What are the solutions to the equation 63.04=(0.00394*v^2)/(0.35+0.03) ?

The solutions to the equation 63.04=(0.00394*v^2)/(0.35+0.03) are v=8sqrt(95),v=-8sqrt(95)

Find the zeros of 63.04=(0.00394*v^2)/(0.35+0.03)

The zeros of 63.04=(0.00394*v^2)/(0.35+0.03) are v=8sqrt(95),v=-8sqrt(95)

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63.04 = \frac{0.00394 \cdot v ^{2}}{0.35 + 0.03}

v = 895, v = - 895

Decimal Notation

v = 77.97435 \dots, v = - 77.97435 \dots

Solution steps

63.04 = \frac{0.00394 v ^{2}}{0.35 + 0.03}

Switch sides

\frac{0.00394 v ^{2}}{0.35 + 0.03} = 63.04

Multiply both sides by

0.35 + 0.03

\frac{0.00394 v ^{2} ( 0.35 + 0.03 )}{0.35 + 0.03} = 63.04 (0.35 + 0.03)

\frac{0.0014972 v ^{2}}{0.38} = 23.9552

Divide both sides by

0.00394

\frac{\frac{0.0014972 v ^{2}}{0.38}}{0.00394} = \frac{23.9552}{0.00394}

v^{2} = \frac{23.9552}{0.00394}

For

x^{2} = f (a)

the solutions are

x = f (a), - f (a)

v = \frac{23.9552}{0.00394}, v = - \frac{23.9552}{0.00394}

\frac{23.9552}{0.00394} = 895

- \frac{23.9552}{0.00394} = - 895

v = 895, v = - 895

t^{2} = 3 t

t^{2} + 2 t - 1 = 0

8 x^{2} + 50 x + 63 = 0

(x - 3) \cdot (x + 2) - (x - 1) \cdot (x - 2) = (x + 4) \cdot (x - 7)

k x^{2} + (k - 1) x - 1 = 0

What are the solutions to the equation 63.04=(0.00394*v^2)/(0.35+0.03) ?
The solutions to the equation 63.04=(0.00394*v^2)/(0.35+0.03) are v=8sqrt(95),v=-8sqrt(95)
Find the zeros of 63.04=(0.00394*v^2)/(0.35+0.03)
The zeros of 63.04=(0.00394*v^2)/(0.35+0.03) are v=8sqrt(95),v=-8sqrt(95)