What is the ratio of 5:2 in fraction form?(1 point)

Responses

72

27 answers

The ratio 5:2 in fraction form is \[\frac{5}{2}\].
Ratios Quick Check
1 of 51 of 5 Items
Question
What is the ratio of 5:2 in fraction form?(1 point)
Responses

210
Start Fraction 2 over 10 End Fraction

72
Start Fraction 7 over 2 End Fraction

52
Start Fraction 5 over 2 End Fraction
The ratio of 5:2 in fraction form is \[\frac{5}{2}\].
Albie is comparing the ratio of students in her class that are wearing the color green to the total number of students in her class. She finds out of 30 students in her class, 7 are wearing green. What kind of ratio relationship is she using?(1 point)
Responses
Albie is using a part-to-whole ratio relationship.
Niko has a jar of candy containing strawberry, butterscotch, and root beer flavors. If there are 10 strawberry, 13 butterscotch, and 7 root beer candies, which ratio shows the quantity of the strawberry-flavored candy to the total number of candies Niko owns?(1 point)
Responses
The ratio showing the quantity of the strawberry-flavored candy to the total number of candies Niko owns is 10:30.
Which of the following ratios is equivalent to 32?(1 point)
Responses
There are no given options or ratios provided to determine which one is equivalent to 32. Please provide the options or additional information.
Which of the following ratios is equivalent to 32?(1 point)
Responses

94
Start Fraction 9 over 4 End Fraction

23
Start Fraction 2 over 3 End Fraction

96
Start Fraction 9 over 6 End Fraction

1
1
Among the given options, the ratio Start Fraction 9 over 6 End Fraction is equivalent to 32.
Cody and Aria are painting a mural. They decide they want part of the mural to have a purple background. Aria uses 7 tbsp. of blue to 2 tbsp. of red to make her purple paint. Cody is planning to use more and uses 21 tbsp. of blue to 6 tbsp. of red. Are their ratios of purple mixture equivalent to one another's?(1 point)
Responses
To determine if the ratios of purple mixture are equivalent, we need to simplify the ratios and compare them.

Aria's ratio: \(\frac{7}{2}\)
Cody's ratio: \(\frac{21}{6}\)

To simplify Aria's ratio, we can multiply both the numerator and denominator by 3:
\(\frac{7 \cdot 3}{2 \cdot 3} = \frac{21}{6}\)

Since both Aria's and Cody's ratio simplify to \(\frac{21}{6}\), they have equivalent ratios of purple mixture.
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okay daddy
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jk again
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btw
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