printable divisibility rule worksheets pdf for grade 4 kids - Free Printable

Problem Analysis:

The task revolves around the Divisibility Rule for 2, which states that a number is divisible by 2 if its last digit is even (i.e., 0, 2, 4, 6, or 8). We will solve each part of the problem step by step.

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Part A: State whether the numbers are divisible by 2.

1. 7,46
- Last digit: 6
- 6 is even.
- Conclusion: Divisible by 2.

2. 253
- Last digit: 3
- 3 is odd.
- Conclusion: Not divisible by 2.

3. 89
- Last digit: 9
- 9 is odd.
- Conclusion: Not divisible by 2.

4. 2,354
- Last digit: 4
- 4 is even.
- Conclusion: Divisible by 2.

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Part B: Multiple-choice questions

#### 1. Which of the following numbers is not divisible by 2?
- a) 249
- Last digit: 9 (odd)
- Not divisible by 2.

- b) 24
- Last digit: 4 (even)
- Divisible by 2.

- c) 5,486
- Last digit: 6 (even)
- Divisible by 2.

- d) 4,173
- Last digit: 3 (odd)
- Not divisible by 2.

- Answer: Both a) 249 and d) 4,173 are not divisible by 2. However, since only one option can be selected, we choose the first correct option:
Final Answer: \boxed{a)

#### 2. Which of the following numbers is divisible by 2?
- a) 4,993
- Last digit: 3 (odd)
- Not divisible by 2.

- b) 24
- Last digit: 4 (even)
- Divisible by 2.

- c) 722
- Last digit: 2 (even)
- Divisible by 2.

- d) 895
- Last digit: 5 (odd)
- Not divisible by 2.

- Answer: Both b) 24 and c) 722 are divisible by 2. However, since only one option can be selected, we choose the first correct option:
Final Answer: \boxed{b)}

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Part C: Choose the correct digits to make each statement true.

#### 1. 52_ is divisible by 2.
- For the number to be divisible by 2, the blank (_) must be filled with an even digit (0, 2, 4, 6, or 8).
- Options:
- a) 4 (even)
- b) 7 (odd)
- c) 0 (even)
- d) 9 (odd)

- Valid options are a) 4 and c) 0. Since both are correct, we select the first valid option:
Final Answer: \boxed{a)}

#### 2. 2,03_ is not divisible by 2.
- For the number to not be divisible by 2, the blank (_) must be filled with an odd digit (1, 3, 5, 7, or 9).
- Options:
- a) 0 (even)
- b) 3 (odd)
- c) 5 (odd)
- d) 6 (even)

- Valid options are b) 3 and c) 5. Since both are correct, we select the first valid option:
Final Answer: \boxed{b)}

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Part D: Alan has 58 Chocos. Can he make sets of 2 books each without any book remaining?

- To determine if Alan can make sets of 2 books each without any remainder, we need to check if 58 is divisible by 2.
- Last digit of 58: 8 (even)
- Since 8 is even, 58 is divisible by 2.

- Conclusion: Yes, Alan can make sets of 2 books each without any book remaining.

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Final Answers:

- Part A:
1. Divisible by 2
2. Not divisible by 2
3. Not divisible by 2
4. Divisible by 2

- Part B:
1. \(\boxed{a}\)
2. \(\boxed{b}\)

- Part C:
1. \(\boxed{a}\)
2. \(\boxed{b}\)

- Part D: Yes, Alan can make sets of 2 books each without any book remaining.

Boxed Final Answer for Part D: \(\boxed{\text{Yes}}\)