This topic focuses on practicing division without remainders involving two-digit dividends and single-digit divisors. It employs a context-based approach using a "Division Cards Model," where students determine the number of players based on the total number of cards dealt and the number of cards per hand. Each problem specifies a different total of cards and cards per hand, requiring the students to divide to find the number of players, with each division yielding a whole number. This helps students understand division as partitioning and improves their competence in basic division operations.

Work on practice problems directly here, or download the printable pdf worksheet to practice offline.

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Division Cards Model - Deck and Hand Size to Player Count - No Remainder (2 Digit) Worksheet

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Division Cards Model - Deck and Hand Size to Player Count - No Remain...
1
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58 cards are dealt evenly, 2 per hand. How many players?
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b An svg image showing a possible answer to this math problem
2
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86 cards are dealt evenly, 2 per hand. How many players?
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b An svg image showing a possible answer to this math problem
3
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52 cards are dealt evenly, 4 per hand. How many players?
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b An svg image showing a possible answer to this math problem
4
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85 cards are dealt evenly, 5 per hand. How many players?
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b An svg image showing a possible answer to this math problem
5
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95 cards are dealt evenly, 5 per hand. How many players?
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b An svg image showing a possible answer to this math problem
6
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98 cards are dealt evenly, 14 per hand. How many players?
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b An svg image showing a possible answer to this math problem
7
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62 cards are dealt evenly, 2 per hand. How many players?
a An svg image showing a possible answer to this math problem
b An svg image showing a possible answer to this math problem
8
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87 cards are dealt evenly, 3 per hand. How many players?
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b An svg image showing a possible answer to this math problem