Let p be " Shruti can type," and let q be "Shruti takes shorthand." Write the following statements in Symbolic form :
Shruti can neither type nor take shorthand.

Answer

To express the statement "Shruti can neither type nor take shorthand" in symbolic form, we can follow these steps:

### Step 1: Understand the Components
- Let \( p \) represent "Shruti can type."
- Let \( q \) represent "Shruti takes shorthand."

### Step 2: Identify the Negations
The phrase "neither...nor" indicates that both conditions are false. Therefore, we need to negate both \( p \) and \( q \):
- The negation of \( p \) is \( \neg p \) (Shruti cannot type).
- The negation of \( q \) is \( \neg q \) (Shruti does not take shorthand).

### Step 3: Combine the Negations
Since the statement includes "nor," we will use the logical conjunction (AND) to combine the negations:
- The symbolic form will be \( \neg p \land \neg q \).

### Final Symbolic Representation
Thus, the symbolic representation of the statement "Shruti can neither type nor take shorthand" is:
\[ \neg p \land \neg q \]