Solve v^49 = 12 - ScanMath

Evaluate

v^{4} \times 9 = 12

Use the commutative property to reorder the terms

9 v^{4} = 12

Divide both sides

\frac{9 v ^{4}}{9} = \frac{12}{9}

Divide the numbers

v^{4} = \frac{12}{9}

Cancel out the common factor 3

v^{4} = \frac{4}{3}

Take the root of both sides of the equation and remember to use both positive and negative roots

v = \pm 4 \frac{4}{3}

Simplify the expression

More Steps

v = \pm \frac{4 108}{3}

Separate the equation into 2 possible cases

v = \frac{4 108}{3} v = - \frac{4 108}{3}

Solution

v_{1} = - \frac{4 108}{3}, v_{2} = \frac{4 108}{3}

Alternative Form

v_{1} \approx - 1.07457, v_{2} \approx 1.07457

Solve the equation