What is the answer to 54.3=(2x)/((0.05-x)^2) ?

The answer to 54.3=(2x)/((0.05-x)^2) is x=(7.43+sqrt(25.72))/(108.6),x=(7.43-sqrt(25.72))/(108.6)

Solve for x: 54.3=(2x)/((0.05-x)^2)

The solution is x=(7.43+sqrt(25.72))/(108.6),x=(7.43-sqrt(25.72))/(108.6)

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54.3 = \frac{2 x}{( 0.05 - x ) ^{2}}

x = \frac{7.43 + 25.72}{108.6}, x = \frac{7.43 - 25.72}{108.6}

Decimal Notation

x = 0.11511 \dots, x = 0.02171 \dots

Solution steps

54.3 = \frac{2 x}{( 0.05 - x ) ^{2}}

Multiply both sides by

(0.05 - x)^{2}

54.3 (0.05 - x)^{2} = 2 x

Solve

54.3 (0.05 - x)^{2} = 2 x : x = \frac{7.43 + 25.72}{108.6}, x = \frac{7.43 - 25.72}{108.6}

x = \frac{7.43 + 25.72}{108.6}, x = \frac{7.43 - 25.72}{108.6}

Verify Solutions

Find undefined (singularity) points:

x = 0.05

Combine undefined points with solutions:

x = \frac{7.43 + 25.72}{108.6}, x = \frac{7.43 - 25.72}{108.6}

y, x = \frac{4 y}{y - 2}

\frac{1}{- b + 3} = \frac{b}{2}

1.5 a^{2} = \frac{( 6 )}{( a ^{2} )}

y, \frac{5 y}{7 y - 3} = x

6.86 = \frac{x}{x + 1000} (12)

What is the answer to 54.3=(2x)/((0.05-x)^2) ?
The answer to 54.3=(2x)/((0.05-x)^2) is x=(7.43+sqrt(25.72))/(108.6),x=(7.43-sqrt(25.72))/(108.6)
Solve for x: 54.3=(2x)/((0.05-x)^2)
The solution is x=(7.43+sqrt(25.72))/(108.6),x=(7.43-sqrt(25.72))/(108.6)