Answered

Add the rational expressions and type your answer in simplest form. When typing your answers, type your terms with variables in alphabetical order without any spaces between your characters. \frac{\left(c+2\right)}{3}-\frac{\left(c-4\right)}{4} The numerator is AnswerThe denominator is Answer

Add The Rational Expressions And Type Your Answer In Simplest Form When Typing Your Answers Type Your Terms With Variables In Alphabetical Order Without Any Spa class=

Answer :

Solve the operation between rationals, proceed as if they were numerical fractions:

[tex]\begin{gathered} \frac{c+2}{3}-\frac{c-4}{4} \\ \frac{4(c+2)-3(c-4)}{12} \\ \frac{4c+8-3c+12}{12} \\ \frac{c+20}{12} \end{gathered}[/tex]

According to this:

The numerator is c+20

The denominator is 12

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