(x+2)/(2)+(x+1)/(5) - addition of fractions

(x+2)/(2)+(x+1)/(5) - step by step solution for the given fractions. Addition of fractions, full explanation.

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    Solution for the given fractions

    $ \frac{(x+2)}{2 }+ \frac{(x+1)}{5 }=? $

    The common denominator of the two fractions is: 10

    $ \frac{(x+2)}{2 }= \frac{(5*(x+2))}{(2*5)} = \frac{(5*(x+2))}{10} $

    $ \frac{(x+1)}{5 }= \frac{(2*(x+1))}{(2*5)} = \frac{(2*(x+1))}{10} $

    Fractions adjusted to a common denominator

    $ \frac{(x+2)}{2 }+ \frac{(x+1)}{5 }= \frac{(5*(x+2))}{10 }+ \frac{(2*(x+1))}{10} $

    $ \frac{(5*(x+2))}{10 }+ \frac{(2*(x+1))}{10 }= \frac{(5*(x+2)+2*(x+1))}{10} $

    $ \frac{(5*(x+2)+2*(x+1))}{10 }= \frac{(5*(x+2)+2*(x+1))}{10} $

    $ $

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