Interpret Equations

Interpret Equations

8th - 9th Grade

10 Qs

quiz-placeholder

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Interpret Equations

Interpret Equations

Assessment

Quiz

Mathematics

8th - 9th Grade

Hard

Created by

Barbara White

FREE Resource

10 questions

Show all answers

1.

MULTIPLE CHOICE QUESTION

1 min • 1 pt

At 0 °C, the volume of a gas is 22 liters. For each degree the temperature T (in degrees Celsius) increases, the volume V (in liters) of the gas increases by 2/25 .


The equation V = 2/25T + 22 represents this situation.


Interpret the meaning of the solution (25, 24)

When the temperature of the gas is 25° C, its volume is 24 liters.

After 25 minutes, the volume of the gas is 24 liters.

At 25 liters, the temperature of the gas is 25°C.

As the temperature of the gas increases, the volume of the gas increases.

2.

MULTIPLE CHOICE QUESTION

30 sec • 1 pt

According to Dolbear’s law, you can predict the temperature T (in degrees Fahrenheit) by counting the number x of chirps made by a snowy tree cricket in 1 minute. For each rise in temperature of 0.25°F, the cricket makes an additional chirp each minute.


Interpret the meaning of the solution (40, 50)

A cricket chirps 40 times in 1 minute when the temperature is 50°F.

A cricket chirps 50 times in 1 minute when the temperature is 40°F.

As the temperature increases, the number of chirps increases.

As the number of chirps increases, the temperature increases.

3.

MULTIPLE CHOICE QUESTION

30 sec • 1 pt

You water the plants in your classroom at a constant rate. After 5 seconds, your watering can contains 58 ounces of water. Fifteen seconds later, the can contains 28 ounces of water.


The equation y = -2x + 68 represents this situation.


Interpret the meaning of the y-intercept.

There were 68 ounces of water in your watering can before you started watering your plants.

You have enough water in your watering can to water 68 plants.

When you water your plants at a constant rate, it takes 68 seconds for you to run out of water.

Each plant gets 68 ounces of water.

4.

MULTIPLE CHOICE QUESTION

30 sec • 1 pt

You buy 8 hostas and 15 daylilies for $193. Your friend buys 3 hostas and 12 daylilies for $117.


The system 8x + 15y = 193 and 3x + 12y = 117 represents this situation.


When graphed, these lines intersect at (11, 7). What is the meaning of this point?

Each hosta costs $11and each daylily costs $7.

Each daylily costs $11and each hosta costs $7.

You and your friend will have the same cost if you both buy 11 hostas and 7 daylilies.

You and your friend bought a total of 11 hostas and 7 daylilies.

5.

MULTIPLE CHOICE QUESTION

30 sec • 1 pt

There are 340 calories in 2 cups of cereal with 1 cup of milk. There are 570 calories in 3 cups of the cereal with 2 cups of milk.


The system 2x + y = 340 and 3x + 2y = 570 represents this situation.


Explain the meaning of both variables in the system.

x represents the cups of cereal

y represents the cups of milk

x represents the cups of milk

y represents the cups of cereal

x represents the calories in one cup of cereal

y represents the calories in one cup of milk

x represents the calories in one cup of milk

y represents the calories in one cup of cereal

6.

MULTIPLE CHOICE QUESTION

30 sec • 1 pt

You have $150 to spend on video games.


The inequality 7x + 32y ≤ 150 represents the number x of used video games and the number y of new video games that you can purchase.


Interpret the meaning of the "7" in this inequality.

Each used video game costs $7.

Each new video game costs $7.

You buy 7 used video games.

You buy 7 new video games.

7.

MULTIPLE CHOICE QUESTION

30 sec • 1 pt

You are selling newspapers x and magazines y for a school fundraiser. If you sell enough newspapers and magazines, you earn a special school lunch.


The inequality 9x + 5y ≥ 60 represents this situation.


Interpret the meaning of the "60".

You must at least $60 worth of newspapers and magazines to earn the special lunch.

You must at least 60 newspapers and magazines to earn the special lunch.

You have $60 to spend on newspapers and magazines.

You have 60 newspapers and magazines to sell.

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