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Select the Pair(s) of ratios that form a proportion.

Select the Pair(s) of ratios that form a proportion.-example-1

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Answer:

Option 3

Explanation:

If two ratios
(a)/(b) and
(c)/(d) are proportional,


(a)/(b)=(c)/(d)

By applying this property for the given options,

Option 1

If the given ratios
(24)/(31) and
(20)/(27) are proportional.


(24)/(31)=(20)/(27)

Which is false.

Therefore, ratios are not proportional.

Option 2

If the given ratios
(8)/(9) and
(24)/(26) are proportional,


(8)/(9)= (24)/(36)


(8)/(9)= (6)/(9)

False.

Therefore, given ratios are not proportional.

Option 3

If the given ratios
(16)/(5) and
(64)/(20) are proportional,


(16)/(5)=(64)/(20)


(16)/(5)=(16)/(5)

True.

Therefore, the given ratios are proportional.

Option 4

If the given ratios
(6)/(4) and
(15)/(10) are proportional,


(6)/(4)=(15)/(10)


(3)/(2)= (3)/(2)

True.

Therefore, given ratios are proportional.

Option 3 is the answer.

User EvgEnZh
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