Setting Up Percent Proportions

The video tutorial focuses on setting up percent proportions without solving them. It explains the concept of part and whole, using examples to illustrate how to set up proportions. The examples include calculating 10% of bicycles, 25% of $970, and determining what percent of $296 is 177. The tutorial emphasizes understanding the relationship between part, whole, and percent in setting up these proportions.

What is the basic formula for setting up percent proportions?

• Part is to percent as whole is to 100

• Whole is to percent as part is to 100

• Part is to whole as percent is to 100

• Whole is to part as percent is to 100

Tags

CCSS.7.RP.A.2C

In the problem '10% of how many bicycles is 60 bicycles', what is the percent?

• 60

• 10

• 100

• Unknown

In the problem '10% of how many bicycles is 60 bicycles', what is the part?

• 100

• 10

• Unknown

• 60

Tags

CCSS.6.RP.A.3C

In the problem '10% of how many bicycles is 60 bicycles', what is the whole?

• 60

• 10

• Unknown

• 100

Tags

CCSS.6.RP.A.3C

In the problem 'What is 25% of $970', what is the whole?

• Unknown

• $100

• $970

• $25

Tags

CCSS.6.RP.A.3C

In the problem 'What is 25% of $970', what is the part?

• Unknown

• $100

• $970

• $25

Tags

CCSS.6.RP.A.3C

In the problem 'What is 25% of $970', what is the percent?

• 970

• 25

• Unknown

• 100

Tags

CCSS.6.RP.A.3C

In the problem 'What percent of $2996 is $177', what is the part?

• $2996

• Unknown

• $177

• $100

In the problem 'What percent of $2996 is $177', what is the whole?

• $2996

• $177

• Unknown

• $100

In the problem 'What percent of $2996 is $177', what is the percent?

• $2996

• $100

• Unknown

• $177