3/x + 2/x+2 ALL OVER 3/x+2 - 2/x please help simplify
\[\frac{\frac{3}{x} + \frac{2}{x+2}}{\frac{3}{x+2}-\frac{2}{x}}\]
I was about to ask if I understood correctly, but you have already answered that.
First, you will need common denominators.
how do i do this?
Do you not understand common denominators or not understand how that applies to this problem?
do i multiply the left fraction by 2x and the right by x all in the numerator?
Almost. You multiply the fractions with x for a denominator by \(\frac{x+2}{x+2}\) and the fractions with x+2 as a denominator by \(\frac{x}{x}\).
ya thats what i meant
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Yes. Remember to do the same to the fractions in the denominator as well.
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yes, but you will want to distribute in the numerators. The distribution in the denominators will be a waste of time.
Hero's version is much more visually appealing and may be easier to understand.
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Combine like terms.
6x^2 + 12x over x^2 + 2x ALL OVER -6x^2 - 12x over x^2 + 2x?
\[\frac{3x+6+2x}{x^2+2x}\div\frac{3x-2x+4}{x^2+2x}\]
howd you get that?
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5x + 6/x^2 + 2x over x - 4/X^2 + 2x?
Recheck your signs.
3x-2x+4
the second equation is negative so its -4 right?
Sorry, I got bumped. This website doesn't seem to like me....
Yes, your right.
I forgot to distribute. Sorry.
\[\frac{5x+6}{x^2+2x}\div\frac{x-4}{x^2+2x}\]
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