What is the answer to \sqrt[7]{x^2}=1.25 ?

The answer to \sqrt[7]{x^2}=1.25 is x=(125sqrt(5))/(128),x=-(125sqrt(5))/(128)

Solve for x: \sqrt[7]{x^2}=1.25

The solution is x=(125sqrt(5))/(128),x=-(125sqrt(5))/(128)

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x = \frac{125 5}{128}, x = - \frac{125 5}{128}

Decimal Notation

x = 2.18366 \dots, x = - 2.18366 \dots

Solution steps

Take both sides of the equation to the power of

7 : x^{2} = 4.76837 \dots

x^{2} = 4.76837 \dots

Solve

x^{2} = 4.76837 \dots : x = \frac{125 5}{128}, x = - \frac{125 5}{128}

x = \frac{125 5}{128}, x = - \frac{125 5}{128}

Verify Solutions:

x = \frac{125 5}{128}

True

, x = - \frac{125 5}{128}

True

The solutions are

x = \frac{125 5}{128}, x = - \frac{125 5}{128}

(x - 2) = 4

2 x + 8 = x

- 4 y + 2 20 - y^{2} + 25 = 13

t - 2 + t = 4

36 x - 99 = 21 2 x - 29

What is the answer to \sqrt[7]{x^2}=1.25 ?
The answer to \sqrt[7]{x^2}=1.25 is x=(125sqrt(5))/(128),x=-(125sqrt(5))/(128)
Solve for x: \sqrt[7]{x^2}=1.25
The solution is x=(125sqrt(5))/(128),x=-(125sqrt(5))/(128)