What is the method of dividing described as 'how many groups of the divisor are in the dividend'?

• A. Long Division
• B. Remainder Method
• C. Partial Quotient
• D. Division by Repetition

Answer: (C)

Think about division as counting how many times the divisor can fit into parts of the dividend in chunks. The partial quotient approach uses that exact idea: you estimate a multiple of the divisor that fits into the current portion of the dividend, record how many times it fits (a partial quotient), subtract that amount, and repeat with what’s left. You then add all those counts to get the final quotient. For example, dividing 234 by 12, you might first subtract 12×10 = 120, leaving 114, then see that 12×9 = 108 fits into 114, leaving 6. The total is 10 + 9 = 19, with remainder 6. This method matches the description because it’s about how many groups of the divisor appear in the dividend, using chunks rather than stepping through one digit at a time. Long division also counts how many times the divisor fits, but it proceeds digit by digit, whereas partial quotients focus on larger chunks upfront.