To write \( p^3 \cdot p \) without exponents, we need to expand the expression by multiplying the base \( p \) the number of times indicated by the exponents. The expression \( p^3 \) means \( p \times p \times p \), and multiplying by another \( p \) gives us four \( p \)'s multiplied together.
Step 1: Expand the Expression
To write \( p^3 \cdot p \) without exponents, we expand the expression by multiplying the base \( p \) the number of times indicated by the exponents. The expression \( p^3 \) means \( p \times p \times p \).
Step 2: Multiply the Terms
Multiply the expanded form of \( p^3 \) by another \( p \):
\[
p^3 \cdot p = p \times p \times p \times p
\]
Final Answer
The expression \( p^3 \cdot p \) without exponents is:
\[
\boxed{p \times p \times p \times p}
\]