What is ((3d))/(v_{1)}+((3d))/((2v_{2))} ?

The solution to ((3d))/(v_{1)}+((3d))/((2v_{2))} is (6dv_{2}+3dv_{1})/(2v_{1)v_{2}}

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simplify ((3d))/(v_{1)}+((3d))/((2v_{2))}

simplify

\frac{( 3 d )}{v _{1}} + \frac{( 3 d )}{( 2 v _{2} )}

\frac{6 d v _{2} + 3 d v _{1}}{2 v _{1} v _{2}}

Solution steps

\frac{3 d}{v _{1}} + \frac{3 d}{2 v _{2}}

Least Common Multiplier of

v_{1}, 2 v_{2} : 2 v_{1} v_{2}

Adjust Fractions based on the LCM

= \frac{6 d v _{2}}{2 v _{1} v _{2}} + \frac{3 d v _{1}}{2 v _{1} v _{2}}

Apply the fraction rule:

\frac{a}{c} + \frac{b}{c} = \frac{a + b}{c}

= \frac{6 d v _{2} + 3 d v _{1}}{2 v _{1} v _{2}}

tan (2 \frac{sin ( x )}{y})

\frac{1}{3 p ^{12} q ^{- 5}}

x y - 24 + 3 y - 8 x

14 x + 7 y + 42 w

\frac{67 x - 4 + 16}{- 4 + 42}

What is ((3d))/(v_{1)}+((3d))/((2v_{2))} ?
The solution to ((3d))/(v_{1)}+((3d))/((2v_{2))} is (6dv_{2}+3dv_{1})/(2v_{1)v_{2}}