Vocabulary
Operating w/ Rational #s
Reasoning Algebraically
Thinking Proportionally
Other
100

______________ represents the distance from zero on a number line, always resulting in a positive value.

Absolute value

100

Determine the sign of the product or quotient.

The product of two numbers with opposite signs

negative

100

Evaluate the algebraic expression for x = (− 4)

− 5x

20

100

Write the fractional rate as a unit rate.

1/2 cup for 3 batches

1/6 cup per batch

100

2/7 + 4/6 

40/42      or       20/21

200

A _____________ is a number or an algebraic expression that is a factor of two or more numbers or algebraic expressions.

common factor

200

Determine the sum.

45 + (−27)=

18

200

5m(2n – 7)

10mn – 35m

200

Write the fractional rate as a unit rate.

6 pages every 1/5 hour

30 pages an hour  1/30 hour per page

200

28/45

300

The _______________ describes how the dependent variable changes for every unit that the independent variable changes.

unit rate of change

300

Determine the difference.

−20 − (−30) =

10

300

Solve the equation 5c + 2 = 27

c=5

300

Solve each problem by setting up and solving a proportion.

The 18 wind turbines on Windy Hill are enough to meet the electrical needs of all 6 houses on Breezy Lane. How many wind turbines are needed to meet the electrical needs of 26 houses?

78 wind turbines

300

2.7 x  5.8

15.66

400

A _____________ is a ratio in which one or both of the quantities are fractions. When comparing complex ratios, rewrite them as unit rates.

complex ratio

400

Complete the number sentence with + or –.

2 ___ (− 2) = 0

+

400

Solve –4x + 5 ≥ – 3

x ≤ 2

400

Solve each problem by setting up and solving a proportion.

Between 1990 and 2000, the population of New York City increased at a rate of 32 people every 4 hours. By how many people would the population have increased in 63 hours?

504 people

400

53

Write in expanded form and solve

5 x 5 x 5= 125

500

_______ are operations that “undo” each other.

Inverse operations

500

The temperature in Chattanooga, Tennessee, is −3°C. The temperature in Sam’s hometown is 18 degrees Celsius colder than that. What is the temperature in Sam’s hometown?

(−3) - 18 = −21

The temperature in Sam’s hometown is −21°C.

500

4(x − 9) = − 48

-3

500

Solve each problem by setting up and solving a proportion.

Nicholas owns a pet bearded dragon named Oscar, which is a type of lizard. It typically eats 51 crickets in 2 days. How many days has Nicholas fed Oscar if it has eaten 102 crickets?

4 days

500

Double Jeopardy

2x + 4(3n - 4 + x) - 12n

6x - 16

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