What is (((1-3x)(4-x)))/((sqrt(x))) ?

The solution to (((1-3x)(4-x)))/((sqrt(x))) is (sqrt(x)(1-3x)(4-x))/x

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simplify (((1-3x)(4-x)))/((sqrt(x)))

simplify

\frac{( ( 1 - 3 x ) ( 4 - x ) )}{( x )}

\frac{x ( 1 - 3 x ) ( 4 - x )}{x}

Solution steps

\frac{( 1 - 3 x ) ( 4 - x )}{x}

Multiply by the conjugate

\frac{x}{x}

= \frac{( 1 - 3 x ) ( 4 - x ) x}{x x}

x x = x

= \frac{x ( 1 - 3 x ) ( 4 - x )}{x}

tan^{3} (x) + tan (x)

\frac{b ^{6}}{b ^{9}}

1 - cos^{2} (o)

[\frac{2 p ^{2} q ^{3}}{3 x y}]^{0}

25 \cdot 35 - 810 x^{3}

What is (((1-3x)(4-x)))/((sqrt(x))) ?
The solution to (((1-3x)(4-x)))/((sqrt(x))) is (sqrt(x)(1-3x)(4-x))/x