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The formula given is Einstein's famous equation for energy:

\[
E = mc^2
\]

You are asked to solve this formula for the variable \( m \) (mass). To do so, we simply need to isolate \( m \) on one side of the equation.

To solve for \( m \):

\[
m = \frac{E}{c^2}
\]

Thus, the mass \( m \) is equal to the energy \( E \) divided by the square of the speed of light \( c^2 \).

Would you like more details on this? 

Here are five related questions to explore this concept further:
1. What are the units of energy \( E \) and mass \( m \) in this formula?
2. What is the value of \( c \), the speed of light in a vacuum?
3. How does this formula relate to the concept of mass-energy equivalence?
4. Can this formula be applied to objects moving at speeds close to the speed of light?
5. What happens to the energy when mass decreases, according to this formula?

**Tip:** The speed of light \( c \) is a constant and has the approximate value of \( 3.00 \times 10^8 \) meters per second in a vacuum.

The formula for energy is E = mc^2. Solve the formula for m.

Learn how to solve Einstein’s famous equation E = mc^2 for the mass (m). This problem involves key concepts in algebra and physics, focusing on mass-energy equivalence. Suitable for students in Grades 9-12.

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