Ask your own question, for FREE!
Mathematics 20 Online
OpenStudy (benlindquist):

http://prntscr.com/9frz84

OpenStudy (openstudier):

To approach this problem, I would divide all the fractions and see if indeed two fractions are equivalent. After all, proportions will always have the same ratio.

OpenStudy (benlindquist):

so how would you do this cross multiply?

OpenStudy (openstudier):

Cross multiplying is another way to approach this. Would you like me to explain it that way?

OpenStudy (benlindquist):

I know how to cross multiply, but what is the other way

OpenStudy (openstudier):

The simplest way is to just divide the fractions and just compare them: \[\frac{ 1.5 }{ 3 } = 0.5\]\[\frac{ 3}{9} = 0.333...\]So those two are not a proportion since they don't yield the same ratio.

OpenStudy (benlindquist):

can u check my other answer?

OpenStudy (benlindquist):

s

OpenStudy (openstudier):

If it is another question, close this question and post it as a new one for others to also see.

OpenStudy (benlindquist):

ok

OpenStudy (benlindquist):

so you can just cross multiply them

OpenStudy (openstudier):

Yes, that is also another way. If the two products are the same, then they are a proportion.

OpenStudy (benlindquist):

@OpenStudier

OpenStudy (benlindquist):

I think its #2

OpenStudy (openstudier):

But, 22 x 6 = 132 and 33 x 4 = 132. #2 is thus a proportion.

OpenStudy (benlindquist):

Got it @OpenStudier its c

OpenStudy (openstudier):

Still would have to disagree. 142 x 3 = 2 x 213. Check using a calculator.

OpenStudy (benlindquist):

how would it be d really?

OpenStudy (openstudier):

It is actually A, I even proved it to you earlier when I did the fractions.

OpenStudy (benlindquist):

i didn't get that lol ok thanks

OpenStudy (openstudier):

No problem!

OpenStudy (benlindquist):

do you have time to check some more? @OpenStudier

Can't find your answer? Make a FREE account and ask your own questions, OR help others and earn volunteer hours!

Join our real-time social learning platform and learn together with your friends!
Can't find your answer? Make a FREE account and ask your own questions, OR help others and earn volunteer hours!

Join our real-time social learning platform and learn together with your friends!