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3\left(-\frac{5}{4}\right)-3\times \frac{-6}{7}-x=5
Fraction \frac{-5}{4} can be rewritten as -\frac{5}{4} by extracting the negative sign.
\frac{3\left(-5\right)}{4}-3\times \frac{-6}{7}-x=5
Express 3\left(-\frac{5}{4}\right) as a single fraction.
\frac{-15}{4}-3\times \frac{-6}{7}-x=5
Multiply 3 and -5 to get -15.
-\frac{15}{4}-3\times \frac{-6}{7}-x=5
Fraction \frac{-15}{4} can be rewritten as -\frac{15}{4} by extracting the negative sign.
-\frac{15}{4}-3\left(-\frac{6}{7}\right)-x=5
Fraction \frac{-6}{7} can be rewritten as -\frac{6}{7} by extracting the negative sign.
-\frac{15}{4}-\frac{3\left(-6\right)}{7}-x=5
Express 3\left(-\frac{6}{7}\right) as a single fraction.
-\frac{15}{4}-\frac{-18}{7}-x=5
Multiply 3 and -6 to get -18.
-\frac{15}{4}-\left(-\frac{18}{7}\right)-x=5
Fraction \frac{-18}{7} can be rewritten as -\frac{18}{7} by extracting the negative sign.
-\frac{15}{4}+\frac{18}{7}-x=5
The opposite of -\frac{18}{7} is \frac{18}{7}.
-\frac{105}{28}+\frac{72}{28}-x=5
Least common multiple of 4 and 7 is 28. Convert -\frac{15}{4} and \frac{18}{7} to fractions with denominator 28.
\frac{-105+72}{28}-x=5
Since -\frac{105}{28} and \frac{72}{28} have the same denominator, add them by adding their numerators.
-\frac{33}{28}-x=5
Add -105 and 72 to get -33.
-x=5+\frac{33}{28}
Add \frac{33}{28} to both sides.
-x=\frac{140}{28}+\frac{33}{28}
Convert 5 to fraction \frac{140}{28}.
-x=\frac{140+33}{28}
Since \frac{140}{28} and \frac{33}{28} have the same denominator, add them by adding their numerators.
-x=\frac{173}{28}
Add 140 and 33 to get 173.
x=-\frac{173}{28}
Multiply both sides by -1.