectangle that is 4 feet longer than it is wide. What is the area of Valerie's room?

The area of Valerie's room is 117 sq. ft.

500

Simplify the expression by combining like terms:

–9(x – y) + 3y 

–9x + 12y

500

Write the word phrase as an algebraic equation.

The absolute value of negative six plus a number is equal to six.

|–6| + n = 6

500

Solve: –84 = k + (–4)2


k = –100

500

Solve: –4(h + 2) = 24

h = –8

500

A soccer camp had 72 players attend. The players were split into equal groups, and each group had 2 coaches assigned to it. If each group had 10 people in it (including players and coaches), how many groups were there?

72/x + 2 = 10

There were 9 groups