What is the answer to 26-5y=8(3/(2y-0.1)) ?

The answer to 26-5y=8(3/(2y-0.1)) is y=(52.5-sqrt(1692.25))/(20),y=(52.5+sqrt(1692.25))/(20)

Solve for y: 26-5y=8(3/(2y-0.1))

The solution is y=(52.5-sqrt(1692.25))/(20),y=(52.5+sqrt(1692.25))/(20)

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26 - 5 y = 8 (\frac{3}{2 y - 0.1})

y = \frac{52.5 - 1692.25}{20}, y = \frac{52.5 + 1692.25}{20}

Decimal Notation

y = 0.56815 \dots, y = 4.68184 \dots

Solution steps

26 - 5 y = 8 (\frac{3}{2 y - 0.1})

Simplify

8 (\frac{3}{2 y - 0.1}) : \frac{24}{2 y - 0.1}

26 - 5 y = \frac{24}{2 y - 0.1}

Multiply both sides by

2 y - 0.1

26 (2 y - 0.1) - 5 y (2 y - 0.1) = 24

Solve

26 (2 y - 0.1) - 5 y (2 y - 0.1) = 24 : y = \frac{52.5 - 1692.25}{20}, y = \frac{52.5 + 1692.25}{20}

y = \frac{52.5 - 1692.25}{20}, y = \frac{52.5 + 1692.25}{20}

Verify Solutions

Find undefined (singularity) points:

y = 0.05

Combine undefined points with solutions:

y = \frac{52.5 - 1692.25}{20}, y = \frac{52.5 + 1692.25}{20}

7 = 1.25 (1 + (\frac{1000}{x}))

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

\frac{3}{- b + 4} = \frac{9}{3}

\frac{7 - x}{7 + x} = e^{1}

\frac{2}{x} = 2 (\frac{3}{11})

What is the answer to 26-5y=8(3/(2y-0.1)) ?
The answer to 26-5y=8(3/(2y-0.1)) is y=(52.5-sqrt(1692.25))/(20),y=(52.5+sqrt(1692.25))/(20)
Solve for y: 26-5y=8(3/(2y-0.1))
The solution is y=(52.5-sqrt(1692.25))/(20),y=(52.5+sqrt(1692.25))/(20)