Consider the following statements :
p: He is intelligent
q: He is strong
Then symbolic form of statements 'it is wrong that he is intelligent or strong's

Options

A. `~p vv~q`
B. `~pvvq`
C. `~p^^~q`
D. `p^^~q`

Explanation

To convert the statement "it is wrong that he is intelligent or strong" into symbolic form, we can follow these steps:

### Step-by-Step Solution:

1. **Identify the Statements:**
- Let \( p \) represent "He is intelligent."
- Let \( q \) represent "He is strong."

2. **Understand the Phrase "It is wrong that":**
- The phrase "it is wrong that" indicates negation. In logical terms, this can be represented by the symbol \( \neg \) (not).

3. **Translate "or" into Logical Symbols:**
- The word "or" in logic is represented by the symbol \( \lor \) (disjunction). Therefore, "He is intelligent or strong" can be represented as \( p \lor q \).

4. **Combine the Parts:**
- The entire statement "it is wrong that he is intelligent or strong" can be expressed as the negation of the disjunction:
\[ \neg (p \lor q) \]

5. **Apply De Morgan's Law:**
- According to De Morgan's Law, the negation of a disjunction can be expressed as the conjunction of the negations:
\[ \neg (p \lor q) = \neg p \land \neg q \]
This means "He is not intelligent and he is not strong."

### Final Symbolic Form:
Thus, the symbolic form of the statement "it is wrong that he is intelligent or strong" is:
\[ \neg p \land \neg q \]