Write the given statement in symbolic form using the letter in parentheses to represent the corresponding component.
Accountancy is a required subject for Chartered Accountants (m) but not for engineers (n).

Answer

To convert the given statement into symbolic form, we will follow these steps:

1. **Identify the components**: The statement consists of two parts:
- Part M: "Accountancy is a required subject for Chartered Accountants."
- Part N: "Accountancy is not a required subject for engineers."

2. **Assign symbols**: We are given the symbols to use:
- Let M represent "Accountancy is a required subject for Chartered Accountants."
- Let N represent "Accountancy is a required subject for engineers."

3. **Negate the second part**: Since the statement specifies that accountancy is "not" a required subject for engineers, we will use the negation symbol (¬) for N. Thus, we represent this as ¬N.

4. **Combine the components**: The phrase "but" indicates a conjunction of the two statements. In symbolic logic, we can represent "but" with the conjunction symbol (∧). Therefore, we combine M and ¬N.

5. **Final symbolic form**: The complete symbolic representation of the statement is:
\[ M \land \neg N \]

### Summary of Steps:
1. Identify components: M and N.
2. Assign symbols: M for Chartered Accountants, N for engineers.
3. Negate the second part: ¬N.
4. Combine components using conjunction: M ∧ ¬N.
5. Write the final symbolic form: M ∧ ¬N.