To represent the statement "If you have a computer, then you do not have a laptop" symbolically, we need to define our variables clearly:
- Let \( p \) represent "You have a laptop."
- Let \( q \) represent "You have a computer."
Given this, the original statement "If you have a laptop, then you have a computer" can be represented as \( p \rightarrow q \).
For the new statement "If you have a computer, then you do not have a laptop," we can express it as follows:
- "You have a computer" is simply \( q \).
- "You do not have a laptop" can be represented as \( \neg p \) (the negation of \( p \)).
Thus, the symbolic representation of the statement "If you have a computer, then you do not have a laptop" is:
\[ q \rightarrow \neg p \]