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Subtract: 2x+3 over x-4 minus x-5 over x+2
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Start by getting a common denominator: \[[(2x+3)/(x-4)]*[(x+2)/(x+2)]-[(x-5)/(x+2)]*[(x-4)/(x-4)]\]. This gives: \[[(2x^2+4x+3x+6)-(x^2-4x-5x+20)]/[(x-4)(x-2)]\]. From here, distribute the negative and simplify: \[Numerator:(2x^2-x^2+7x+9x+6-20)=x^2+16x-14\] Final answer: \[x^2+16x-14/(x-4)(x+2)\]
so the lcd is x-4?
the least common denominator is the multiplication of the two ((x+2)(x-4)) because you don't know what x is.
So in other words it would look like this: \[\frac{x^2+16x-14}{(x-4)(x+2)}\]
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