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add 5/y-7 + 5/y+7
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10y/(y^2 - 49)
\[\Large \frac{5}{y-7} + \frac{5}{y+7}\] \[\Large \frac{5(y+7)}{(y-7)(y+7)} + \frac{5}{y+7}\] \[\Large \frac{5y+35}{(y-7)(y+7)} + \frac{5}{y+7}\] \[\Large \frac{5y+35}{(y-7)(y+7)} + \frac{5(y-7)}{(y-7)(y+7)}\] \[\Large \frac{5y+35}{(y-7)(y+7)} + \frac{5y-35}{(y-7)(y+7)}\] \[\Large \frac{5y+35+5y-35}{(y-7)(y+7)}\] \[\Large \frac{10y}{(y-7)(y+7)}\] \[\Large \frac{10y}{y^2-49}\] So \[\Large \frac{5}{y-7} + \frac{5}{y+7}=\frac{10y}{y^2-49}\]
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