To simplify $w^4 \times p \times w^3$:

1. Combine the terms with the same base, $w$. $w^4 \times w^3 = w^{4+3} = w^7$

2. Now, rewrite the expression with the simplified term: $w^7 \times p = p \cdot w^7$

The simplified form of the expression is: $p \cdot w^7$

Would you like more details on any steps, or do you have further questions?

Additional Related Questions

1. How would you simplify $w^5 \times w^2 \times p^2$?
2. What is the general rule for multiplying terms with the same base?
3. How do you handle expressions with different variables in multiplication?
4. Can you simplify $(w^3)^4$ using exponent rules?
5. What happens when you divide terms with the same base, like $w^7 \div w^2$?

Tip

When multiplying terms with the same base, simply add their exponents. This is one of the key exponent rules.