To solve for \( m \) in the equation:

\[
\frac{m}{3} - 2.4 = -1.4
\]

### Step 1: Isolate \( \frac{m}{3} \)
Add \( 2.4 \) to both sides to move the constant term:

\[
\frac{m}{3} = -1.4 + 2.4
\]

\[
\frac{m}{3} = 1.0
\]

### Step 2: Solve for \( m \)
Multiply both sides by \( 3 \) to eliminate the denominator:

\[
m = 1.0 \times 3
\]

\[
m = 3
\]

### Final Answer:
\[
m = 3
\]

Would you like further clarification or have any questions? 

Here are some related questions to explore further:

1. How do we handle equations with different constants on both sides?
2. What are common steps to isolate variables in similar equations?
3. How can we solve equations with variables on both sides?
4. How do decimal numbers affect equation-solving steps?
5. What if there were multiple variables in the equation? 

**Tip:** Always check your solution by substituting it back into the original equation to verify accuracy.

Explore step-by-step how to solve the linear equation m/3 - 2.4 = -1.4. This problem covers key algebraic methods for isolating variables and balancing equations, ideal for students in Grades 7-8.

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