Can the rations 2/18 and 5/45 make a proportion?

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reduce both 2/18 and 5/45 and see if they are equal. if they are equal, then they make a proportion!

you can also do cross multiplication to check if two fractions are equal,, in this case,

2*45 = 90 (numerator of first fraction * denominator of the second)
18*5 = 90 (denominator of first fraction * numerator of the second)

therefore, they are equal, and they make a proportion,,

so there,, =)

lmao is this public? shart nuggets. also, this is just on the internet, i have no idea who yall are

if ur not gonna answer the question, dont respond to the question.

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Yes, the fractions 2/18 and 5/45 can be checked if they form a proportion.

To determine if two fractions form a proportion, we need to check if their cross products are equal.

The cross product of two fractions is obtained by multiplying the numerator of one fraction with the denominator of the other fraction.

For the fractions 2/18 and 5/45, the cross products are:

Cross product of 2/18 = 2 * 45 = 90
Cross product of 5/45 = 5 * 18 = 90

Since the cross products are equal (90 = 90), the fractions 2/18 and 5/45 do form a proportion.

Trevor, Jimmy, Joey, Trevor -- or whoever you are -- please do not switch screen names -- at least in the same series of questions.

What do YOU think this answer is?