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(u/x)+(5u/x)+(u/5x)
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\[\frac{ u }{x }+\frac{ 5u }{ x }+\frac{ u }{ 5x } \]
\[\huge \frac{u}{x} + \frac{5u}{x} +\frac{u}{5x} \] In order to solve such problems we must have denominators equal, hence: \[\huge \frac{u}{x} + \frac{5u}{x} +\frac{u}{5x} =\huge \frac{5u}{5x} + \frac{5 \times 5u}{5x} +\frac{u}{5x} \] \[\huge = \frac{5u}{5x} + \frac{25u}{5x} +\frac{u}{5x} \] \[\huge = \frac{5u + 25u +u}{5x} =\frac{31u}{5x}\] is the required answer.
is that you lorde?
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