Understanding the Statement
The statement "One fourth of m is 3 more than 7" can be broken down into two parts for better understanding:
- **One fourth of m**: This translates mathematically to \((1/4)m\).
- **3 more than 7**: This means we add 3 to 7, resulting in \(7 + 3 = 10\).
Combining these two parts, we can express the statement as an equation.

Formulating the Equation
Next, we can write the equation based on the interpretation:
- The expression "One fourth of m is" indicates that \((1/4)m\) equals something.
- That "something" is \(7 + 3\), which simplifies to 10.
Thus, we can write the equation as:
\[
\frac{1}{4}m = 10
\]

Rearranging the Equation
To align this with the answer options provided, we can rearrange the equation. To eliminate the fraction, multiply both sides by 4:
\[
m = 40
\]
However, this specific form isn't one of the answer choices.

Identifying the Correct Answer
Now, let's analyze the options based on our understanding of the statement:
- **Option A**: \((1/4)m + 3 = 7\) - This means one fourth of m plus 3 equals 7. This is incorrect.
- **Option B**: \((1/4)m + 7 = 3\) - This implies one fourth of m plus 7 equals 3. This is incorrect.
- **Option C**: \(4m + 3 = 7\) - This is incorrect as it does not represent the relationship correctly.
- **Option D**: \(4m + 7 = 3\) - This is also incorrect.
Since none of the options directly translate to our derived equation, the correct interpretation should align with \((1/4)m = 10\) or rewritten forms of this equation.
In conclusion, based on the initial statement, none of the provided options accurately represent the equation derived from "One fourth of m is 3 more than 7."

a is answer