Dividing 4 Digits by 1 Digit with Remainder

Melody bought 444 cupcakes in 4 different flavors for her birthday party. She bought the same number of each flavor. How many of each flavors did she buy? Use long division steps to solve.

Watch the video and answer. How was the first partial quotient determined in the operation?

• By estimating how many times the divisor can fit into the dividend without going over. Using easy multiples. This estimate was the first partial quotient.

• By continuing to estimate and subtracting to find more partial quotients until you've divided the entire dividend.

• By adding up all the partial quotients to find the complete quotient, which is the answer to the division problem.

Watch the video and answer. How were the second and third partial quotients determined in the operation?

• By estimating how many times the divisor can fit into the dividend without going over. Using easy multiples. This estimate was the first partial quotient.

• By continuing to estimate and subtracting to find more partial quotients until you've divided the entire dividend.

• By adding up all the partial quotients to find the complete quotient, which is the answer to the division problem.

Reeva uses partial quotients to find 749 ÷ 7 and records her work. Which equation shows the partial quotients and the answer for Reeva's division problem?

• 10 + 7 = 17

• 10 + 70 = 80

• 100 + 7 = 107

• 100 + 70 = 170

If you divide 7777 by 9, what is the remainder?

• 2

• 3

• 4

• 5

Divide 3456 by 4.

• 864

• 865

• 863

• 862

If you divide 2222 by 7, what is the remainder?

• 2

• 3

• 4

• 5

What is the result of dividing 9876 by 3?

• 3292

• 3291

• 3290

• 3293

Geormy uses partial quotients to find 884 ÷ 4. What could be the partial quotients Geormy uses?

• 200, 20, 1

• 200, 40, 4

• 200, 20, 2

Veronica finds the quotient of 2,246 ÷ 3. Which expression should Veronica use to check her work? Remember the process to follow to check division with a remainder.

• (748 x 3) + 2

• (748 x 3) + 1

• (716 x 3) + 2