What is the answer to (v^3+v-12)/(7v)=4 ?

The answer to (v^3+v-12)/(7v)=4 is v\approx-0.44776…,v\approx-4.95777…,v\approx 5.40554…

Solve for v: (v^3+v-12)/(7v)=4

The solution is v\approx-0.44776…,v\approx-4.95777…,v\approx 5.40554…

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\frac{v ^{3} + v - 12}{7 v} = 4

v \approx - 0.44776 \dots, v \approx - 4.95777 \dots, v \approx 5.40554 \dots

Solution steps

\frac{v ^{3} + v - 12}{7 v} = 4

Multiply both sides by

v

\frac{v ^{3} + v - 12}{7} = 4 v

Solve

\frac{v ^{3} + v - 12}{7} = 4 v : v \approx - 0.44776 \dots, v \approx - 4.95777 \dots, v \approx 5.40554 \dots

v \approx - 0.44776 \dots, v \approx - 4.95777 \dots, v \approx 5.40554 \dots

Verify Solutions

Find undefined (singularity) points:

v = 0

Combine undefined points with solutions:

v \approx - 0.44776 \dots, v \approx - 4.95777 \dots, v \approx 5.40554 \dots

\frac{26}{x} = 2

\frac{10}{c} = 1.685

x (\frac{1}{x}) = 1, x \neq = 0

\frac{5}{( x + 1 ) ^{2}} = 0

(\frac{x ^{2} + 1}{x})^{2} = 3

What is the answer to (v^3+v-12)/(7v)=4 ?
The answer to (v^3+v-12)/(7v)=4 is v\approx-0.44776…,v\approx-4.95777…,v\approx 5.40554…
Solve for v: (v^3+v-12)/(7v)=4
The solution is v\approx-0.44776…,v\approx-4.95777…,v\approx 5.40554…