What is the answer to -25+6q=(15-1)/(5q) ?

The answer to -25+6q=(15-1)/(5q) is q=(125+sqrt(17305))/(60),q=(125-sqrt(17305))/(60)

Solve for q: -25+6q=(15-1)/(5q)

The solution is q=(125+sqrt(17305))/(60),q=(125-sqrt(17305))/(60)

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- 25 + 6 q = \frac{15 - 1}{5 q}

q = \frac{125 + 17305}{60}, q = \frac{125 - 17305}{60}

Decimal Notation

q = 4.27580 \dots, q = - 0.10914 \dots

Solution steps

- 25 + 6 q = \frac{15 - 1}{5 q}

Simplify

\frac{15 - 1}{5 q} : \frac{14}{5 q}

- 25 + 6 q = \frac{14}{5 q}

Multiply both sides by

q

- 25 q + 6 q^{2} = \frac{14}{5}

Solve

- 25 q + 6 q^{2} = \frac{14}{5} : q = \frac{125 + 17305}{60}, q = \frac{125 - 17305}{60}

q = \frac{125 + 17305}{60}, q = \frac{125 - 17305}{60}

Verify Solutions

Find undefined (singularity) points:

q = 0

Combine undefined points with solutions:

q = \frac{125 + 17305}{60}, q = \frac{125 - 17305}{60}

\frac{5 ^{10}}{5 ^{12}}

7 \cdot 7

8 b^{2} - 13 b + 6 = 5 b^{2}

\frac{( 3 k ^{3} ) ^{3}}{12 k ^{- 8}}

\frac{9 + 7 i}{7 - 4 i}

What is the answer to -25+6q=(15-1)/(5q) ?
The answer to -25+6q=(15-1)/(5q) is q=(125+sqrt(17305))/(60),q=(125-sqrt(17305))/(60)
Solve for q: -25+6q=(15-1)/(5q)
The solution is q=(125+sqrt(17305))/(60),q=(125-sqrt(17305))/(60)