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When adding the fractions, do I have this right? 3/p+3 + 4/p = 7/p+3 ???
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not exactly
p^2 + 3??
You have to have the same denominator before you add them
to add these fractions, make common denominator p*(p+3)
10/p?
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I meant 7/p? gosh, lol. shooting in the dark!
\[\frac{3}{p+3}+\frac{4}{p}\] \[\frac{3p}{p(p+3)}+\frac{4}{p}\] \[\frac{3p}{p(p+3)}+\frac{4(p+3)}{p(p+3)}\] \[\frac{3p}{p(p+3)}+\frac{4p+12}{p(p+3)}\] \[\frac{3p+4p+12}{p(p+3)}\] \[\frac{7p+12}{p(p+3)}\] \[\frac{7p+12}{p^2+3p}\] So \[\frac{3}{p+3}+\frac{4}{p}=\frac{7p+12}{p^2+3p}\]
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