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What is the sum of 9 over the sum of y and 4 + 6 over the difference of y and 3?
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\[9/y+4+6/y+3\]
\[\frac{\frac{9}{y+4}+6}{y-3}\]
the 9/y+4 is separate from the 6/y+3
\[\frac{9}{y+4}+\frac{6}{y-3}\]
Yes, that's correct
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so wat shud we do||????
step1; take common denominator
stay change flip?
\[\frac{a}{b}+\frac{c}{d}=\frac{ad+cb}{bd}\]
Oh okay so 9(y+3)+6(y+4)/(y+4)(y+3)
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\[{9\over {y+4}}+{6\over{y-3}}={{9(y-3)+6(y+4)}\over{(y+4)(y-3)}}\]
Okay, then we simplify, correct?
\[={3(5y-1)}\over{(y+4)(y-6)}\]
Then you distribute the 3
and get 15y-3
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haha.. I actually un-distributed it...
whoops... haha
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