Solve for xx. Express your answer in simplest radical form if necessary.
x, squared, equals, 144
x 
2
 =
144

The equation given is:

\[
x^2 = 144
\]

To solve for \( x \), take the square root of both sides:

\[
x = \pm \sqrt{144}
\]

Since \( \sqrt{144} = 12 \), the solution is:

\[
x = \pm 12
\]

So the values of \( x \) are \( x = 12 \) and \( x = -12 \).

Would you like more details or have any questions?

Here are 5 related questions to explore:
1. What happens if the equation is \( x^2 = -144 \)?
2. How do you solve \( x^2 = 169 \)?
3. What are the square roots of non-perfect squares, like \( x^2 = 50 \)?
4. How do you solve \( (x + 2)^2 = 144 \)?
5. Can a square root ever be negative?

**Tip:** Always remember that solving \( x^2 = a \) results in two values, \( \pm \sqrt{a} \), unless \( a \) is negative.

Solve for x. Express your answer in simplest radical form if necessary. x^2 = 144

Learn how to solve the quadratic equation x^2 = 144 and find both positive and negative solutions. This step-by-step guide explains the use of square roots in algebra, a key concept for Grades 7-9.

Math Problem Statement

Solve for xx. Express your answer in simplest radical form if necessary. x, squared, equals, 144 x 2

Solution

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