What is (RV)/(t-b)-a/(t^2) ?

The solution to (RV)/(t-b)-a/(t^2) is (RVt^2-ta+ba)/(t^2(t-b))

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simplify (RV)/(t-b)-a/(t^2)

simplify

\frac{R V}{t - b} - \frac{a}{t ^{2}}

\frac{R V t ^{2} - t a + ba}{t ^{2} ( t - b )}

Solution steps

\frac{R V}{t - b} - \frac{a}{t ^{2}}

Least Common Multiplier of

t - b, t^{2} : t^{2} (t - b)

Adjust Fractions based on the LCM

= \frac{R V t ^{2}}{t ^{2} ( t - b )} - \frac{a ( t - b )}{t ^{2} ( t - b )}

Apply the fraction rule:

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

= \frac{R V t ^{2} - a ( t - b )}{t ^{2} ( t - b )}

Simplify

R V t^{2} - a (t - b) : R V t^{2} - t a + ba

= \frac{R V t ^{2} - t a + ba}{t ^{2} ( t - b )}

\frac{2 k ^{2} - 5 k - 3}{k ^{3} - 27}

\frac{9}{10} (- \frac{2}{3})

(x^{2} - 3 y + 1) (x^{2} + 2 x)

(5 x^{2} + 4 x + 8) - (- 9 x - 3)

7 x^{9} \cdot (- 3 x^{4})

What is (RV)/(t-b)-a/(t^2) ?
The solution to (RV)/(t-b)-a/(t^2) is (RVt^2-ta+ba)/(t^2(t-b))