Search Header Logo

Eureka Math Grade 7 Module 1 Topic A Quiz

Authored by Kaci Mccoy

Mathematics

7th Grade

CCSS covered

Used 31+ times

Eureka Math Grade 7 Module 1 Topic A Quiz
AI

AI Actions

Add similar questions

Adjust reading levels

Convert to real-world scenario

Translate activity

More...

About

This quiz focuses on ratios and proportional relationships, a fundamental topic in Grade 7 mathematics. The questions assess students' understanding of equivalent ratios, proportional reasoning, and rate comparisons through real-world contexts like party planning, paint mixing, and recipe comparisons. Students must demonstrate their ability to scale ratios up or down by multiplying both terms by the same factor, distinguish between correct multiplicative relationships and incorrect additive approaches, and compare ratios by finding common denominators or equivalent forms. The core mathematical reasoning required includes recognizing that equivalent ratios maintain the same multiplicative relationship between terms, understanding that ratios can be scaled by multiplying both parts by the same non-zero number, and applying proportional thinking to solve practical problems involving rates and mixtures. Created by Kaci Mccoy, a Mathematics teacher in US who teaches grade 7. This quiz serves as an excellent formative assessment tool for Eureka Math Grade 7 Module 1 Topic A, helping teachers gauge student understanding before moving to more complex proportional relationships. The variety of contexts and question types makes it ideal for warm-up activities to activate prior knowledge, guided practice during instruction, or homework assignments that reinforce classroom learning. Teachers can use individual question results to identify specific misconceptions, such as students incorrectly adding to find equivalent ratios rather than multiplying, and provide targeted remediation. The quiz directly supports 7.RP.A.1 (computing unit rates associated with ratios) and 7.RP.A.2 (recognizing and representing proportional relationships), making it a valuable resource for standards-based instruction and helping students build the foundational skills necessary for advanced algebraic thinking.

    Content View

    Student View

4 questions

Show all answers

1.

MULTIPLE CHOICE QUESTION

30 sec • 1 pt

You are throwing a party and you need 3 liters of Dr. Pepper for every 8 guests. How much Dr. Pepper do you need if you invite 24 guests?

11 liters

5 liters

9 liters

16 liters

Answer explanation

You multiply 8 guests by 3 to get 24 guests, so you would multiply 3 liters by 3 to get 9 liters. (This finds the equivalent ratio. 3 is also the unit rate--3 guests per liter of soda).

Tags

CCSS.6.RP.A.3B

2.

MULTIPLE CHOICE QUESTION

30 sec • 1 pt

Spongebob's favorite shade of purple paint is made with 5 ounces of blue paint for every 2 ounces of red paint.


Which of the following paint mixtures will create the same shade of purple?

2 ounces of blue mixed with 5 ounces of red

10 ounces of blue mixed with 4 ounces of red

6 ounces of blue mixed with 15 ounces of red

10 ounces of blue mixed with 25 ounces of red.

Answer explanation

This is the only ratio that is equivalent to

52\frac{5}{2} . The rest can't be equivalent because they are all less than 1 whole, so they wouldn't be reasonable choices.

Tags

CCSS.6.RP.A.3A

3.

MULTIPLE SELECT QUESTION

45 sec • 1 pt

Select two ratios that are equivalent to

 811\frac{8}{11}  

 2433\frac{24}{33}  

 1922\frac{19}{22}  

 1114\frac{11}{14}  

 3244\frac{32}{44}  

Answer explanation

The first option is correct because both numerator and denominator of the original ratio are multiplied by 3 to get  2433\frac{24}{33}  

The second option is incorrect because you are simply ADDING 11 to both the numerator and denominator. You don't ADD to find equivalent ratios. 

The third option is incorrect because the difference between 11 and 8 (11-8) is 3, and that was ADDED to both the numerator and denominator. 

The fourth option is correct because both numerator and denominator of the original ratio are multiplied by 4 to get  3244\frac{32}{44}  

Tags

CCSS.6.RP.A.3A

4.

MULTIPLE CHOICE QUESTION

30 sec • 1 pt

Sandy Cheeks is making lemonade. She uses 20 mL of water for every 3 ounces of lemon juice. Squidward uses 45 mL of water for every 6 ounces of lemon juice. Whose lemonade is more "lemony"?

Sandy Cheek's lemonade

Squidward's lemonade

The two lemonades are equally "lemony".

Answer explanation

Squidward's lemonade is more lemony because when you compare the ratio of Sandy Cheek's lemonade mixture to Squidward's lemonade mixture, you need to make one of the measurements the same in order to truly compare:

Sandy Cheek's: 20 mL3 oz\frac{20\ mL}{3\ oz} x 22\frac{2}{2} = 40 ml6 oz\frac{40\ ml}{6\ oz}


This new ratio, when you compare to Squidward's mixture, is less:
40 mL6 oz<45 mL6 oz\frac{40\ mL}{6\ oz}<\frac{45\ mL}{6\ oz} So, Squidward's lemonade is more lemony.

Tags

CCSS.6.RP.A.3A

Access all questions and much more by creating a free account

Create resources

Host any resource

Get auto-graded reports

Google

Continue with Google

Email

Continue with Email

Classlink

Continue with Classlink

Clever

Continue with Clever

or continue with

Microsoft

Microsoft

Apple

Apple

Others

Others

Already have an account?