Expressions
Exponents
Decimals/Fractions
Proportions/Ratios
Scaling
100

Write the following as an algebraic expression: 

the quotient of 18 and 2

18/2

100

Simplify:

x^0

1

100

Write the fraction as a decimal. 

29/90

0.32

100

Express the phrase as unit rate: 7 pencils for 10 dollars

7/10

100

A particular statue is 12 feet tall. A model of it was built with a scale of 1 in to 3 ft. How tall is the model? 

4 inches

200

(-7) -2

-9

200

Simplify. Your answer should contain only positive exponents. 

5x^-1

5/x

200

Write the decimal as a fraction: 

0.86

43/50

200

State if the pair of ratios forms a proportion:

3/4 and 6/8

Yes

200

A model satellite has a scale of 1 cm to 2 m. If the real satellite is 14 m wide, then how wide is the model satellite? 

7 cm

300

Find the quotient: 

16 -: -8

-2

300

Simplify. Your answer should only contain positive exponents. 

n^2/n^2

1

300

Simplify each: 

1 12/30

1 2/5

300

Solve the proportion: 

m/5 = 9/3

m= 15

300

A model car is 6 in long. If it was built with a scale of 1 in to 3 ft, then how long is the real car?

18 feet

400

4 (6-2)

16

400

Simplify. Your answer should only contain positive exponents. 

a^4/a^3

a

400

Find the product:

-2/7xx -5/9

10/63

400

Solve the proportion: 

5/8 = r/7

r= 4.375

400

Find the distance between San Joe and Santa Cruz, if they are 6 cm apart on a map. The scale is 1 cm to 14 km. 

84 km

500

Evaluate using the values given:

p + p - m; m =3 and p =5

7

500

Simplify. Your answer should only contain only positive exponents.

k xx k^2 xx 3k^2

3k^5

500

Find the quotient: THIS IS A COMPLEX FRACTION

-3/2/-8/5

15/16

500

Solve the proportion:

3/x = 5/3

1.8

500

A particular car is 18 feet long. A model of it was built with a scale of 1 in to 2 feet. How long is the model?

3 cm

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