Given the equation \( E = mc^2 \), with the values \( m = 3 \) and \( c = 6 \), we can substitute these values into the equation to find \( E \).

\[
E = 3 \times (6)^2
\]

First, calculate \( 6^2 \):

\[
6^2 = 36
\]

Now, multiply by \( 3 \):

\[
E = 3 \times 36 = 108
\]

Thus, \( E = 108 \) units of energy.

Would you like more details or have any questions?

Here are five related questions:
1. What are the units for energy in the equation \( E = mc^2 \)?
2. How does changing the value of \( c \) affect the energy?
3. If \( m = 5 \), how does \( E \) change?
4. What is the physical meaning of \( c \) in \( E = mc^2 \)?
5. How is \( E = mc^2 \) applied in nuclear reactions?

**Tip:** \( c \) represents the speed of light, and in physics, it's typically measured as \( 3 \times 10^8 \) m/s.

Learn how to calculate energy using Einstein's equation E = mc^2 with given values m = 3 and c = 6. This step-by-step solution demonstrates key physics concepts and energy equations. Suitable for students in Grades 10-12.

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