Class 8 Playing With Numbers CBSE Questions & Answers
Class 8 · Playing With Numbers
This is Mathematics Class 8 Playing with Numbers CBSE Questions & Answers. There are 15 questions in this test with each question having around four answer choices.
Questions & Answers
1
Which of these numbers is divisible by 6?
- A6053
- B5782
- C8964Correct
- D2666
2
Write in generalised form: 25
- A10 \( \times \) 5 + 3
- B10 \( \times \) 5 + 2
- C10 \( \times \) 2 + 5Correct
- D10 \( \times \) 3 + 5
3
Write in the usual form: 10 \( \times \) 5 + 6
- A56Correct
- B65
- C54
- D25
4
If the division N \( \div \) 5 leaves a remainder of 3, what might be the ones digit of N?
- AEither 7 or 2
- B1
- C5
- DEither 3 or 8Correct
5
If the division N \( \div \)2 leaves a remainder of 1, what might be the one’s digit of N?
- AThe one’s digit must be 5 or 0.
- BNone of these
- CThe one’s digit must be 1, 3, 5, 7 or 9.Correct
- DThe one’s digit must be 0, 2, 4, 6 or 8.
6
Find the values of the letters in following:
- AA = 4, B = 5
- BA = 4, B = 7Correct
- CA = 2, B = 7
- DNone of these
7
The number 21436587 is divisible by _____.
- A9Correct
- B2
- C6
- DNone of these
8
Write in generalised form: 73
- A10 \( \times \) 3 + 5
- B10 \( \times \) 3 + 7
- C10 \( \times \) 7 + 2
- D10 \( \times \) 7 + 3Correct
9
Write in the usual form: 100 \( \times \) 7 + 10 \( \times \) 1 + 8
- A178
- B781
- C871
- D718Correct
10
If the division N ÷ 5 leaves a remainder of 1, what might be the one’s digit of N?
- A1
- B5
- C6Correct
- D0
11
If the division N \( \div \)2 leaves no remainder (i.e., zero remainder), what might be the one’s digit of N?
- AThe one’s digit must be 1, 3, 5, 7 or 9.
- BNone of these
- CThe one’s digit must be 0, 2, 4, 6 or 8.Correct
- DThe one’s digit must be 5 or 0.
12
Find the values of the letters in following:
- ANone of these
- BA = 1, B = 1
- CA = 8, B = 8
- DA = 8, B = 1Correct
13
Write in generalised form: 85
- A10 \( \times \) 8 + 5Correct
- B10 \( \times \) 3 + 5
- C10 \( \times \) 5 + 3
- D10 \( \times \) 5 + 8
14
Write in the usual form: 100 \( \times \) a + 10 \( \times \) c + b
- Abac
- BacbCorrect
- Cabc
- Dbca
15
If the division N \( \div \) 5 leaves a remainder of 4, what might be the one’s digit of N?
- A7
- B5
- CEither 4 or 9Correct
- DEither 2 or 7