To simplify \( 2365 \div 2332 \) using the Quotient Rule of Integer Exponents, we apply the rule which states:
\[ \frac{a^m}{a^n} = a^{m-n} \]
First, we need to rewrite the numbers in the expression in terms of powers of 23, since both numbers appear to have the base of 23:
- \( 2365 = 23^{65} \)
- \( 2332 = 23^{32} \)
Now we can apply the quotient rule:
\[ \frac{23^{65}}{23^{32}} = 23^{65 - 32} = 23^{33} \]
So the simplified expression is:
\[ 23^{33} \]
The correct response is \( 23^{33} \).