What is (x^2-sqrt(x))/(sqrt(x)-1) ?

The solution to (x^2-sqrt(x))/(sqrt(x)-1) is ((x^2-sqrt(x))(sqrt(x)+1))/(x-1)

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simplify (x^2-sqrt(x))/(sqrt(x)-1)

simplify

\frac{x ^{2} - x}{x - 1}

\frac{( x ^{2} - x ) ( x + 1 )}{x - 1}

Solution steps

\frac{x ^{2} - x}{x - 1}

Multiply by the conjugate

\frac{x + 1}{x + 1}

= \frac{( x ^{2} - x ) ( x + 1 )}{( x - 1 ) ( x + 1 )}

(x - 1) (x + 1) = x - 1

= \frac{( x ^{2} - x ) ( x + 1 )}{x - 1}

\frac{1}{3 + x} - \frac{1}{3}

(1.1)^{2} \cdot 1 0^{2}

\frac{2}{x} + \frac{4}{x + 4}

\frac{tan ( t )}{sec ( t ) - cos ( t )}

2 \frac{3}{4} - (- 1 \frac{1}{2}) + (- \frac{5}{6}) - (- \frac{3}{8}) - (+ 4 \frac{2}{3})

What is (x^2-sqrt(x))/(sqrt(x)-1) ?
The solution to (x^2-sqrt(x))/(sqrt(x)-1) is ((x^2-sqrt(x))(sqrt(x)+1))/(x-1)