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\[2x+8 \over x-4\] + \[x-7 \over x-4\]
add in the numerator, keep the denominator the same
When the denominators are the same you can close to ignore them for the addition process of the fractions and put them back later. (2x+8) + (x-7) We can gather like terms now. (2x+8) + (x-7) = 3x+1 We must now add back the denominator we 'ignored' earlier. \[\frac{3x+1}{x-4}\] There isn't much you can simplify here, due to the fact that you have a plus sign in the between terms in both the denominator and the numerator.
\[2x+8+x-7=3x+1\]
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