## Topic wise Quantitative Aptitude Quiz with Solution for all Exam

### Quantitative Aptitude Quiz Topic: Permutation

**1 >>Q1. In how many ways 4 boys and 3 girls can be seated in a row so that they are alternate? ?**

- (A) 144
- (B) 132
- (C) 156
- (D) 148

**2 >>Q2. In how many ways 4 boys and 4 girls can be seated in a row so that boys and girls are alternate? ?**

- (A) 2152
- (B) 1146
- (C) 1152
- (D) 1278

**3 >>Q3. There are 5 boys and 3 girls. In how many ways can they be seated in a row so that all the three girls do not sit together? ?**

- (A) 16000
- (B) 18000
- (C) 19000
- (D) 36000

**4 >>Q4. How many different words can be formed with the letters of the word 'PENCIL' when vowels occupy even places? ?**

- (A) 144
- (B) 248
- (C) 288
- (D) 72

**5 >>Q5. In how many ways can the letters of the word 'DIRECTOR' be arranged so that the three vowels are never together? ?**

- (A) 9000
- (B) 18000
- (C) 16000
- (D) 19000

**6 >>Q6. How many different letter arrangement can be made from the letters of the word 'RECOVER'? ?**

- (A) 1260
- (B) 1560
- (C) 2360
- (D) 1256

**7 >>Q7. From four officers and eight jawans in how many ways can be six chosen include at least one officer? ?**

- (A) 796
- (B) 996
- (C) 556
- (D) 896

**8 >>Q8. The number of straight lines can be formed out of 10 points of which 7 are collinear? ?**

- (A) 65
- (B) 45
- (C) 25
- (D) 35

**9 >>Q10. Everybody in a room shakes hands with everybody else. The total number of hand shakes is 66. How many persons in the room? ?**

- (A) 12
- (B) 11
- (C) 13
- (D) 14

**10 >>Q12. A polygon has 44 diagonals the number of its sides is- ?**

- (A) 11
- (B) 13
- (C) 9
- (D) 17

**11 >>Q13. The number of different permutations of the word 'BANANA' is- ?**

- (A) 20
- (B) 30
- (C) 60
- (D) 120

**12 >>Q15. If nPr = 120 nCr, then r is equa1 to- ?**

- (A) 6
- (B) 7
- (C) 3
- (D) 5

**13 >>Q16. The total number of permutations of four letters that can be made out of the letters of the word 'EXAMINATION' is- ?**

- (A) 2454
- (B) 3454
- (C) 2001
- (D) None of these

**14 >>Q18. In how many different ways can the letters of the word 'PADDLED' be arranged? ?**

- (A) 740
- (B) 840
- (C) 640
- (D) 540

**15 >>Q19. The number of triangles that can be formed by choosing the vertices from a set of 12 points, 7 of which lie on the same straight line, is- ?**

- (A) 185
- (B) 285
- (C) 555
- (D) 625

**16 >>Q20. If S = {2, 3, 4, 5, 7, 9}, then the number of different three-digit numbers (with all distinct digits) less than 400 that can be formed from S is- ?**

- (A) 21
- (B) 25
- (C) 44
- (D) 40

**17 >>Q22. How many words can be formed out of the letters of the word 'VELOCITY', so that vowels occupy the even place? ?**

- (A) 720
- (B) 480
- (C) 17280
- (D) 2880

**18 >>Q26. Five balls of different colours are to be placed in three boxes of different sizes. Each box can hold all five balls. In how many different ways can the balls be place so that no box remains empty? ?**

- (A) 160
- (B) 150
- (C) 140
- (D) 190

**19 >>Q28. 12 persons are to be arranged to a round table. If two particular person among them are not to be side by side the total number of arrangement is- ?**

- (A) 9( 10!)
- (B) 2 (10!)
- (C) 45 (8!)
- (D) 10!

**20 >>Q29. The number of odd integers between 1000 and 9999 with no digit repeated is- ?**

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