What is the answer to sqrt(5X)+4-1=2X ?

The answer to sqrt(5X)+4-1=2X is X=(17+sqrt(145))/8

Solve for X: sqrt(5X)+4-1=2X

The solution is X=(17+sqrt(145))/8

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5 X + 4 - 1 = 2 X

X = \frac{17 + 145}{8}

Decimal Notation

X = 3.63019 \dots

Solution steps

5 X + 4 - 1 = 2 X

Expand

5 X + 4 - 1 : 5 X + 3

5 X + 3 = 2 X

Remove square roots

5 X = 4 X^{2} - 12 X + 9

Solve

5 X = 4 X^{2} - 12 X + 9 : X = \frac{17 + 145}{8}, X = \frac{17 - 145}{8}

X = \frac{17 + 145}{8}, X = \frac{17 - 145}{8}

Verify Solutions:

X = \frac{17 + 145}{8}

True

, X = \frac{17 - 145}{8}

False

The solution is

X = \frac{17 + 145}{8}

5.25 + 3 x^{5.25} + 9 = 30

2 x + 5 = 1

\frac{x + 3}{2 - x} = 0

2 x - 3 - 1 = - x

10 = 0.1 k^{0.2} \cdot (4 k)^{0.8}

What is the answer to sqrt(5X)+4-1=2X ?
The answer to sqrt(5X)+4-1=2X is X=(17+sqrt(145))/8
Solve for X: sqrt(5X)+4-1=2X
The solution is X=(17+sqrt(145))/8