Which operation could be used to explain the process of dividing 9453 by 24, besides division?

Which operation could be used to explain the process of dividing 9453 by 24, besides division?

• A. Addition
• B. Multiplication
• C. Subtraction
• D. Exponentiation

Answer: (C)

To explain the process of dividing 9453 by 24, one can also consider the related operation of subtraction. When dividing a number, you can think of it in terms of repeated subtraction. This means taking the divisor (in this case, 24) and repeatedly subtracting it from the dividend (9453) until reaching a result that is less than the divisor. For example, if you begin subtracting 24 from 9453, you can visualize how many times 24 fits into 9453 before you can no longer subtract without going negative. Each time you subtract 24, you are essentially counting how many groups of 24 you can take out of 9453, which is the essence of what division is calculating. This method highlights the connection between division and subtraction, showcasing that division can be viewed as the process of asking how many times one number can be subtracted from another before the remainder is less than the divisor.

To explain the process of dividing 9453 by 24, one can also consider the related operation of subtraction. When dividing a number, you can think of it in terms of repeated subtraction. This means taking the divisor (in this case, 24) and repeatedly subtracting it from the dividend (9453) until reaching a result that is less than the divisor.

For example, if you begin subtracting 24 from 9453, you can visualize how many times 24 fits into 9453 before you can no longer subtract without going negative. Each time you subtract 24, you are essentially counting how many groups of 24 you can take out of 9453, which is the essence of what division is calculating. This method highlights the connection between division and subtraction, showcasing that division can be viewed as the process of asking how many times one number can be subtracted from another before the remainder is less than the divisor.