Show work and explain steps! :D Medal will be given! :D
\[\frac{ 2y }{ 3 } - \frac{ y + 3 }{ 6 } = 2\]
How about I explain it and YOU show me your steps?
1. start by finding the GFC (greatest common factor) for the denominator. In this case, it's 6.
if you can explain it well
can you cross multiply
I guess you can, but you need to get the fractions into one whole fraction first.
Which is why your first step is to find the GCF - six.
after I get the gcf
That means that you multiply the denominator of the left fraction by 2. And remember, what you do to the bottom, you must ALSO do to the top.
Now, and ONLY now that you have the denominators the same, can you combine the fraction in to ONE fraction. Remember that you can perform your algebra on the numerator to combine like terms. Once you finished that, you can "cross multiply" if you would like to and solve for "y". Capish?
@Firejay5 You didn't catch on to these problems from the last two people showed you how to do?
I got this \[\frac{ 4y - y + 3 }{ 6 } = 2 \] Is that right? @abb0t
I don't need a lecture @Mertsj
Looks right. Now combine like terms on the numerator. You have two "y" that you can combine.
LOL. sassy, huh @Mertsj
what do I do now @abb0t
What do you think we should do now?
I know to cross multiply, but how
Show me what you think you should do and I will tell you if it is correct or not. I don't want to do the whole problem for you. I think that have the right idea in mind. Just try it.
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