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WorksheetsDivision 3 Digit Dividends by 1 Digit Divisor
Total questions: 20
Worksheet time: 20mins
Solve the following division problem using the partial quotients method: 567 ÷ 9
70
50
80
63
When applying partial quotients to multi-digit dividends, what is the first step?
Divide the first digit of the dividend by the divisor.
Add the first digit of the dividend to the divisor.
Subtract the first digit of the dividend from the divisor.
Multiply the first digit of the dividend by the divisor.
What is the next step after finding the first partial quotient?
Multiply the divisor by the partial quotient and subtract the result from the dividend.
Divide the dividend by the divisor and multiply the result by the partial quotient.
Multiply the divisor by the partial quotient and add the result to the dividend.
Add the divisor to the partial quotient and divide the result by the dividend.
Solve the following division problem using the partial quotients method: 789 ÷ 6
12 with a remainder of 6
131 with a remainder of 3
132 with a remainder of 5
130 with a remainder of 4
368÷4=x
x= 93
x= 92 r.1
x= 93 r.1
x= 92
699 divided by 3
234
23 r 3
233
218
Which best describes the quotient of 374 and 6?
between 60 and 70
between 380 and 400
between 40 and 50
between 80 and 90
Solve.
596 / 6 =
98 R 8
100
99
99 R 2
248 ÷ 2 = ?
104
113
147
124
35÷4=
7 R 6
8 R 3
8
3 R 8
86÷9=
5
9
5 R 9
9 R 5
What is the partial quotients method used for?
Long division
Multiplication
Addition
Subtraction
Solve the following word problem using the partial quotients method: A farmer has 1,234 apples. If he wants to distribute them equally among 6 baskets, how many apples will be in each basket?
205
123
412
617
2,868 divided by 12
342
239
248
Divide:
2,581 ÷ 29
88 R 29
89
809
808 R 29
Which is the best estimate of 253 ÷ 5?
5
12
6
14
Estimate the quotient: 1,769 ÷ 23
20
18
90
9
Which Division Strategy is shown in the picture? (Hint: Ask your 5th grader for help!)
Long Division
Area Model for Division
Partial Quotient
k
23 ÷ 4
5 r 4
5 r 3
5 r 6
5 r 2
40 ÷ 3
10 r 1
13 r 1
13 r 2
14
