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(3a)/(a^2+a-12) - (4+a)/(9-a^2)
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\[\frac{ 3a }{ a^{2} + a -12 }-\frac{ 4+a }{ 9-a^2 }\] so what you need to do first is find a common denominator
How do you do that?
skull can you help me?
Find the product of the greatest power of each factor occurring in the denominators.
What do you mean @skullpatrol
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divide a^2 + a -12 by one of the factors of 9-a^2. 9-a^2=(3+a)(3-a) Let's try a-3, we'll add the negative back in later dividing a^2 + a -12 by a-3, we get a+4 so a-3, a+3, and a+4 are common factors, this is our common denominator So solution is \[(16 + a (17 + 4 a))/((-3 + a) (3 + a) (4 + a))\]
Ohhh. Thank you!
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