What is the answer to 75=sqrt(X^2+X^2) ?

The answer to 75=sqrt(X^2+X^2) is X=(75)/(sqrt(2)),X=-(75)/(sqrt(2))

Solve for X: 75=sqrt(X^2+X^2)

The solution is X=(75)/(sqrt(2)),X=-(75)/(sqrt(2))

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75 = X^{2} + X^{2}

X = \frac{75}{2}, X = - \frac{75}{2}

Decimal Notation

X = 53.03300 \dots, X = - 53.03300 \dots

Solution steps

75 = X^{2} + X^{2}

Square both sides:

5625 = 2 X^{2}

5625 = 2 X^{2}

Solve

5625 = 2 X^{2} : X = \frac{75}{2}, X = - \frac{75}{2}

X = \frac{75}{2}, X = - \frac{75}{2}

Verify Solutions:

X = \frac{75}{2}

True

, X = - \frac{75}{2}

True

The solutions are

X = \frac{75}{2}, X = - \frac{75}{2}

(x^{2} - 4)^{\frac{1}{3}} = 0

3 - x - x = 3

150 = 4.3698 \cdot x^{1.2696}

- x + 2 x + 6 - 3 = 0

(x - 4)^{(\frac{2}{3})} = 16

What is the answer to 75=sqrt(X^2+X^2) ?
The answer to 75=sqrt(X^2+X^2) is X=(75)/(sqrt(2)),X=-(75)/(sqrt(2))
Solve for X: 75=sqrt(X^2+X^2)
The solution is X=(75)/(sqrt(2)),X=-(75)/(sqrt(2))