4. Which equation can be used to help you solve \( 496 \div 16=n \) ? A. \( n+16=496 \) B. \( n \times 16=496 \) C. \( n \times 496=16 \) D. \( n \div 16=496 \)

To solve the equation \( 496 \div 16 = n \), we can rewrite it in a different form. The division can be expressed as a multiplication equation. Starting with the original equation: \[ 496 \div 16 = n \] This can be rewritten as: \[ n = \frac{496}{16} \] To express this in terms of multiplication, we can multiply both sides by \( 16 \): \[ n \times 16 = 496 \] Now, let's analyze the options provided: A. \( n + 16 = 496 \) - This is not correct because it does not represent the original division. B. \( n \times 16 = 496 \) - This is correct as it represents the multiplication form of the original division. C. \( n \times 496 = 16 \) - This is incorrect as it does not relate to the original equation. D. \( n \div 16 = 496 \) - This is incorrect as it misrepresents the relationship. Thus, the correct equation that can be used to help solve \( 496 \div 16 = n \) is: **B. \( n \times 16 = 496 \)**.