Pick out the solution from the values given in the bracket next to each equation. Show that the other values do not satisfy the equation.
`5m = 60 (10, 5, 12, 15) `

Answer

To solve the equation \(5m = 60\) and determine which value from the given options (10, 5, 12, 15) satisfies the equation, we will substitute each value into the equation and check if both sides are equal.

### Step-by-Step Solution:

1. **Identify the equation**: We have the equation \(5m = 60\).

2. **Substitute the first value (10)**:
- Substitute \(m = 10\) into the equation:
\[ 5 \times 10 = 50 \]
- Compare with 60:
\[ 50 \neq 60 \]
- Conclusion: 10 does not satisfy the equation.

3. **Substitute the second value (5)**:
- Substitute \(m = 5\) into the equation:
\[ 5 \times 5 = 25 \]
- Compare with 60:
\[ 25 \neq 60 \]
- Conclusion: 5 does not satisfy the equation.

4. **Substitute the third value (12)**:
- Substitute \(m = 12\) into the equation:
\[ 5 \times 12 = 60 \]
- Compare with 60:
\[ 60 = 60 \]
- Conclusion: 12 satisfies the equation.

5. **Substitute the fourth value (15)**:
- Substitute \(m = 15\) into the equation:
\[ 5 \times 15 = 75 \]
- Compare with 60:
\[ 75 \neq 60 \]
- Conclusion: 15 does not satisfy the equation.

### Final Summary:
- The only value that satisfies the equation \(5m = 60\) is \(m = 12\).
- The other values (10, 5, and 15) do not satisfy the equation since the left-hand side does not equal the right-hand side.