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Ratios & Proportional Relationships

Ratios & Proportional Relationships

Assessment

Presentation

Mathematics

6th Grade

Practice Problem

Easy

CCSS
6.RP.A.1, 6.RP.A.2

Standards-aligned

Created by

GABRIELLE WALCOTT

Used 13+ times

FREE Resource

5 Slides • 3 Questions

1

Ratios & Proportional Relationships

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2

Open Ended

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Entry Slip

There are 7 daises and 4 roses in the bride bouquet.

Write the relationship of daises to roses in a ratio all 3 ways.

3

There are 7 daises and 4 roses in the bride bouquet.

Write the relationship of daises to roses in a ratio all 3 ways.

7:4
7 to 4

 74\frac{\text{7}}{\text{4}}  

4

Open Ended

Now lets say I wanted to keep the ratio of my bouqet the same, 7 daises and 4 roses, but I want to triple the flowers. What do you think i need to do?

5

Lets Examine what it being asked. Keeping the same ratio, tripling the flowers.

  • What is the original ratio? 7:4

  • What does tripling the ratio require? Multiplying by 3

  • To keep the ratio the same you must multiply the first quantity in the ratio by 3 AND multiply the other quantity by 3 also.

6

Multiple Choice

I have a bouquet of flowers that contains 7 daises and 4 roses. I triple my bouquet with keeping the same ratio, what is the new ratio of daises to roses?

1

10 : 7

2

14:8

3

21: 12

7

Answer

I have a bouquet of flowers that contains 7 daises and 4 roses. I triple my bouquet with keeping the same ratio, what is the new ratio of daises to roses?
Orignal Ratio ----> 7:4 _____7 to 4 _____
triple (x3)-----------x3 x3_____ x3 x3
_____________21:12______21 to 12


or
 74\frac{\text{7}}{\text{4}}  x  33\frac{3}{3}  = 2112\frac{21}{12}  

8

Equivalent Ratios: Equal

 74\frac{7}{4}  is equivalent to  2112\frac{21}{12} .  

Ratios & Proportional Relationships

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