Double Digit Division Practice Quiz

Dividing 144 by 12 gives 12 because 12 times 12 equals 144. This confirms that 12 is the correct quotient.

Since 15 multiplied by 4 equals 60, the division 60 ÷ 15 results in a quotient of 4. This is a straightforward calculation.

Dividing 132 by 11 results in 12 because multiplying 11 by 12 gives 132. This confirms that the correct answer is 12.

Since 15 times 12 equals 180, the quotient of 180 ÷ 15 is 12. This basic division problem reinforces multiplication facts.

Since 16 multiplied by 9 equals 144, the division gives a quotient of 9. This problem highlights a simple division using a two”digit divisor.

Multiplying 14 by 12 gives 168, and subtracting this from 175 leaves a remainder of 7. Therefore, the division result is 12 R7.

Since 11 multiplied by 18 equals 198, dividing 198 by 11 results in 18. This is a clear example of exact division.

Multiplying 12 by 20 gives 240, and subtracting 240 from 250 leaves a remainder of 10. Thus, the answer is correctly given as 20 R10.

Since 13 times 24 is 312, the division of 312 by 13 yields a quotient of 24. This division is exact and straightforward.

Multiplying 15 by 24 gives 360, which confirms that the quotient for 360 ÷ 15 is 24. This reinforces the inverse relationship between multiplication and division.

Since 18 multiplied by 8 equals 144, the division 144 ÷ 18 results in 8. This exact division confirms the correct quotient.

The number can be found by multiplying the divisor 12 by the quotient 14, resulting in 168. This uses the basic relationship between division and multiplication.

Since 13 times 15 equals 195, dividing 195 by 13 gives a quotient of 15. There is no remainder, making this an exact division.

Multiplying 12 by 23 results in 276, so the quotient of 276 ÷ 12 is 23. This problem emphasizes the use of reverse multiplication in division.

Since 15 multiplied by 27 equals 405, the division 405 ÷ 15 yields a quotient of 27. This reinforces the connection between multiplication and division.

Multiplying 23 by 42 gives 966, and subtracting 966 from 987 leaves a remainder of 21. Thus, the correct result is expressed as 42 R21.

Since 17 multiplied by 49 is 833 and 845 minus 833 is 12, the division yields a quotient of 49 with a remainder of 12. This confirms the answer as 49 R12.

Using the formula dividend = (divisor � - quotient) + remainder, we compute 14 � - 37 = 518 and then add 9 to obtain 527. This confirms that 527 is the original number.

Since 16 multiplied by 42 equals 672 exactly, the quotient when 672 is divided by 16 is 42. This problem reinforces exact division with larger numbers.

Multiplying 27 by 37 gives 999 exactly, indicating that 999 ÷ 27 results in a quotient of 37. This demonstrates an exact division with no remainder.