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3281. A square paper is folded in half along its length, then in half along its width (2 fold(s) total). Through all the folded layers, a hole is punched with a small square-shaped punch. When the paper is fully unfolded, how many small square-shaped holes will it have? (Set 13)
- A. 5
- B. 3
- C. 4
- D. 2
Answer: 4
Explanation: Each fold doubles the number of paper layers: 2 fold(s) create 2^2 = 4 layers. 1 punch(es) through all 4 layers produce 1 x 4 = 4 holes when fully unfolded.
3282. A square paper is folded vertically down the middle, then horizontally across the middle (2 fold(s) total). Through all the folded layers, 3 separate holes are punched (none overlapping) in different spots with a triangle-shaped punch. When the paper is fully unfolded, how many triangle-shaped holes will it have? (Set 12)
- A. 4
- B. 15
- C. 12
- D. 9
Answer: 12
Explanation: Each fold doubles the number of paper layers: 2 fold(s) create 2^2 = 4 layers. 3 punch(es) through all 4 layers produce 3 x 4 = 12 holes when fully unfolded.
3283. A square paper is folded vertically down the middle, then horizontally across the middle (2 fold(s) total). Through all the folded layers, 2 separate holes are punched (none overlapping) in different spots with a circle-shaped punch. When the paper is fully unfolded, how many circle-shaped holes will it have? (Set 11)
- A. 6
- B. 4
- C. 10
- D. 8
Answer: 8
Explanation: Each fold doubles the number of paper layers: 2 fold(s) create 2^2 = 4 layers. 2 punch(es) through all 4 layers produce 2 x 4 = 8 holes when fully unfolded.
3284. A square paper is folded vertically down the middle, then horizontally across the middle (2 fold(s) total). Through all the folded layers, 2 separate holes are punched (none overlapping) in different spots with a semi-circle-shaped punch. When the paper is fully unfolded, how many semi-circle-shaped holes will it have? (Set 10)
- A. 10
- B. 8
- C. 6
- D. 4
Answer: 8
Explanation: Each fold doubles the number of paper layers: 2 fold(s) create 2^2 = 4 layers. 2 punch(es) through all 4 layers produce 2 x 4 = 8 holes when fully unfolded.
3285. A square paper is folded vertically down the middle, then horizontally across the middle (2 fold(s) total). Through all the folded layers, a hole is punched with a diamond-shaped punch. When the paper is fully unfolded, how many diamond-shaped holes will it have? (Set 9)
- A. 4
- B. 5
- C. 2
- D. 3
Answer: 4
Explanation: Each fold doubles the number of paper layers: 2 fold(s) create 2^2 = 4 layers. 1 punch(es) through all 4 layers produce 1 x 4 = 4 holes when fully unfolded.
3286. A square paper is folded vertically down the middle, then horizontally across the middle (2 fold(s) total). Through all the folded layers, a hole is punched with a small square-shaped punch. When the paper is fully unfolded, how many small square-shaped holes will it have? (Set 8)
- A. 5
- B. 4
- C. 2
- D. 3
Answer: 4
Explanation: Each fold doubles the number of paper layers: 2 fold(s) create 2^2 = 4 layers. 1 punch(es) through all 4 layers produce 1 x 4 = 4 holes when fully unfolded.
3287. A square paper is folded vertically down the middle, then horizontally across the middle (2 fold(s) total). Through all the folded layers, a hole is punched with a triangle-shaped punch. When the paper is fully unfolded, how many triangle-shaped holes will it have? (Set 7)
- A. 5
- B. 4
- C. 2
- D. 3
Answer: 4
Explanation: Each fold doubles the number of paper layers: 2 fold(s) create 2^2 = 4 layers. 1 punch(es) through all 4 layers produce 1 x 4 = 4 holes when fully unfolded.
3288. A square paper is folded vertically down the middle (1 fold(s) total). Through all the folded layers, 3 separate holes are punched (none overlapping) in different spots with a circle-shaped punch. When the paper is fully unfolded, how many circle-shaped holes will it have? (Set 6)
- A. 2
- B. 3
- C. 6
- D. 9
Answer: 6
Explanation: Each fold doubles the number of paper layers: 1 fold(s) create 2^1 = 2 layers. 3 punch(es) through all 2 layers produce 3 x 2 = 6 holes when fully unfolded.
3289. A square paper is folded vertically down the middle (1 fold(s) total). Through all the folded layers, 2 separate holes are punched (none overlapping) in different spots with a semi-circle-shaped punch. When the paper is fully unfolded, how many semi-circle-shaped holes will it have? (Set 5)
- A. 2
- B. 4
- C. 6
- D. 8
Answer: 4
Explanation: Each fold doubles the number of paper layers: 1 fold(s) create 2^1 = 2 layers. 2 punch(es) through all 2 layers produce 2 x 2 = 4 holes when fully unfolded.
3290. A square paper is folded vertically down the middle (1 fold(s) total). Through all the folded layers, 2 separate holes are punched (none overlapping) in different spots with a diamond-shaped punch. When the paper is fully unfolded, how many diamond-shaped holes will it have? (Set 4)
- A. 8
- B. 2
- C. 6
- D. 4
Answer: 4
Explanation: Each fold doubles the number of paper layers: 1 fold(s) create 2^1 = 2 layers. 2 punch(es) through all 2 layers produce 2 x 2 = 4 holes when fully unfolded.
3291. A square paper is folded vertically down the middle (1 fold(s) total). Through all the folded layers, a hole is punched with a small square-shaped punch. When the paper is fully unfolded, how many small square-shaped holes will it have? (Set 3)
- A. 2
- B. 4
- C. 6
- D. 1
Answer: 2
Explanation: Each fold doubles the number of paper layers: 1 fold(s) create 2^1 = 2 layers. 1 punch(es) through all 2 layers produce 1 x 2 = 2 holes when fully unfolded.
3292. A square paper is folded vertically down the middle (1 fold(s) total). Through all the folded layers, a hole is punched with a triangle-shaped punch. When the paper is fully unfolded, how many triangle-shaped holes will it have? (Set 2)
- A. 2
- B. 3
- C. 4
- D. 1
Answer: 2
Explanation: Each fold doubles the number of paper layers: 1 fold(s) create 2^1 = 2 layers. 1 punch(es) through all 2 layers produce 1 x 2 = 2 holes when fully unfolded.
3293. A square paper is folded vertically down the middle (1 fold(s) total). Through all the folded layers, a hole is punched with a circle-shaped punch. When the paper is fully unfolded, how many circle-shaped holes will it have? (Set 1)
- A. 2
- B. 1
- C. 6
- D. 3
Answer: 2
Explanation: Each fold doubles the number of paper layers: 1 fold(s) create 2^1 = 2 layers. 1 punch(es) through all 2 layers produce 1 x 2 = 2 holes when fully unfolded.
3294. In the word 'ZXSKQ', how many letters remain unchanged when viewed in a plane mirror (i.e. are symmetric about a vertical axis)? (Set 30)
- A. 0
- B. 4
- C. 2
- D. 1
Answer: 1
Explanation: Letters that are vertically symmetric (unchanged in a mirror): A,H,I,M,O,T,U,V,W,X,Y. In 'ZXSKQ', the matching letters are: X — total = 1.
3295. In the word 'LNTMN', how many letters remain unchanged when viewed in a plane mirror (i.e. are symmetric about a vertical axis)? (Set 29)
- A. 2
- B. 0
- C. 1
- D. 3
Answer: 2
Explanation: Letters that are vertically symmetric (unchanged in a mirror): A,H,I,M,O,T,U,V,W,X,Y. In 'LNTMN', the matching letters are: T, M — total = 2.
3296. In the word 'TOMWZ', how many letters remain unchanged when viewed in a plane mirror (i.e. are symmetric about a vertical axis)? (Set 28)
- A. 5
- B. 2
- C. 3
- D. 4
Answer: 4
Explanation: Letters that are vertically symmetric (unchanged in a mirror): A,H,I,M,O,T,U,V,W,X,Y. In 'TOMWZ', the matching letters are: T, O, M, W — total = 4.
3297. In the word 'CSYEB', how many letters remain unchanged when viewed in a plane mirror (i.e. are symmetric about a vertical axis)? (Set 27)
- A. 0
- B. 2
- C. 4
- D. 1
Answer: 1
Explanation: Letters that are vertically symmetric (unchanged in a mirror): A,H,I,M,O,T,U,V,W,X,Y. In 'CSYEB', the matching letters are: Y — total = 1.
3298. In the word 'WYKIC', how many letters remain unchanged when viewed in a plane mirror (i.e. are symmetric about a vertical axis)? (Set 26)
- A. 1
- B. 4
- C. 2
- D. 3
Answer: 3
Explanation: Letters that are vertically symmetric (unchanged in a mirror): A,H,I,M,O,T,U,V,W,X,Y. In 'WYKIC', the matching letters are: W, Y, I — total = 3.
3299. In the word 'LYWVH', how many letters remain unchanged when viewed in a plane mirror (i.e. are symmetric about a vertical axis)? (Set 25)
- A. 2
- B. 5
- C. 3
- D. 4
Answer: 4
Explanation: Letters that are vertically symmetric (unchanged in a mirror): A,H,I,M,O,T,U,V,W,X,Y. In 'LYWVH', the matching letters are: Y, W, V, H — total = 4.
3300. In the word 'EZUNH', how many letters remain unchanged when viewed in a plane mirror (i.e. are symmetric about a vertical axis)? (Set 24)
- A. 3
- B. 1
- C. 0
- D. 2
Answer: 2
Explanation: Letters that are vertically symmetric (unchanged in a mirror): A,H,I,M,O,T,U,V,W,X,Y. In 'EZUNH', the matching letters are: U, H — total = 2.
3301. In the word 'ZSGPS', how many letters remain unchanged when viewed in a plane mirror (i.e. are symmetric about a vertical axis)? (Set 23)
- A. 2
- B. 1
- C. 3
- D. 0
Answer: 0
Explanation: Letters that are vertically symmetric (unchanged in a mirror): A,H,I,M,O,T,U,V,W,X,Y. In 'ZSGPS', the matching letters are: none — total = 0.
3302. In the word 'DJTBS', how many letters remain unchanged when viewed in a plane mirror (i.e. are symmetric about a vertical axis)? (Set 22)
- A. 3
- B. 1
- C. 0
- D. 2
Answer: 1
Explanation: Letters that are vertically symmetric (unchanged in a mirror): A,H,I,M,O,T,U,V,W,X,Y. In 'DJTBS', the matching letters are: T — total = 1.
3303. In the word 'MDANE', how many letters remain unchanged when viewed in a plane mirror (i.e. are symmetric about a vertical axis)? (Set 21)
- A. 0
- B. 2
- C. 3
- D. 1
Answer: 2
Explanation: Letters that are vertically symmetric (unchanged in a mirror): A,H,I,M,O,T,U,V,W,X,Y. In 'MDANE', the matching letters are: M, A — total = 2.
3304. In the word 'TZNPW', how many letters remain unchanged when viewed in a plane mirror (i.e. are symmetric about a vertical axis)? (Set 20)
- A. 1
- B. 2
- C. 0
- D. 3
Answer: 2
Explanation: Letters that are vertically symmetric (unchanged in a mirror): A,H,I,M,O,T,U,V,W,X,Y. In 'TZNPW', the matching letters are: T, W — total = 2.
3305. In the word 'XEYKI', how many letters remain unchanged when viewed in a plane mirror (i.e. are symmetric about a vertical axis)? (Set 19)
- A. 1
- B. 4
- C. 3
- D. 2
Answer: 3
Explanation: Letters that are vertically symmetric (unchanged in a mirror): A,H,I,M,O,T,U,V,W,X,Y. In 'XEYKI', the matching letters are: X, Y, I — total = 3.
3306. In the word 'NSWOP', how many letters remain unchanged when viewed in a plane mirror (i.e. are symmetric about a vertical axis)? (Set 18)
- A. 1
- B. 3
- C. 0
- D. 2
Answer: 2
Explanation: Letters that are vertically symmetric (unchanged in a mirror): A,H,I,M,O,T,U,V,W,X,Y. In 'NSWOP', the matching letters are: W, O — total = 2.
3307. In the word 'ESHVM', how many letters remain unchanged when viewed in a plane mirror (i.e. are symmetric about a vertical axis)? (Set 17)
- A. 2
- B. 3
- C. 1
- D. 4
Answer: 3
Explanation: Letters that are vertically symmetric (unchanged in a mirror): A,H,I,M,O,T,U,V,W,X,Y. In 'ESHVM', the matching letters are: H, V, M — total = 3.
3308. In the word 'JZJCY', how many letters remain unchanged when viewed in a plane mirror (i.e. are symmetric about a vertical axis)? (Set 16)
- A. 2
- B. 0
- C. 3
- D. 1
Answer: 1
Explanation: Letters that are vertically symmetric (unchanged in a mirror): A,H,I,M,O,T,U,V,W,X,Y. In 'JZJCY', the matching letters are: Y — total = 1.
3309. A clock shows the time as 11:35. What time will be shown in its mirror image (assume mirror is vertical, placed as usual)? (Set 15)
- A. 11:25
- B. 12:30
- C. 12:25
- D. 1:25
Answer: 12:25
Explanation: Mirror image time formula: subtract given time from 12:00. 12:00 - 11:35 = 12:25.
3310. A clock shows the time as 6:15. What time will be shown in its mirror image (assume mirror is vertical, placed as usual)? (Set 14)
- A. 5:50
- B. 6:45
- C. 5:45
- D. 4:45
Answer: 5:45
Explanation: Mirror image time formula: subtract given time from 12:00. 12:00 - 6:15 = 5:45.
3311. A clock shows the time as 3:10. What time will be shown in its mirror image (assume mirror is vertical, placed as usual)? (Set 13)
- A. 8:55
- B. 7:50
- C. 9:50
- D. 8:50
Answer: 8:50
Explanation: Mirror image time formula: subtract given time from 12:00. 12:00 - 3:10 = 8:50.
3312. A clock shows the time as 9:50. What time will be shown in its mirror image (assume mirror is vertical, placed as usual)? (Set 12)
- A. 2:15
- B. 3:10
- C. 2:10
- D. 1:10
Answer: 2:10
Explanation: Mirror image time formula: subtract given time from 12:00. 12:00 - 9:50 = 2:10.
3313. A clock shows the time as 8:00. What time will be shown in its mirror image (assume mirror is vertical, placed as usual)? (Set 11)
- A. 4:00
- B. 4:05
- C. 5:00
- D. 3:00
Answer: 4:00
Explanation: Mirror image time formula: subtract given time from 12:00. 12:00 - 8:00 = 4:00.
3314. A clock shows the time as 6:50. What time will be shown in its mirror image (assume mirror is vertical, placed as usual)? (Set 10)
- A. 5:15
- B. 5:10
- C. 6:10
- D. 4:10
Answer: 5:10
Explanation: Mirror image time formula: subtract given time from 12:00. 12:00 - 6:50 = 5:10.
3315. A clock shows the time as 6:45. What time will be shown in its mirror image (assume mirror is vertical, placed as usual)? (Set 9)
- A. 5:15
- B. 4:15
- C. 5:20
- D. 6:15
Answer: 5:15
Explanation: Mirror image time formula: subtract given time from 12:00. 12:00 - 6:45 = 5:15.
3316. A clock shows the time as 4:30. What time will be shown in its mirror image (assume mirror is vertical, placed as usual)? (Set 8)
- A. 7:35
- B. 7:30
- C. 8:30
- D. 6:30
Answer: 7:30
Explanation: Mirror image time formula: subtract given time from 12:00. 12:00 - 4:30 = 7:30.
3317. A clock shows the time as 1:45. What time will be shown in its mirror image (assume mirror is vertical, placed as usual)? (Set 7)
- A. 10:15
- B. 9:15
- C. 10:20
- D. 11:15
Answer: 10:15
Explanation: Mirror image time formula: subtract given time from 12:00. 12:00 - 1:45 = 10:15.
3318. A clock shows the time as 2:55. What time will be shown in its mirror image (assume mirror is vertical, placed as usual)? (Set 6)
- A. 10:05
- B. 9:05
- C. 8:05
- D. 9:10
Answer: 9:05
Explanation: Mirror image time formula: subtract given time from 12:00. 12:00 - 2:55 = 9:05.
3319. A clock shows the time as 6:35. What time will be shown in its mirror image (assume mirror is vertical, placed as usual)? (Set 5)
- A. 5:25
- B. 5:30
- C. 4:25
- D. 6:25
Answer: 5:25
Explanation: Mirror image time formula: subtract given time from 12:00. 12:00 - 6:35 = 5:25.
3320. A clock shows the time as 7:35. What time will be shown in its mirror image (assume mirror is vertical, placed as usual)? (Set 4)
- A. 3:25
- B. 4:30
- C. 4:25
- D. 5:25
Answer: 4:25
Explanation: Mirror image time formula: subtract given time from 12:00. 12:00 - 7:35 = 4:25.
3321. A clock shows the time as 3:25. What time will be shown in its mirror image (assume mirror is vertical, placed as usual)? (Set 3)
- A. 9:35
- B. 8:40
- C. 7:35
- D. 8:35
Answer: 8:35
Explanation: Mirror image time formula: subtract given time from 12:00. 12:00 - 3:25 = 8:35.
3322. A clock shows the time as 3:40. What time will be shown in its mirror image (assume mirror is vertical, placed as usual)? (Set 2)
- A. 7:20
- B. 8:25
- C. 9:20
- D. 8:20
Answer: 8:20
Explanation: Mirror image time formula: subtract given time from 12:00. 12:00 - 3:40 = 8:20.
3323. A clock shows the time as 2:20. What time will be shown in its mirror image (assume mirror is vertical, placed as usual)? (Set 1)
- A. 9:40
- B. 9:45
- C. 8:40
- D. 10:40
Answer: 9:40
Explanation: Mirror image time formula: subtract given time from 12:00. 12:00 - 2:20 = 9:40.
3324. In a queue, Seema is 11th from the front and Divya is 3th from the end. If there are 8 people between Seema and Divya, how many people are in the queue in total? (Set 30)
- A. 23
- B. 21
- C. 20
- D. 22
Answer: 21
Explanation: Total = (position from front) + (position from end) + (people between) - 1 = 11 + 3 + 8 - 1 = 21.
3325. In a queue, Meena is 11th from the front and Rina is 19th from the end. If there are 5 people between Meena and Rina, how many people are in the queue in total? (Set 29)
- A. 35
- B. 36
- C. 34
- D. 33
Answer: 34
Explanation: Total = (position from front) + (position from end) + (people between) - 1 = 11 + 19 + 5 - 1 = 34.
3326. In a queue, Kavita is 8th from the front and Sunita is 18th from the end. If there are 4 people between Kavita and Sunita, how many people are in the queue in total? (Set 28)
- A. 29
- B. 31
- C. 30
- D. 28
Answer: 29
Explanation: Total = (position from front) + (position from end) + (people between) - 1 = 8 + 18 + 4 - 1 = 29.
3327. In a queue, Pooja is 5th from the front and Anjali is 13th from the end. If there are 5 people between Pooja and Anjali, how many people are in the queue in total? (Set 27)
- A. 23
- B. 21
- C. 22
- D. 24
Answer: 22
Explanation: Total = (position from front) + (position from end) + (people between) - 1 = 5 + 13 + 5 - 1 = 22.
3328. In a queue, Priya is 8th from the front and Neha is 10th from the end. If there are 2 people between Priya and Neha, how many people are in the queue in total? (Set 26)
- A. 18
- B. 21
- C. 20
- D. 19
Answer: 19
Explanation: Total = (position from front) + (position from end) + (people between) - 1 = 8 + 10 + 2 - 1 = 19.
3329. In a queue, Rakesh is 11th from the front and Anil is 16th from the end. If there are 6 people between Rakesh and Anil, how many people are in the queue in total? (Set 25)
- A. 33
- B. 31
- C. 32
- D. 34
Answer: 32
Explanation: Total = (position from front) + (position from end) + (people between) - 1 = 11 + 16 + 6 - 1 = 32.
3330. In a queue, Manoj is 13th from the front and Sanjay is 15th from the end. If there are 3 people between Manoj and Sanjay, how many people are in the queue in total? (Set 24)
- A. 29
- B. 32
- C. 30
- D. 31
Answer: 30
Explanation: Total = (position from front) + (position from end) + (people between) - 1 = 13 + 15 + 3 - 1 = 30.
3331. In a queue, Karan is 11th from the front and Deepak is 8th from the end. If there are 7 people between Karan and Deepak, how many people are in the queue in total? (Set 23)
- A. 27
- B. 26
- C. 24
- D. 25
Answer: 25
Explanation: Total = (position from front) + (position from end) + (people between) - 1 = 11 + 8 + 7 - 1 = 25.
3332. In a queue, Suresh is 5th from the front and Vijay is 6th from the end. If there are 5 people between Suresh and Vijay, how many people are in the queue in total? (Set 22)
- A. 15
- B. 14
- C. 16
- D. 17
Answer: 15
Explanation: Total = (position from front) + (position from end) + (people between) - 1 = 5 + 6 + 5 - 1 = 15.
3333. In a queue, Amit is 13th from the front and Rohan is 15th from the end. If there are 4 people between Amit and Rohan, how many people are in the queue in total? (Set 21)
- A. 33
- B. 30
- C. 31
- D. 32
Answer: 31
Explanation: Total = (position from front) + (position from end) + (people between) - 1 = 13 + 15 + 4 - 1 = 31.
3334. In a queue, Naresh is 13th from the front and Prakash is 15th from the end. If there are 7 people between Naresh and Prakash, how many people are in the queue in total? (Set 20)
- A. 35
- B. 33
- C. 36
- D. 34
Answer: 34
Explanation: Total = (position from front) + (position from end) + (people between) - 1 = 13 + 15 + 7 - 1 = 34.
3335. In a queue, Harish is 7th from the front and Mahesh is 7th from the end. If there are 1 people between Harish and Mahesh, how many people are in the queue in total? (Set 19)
- A. 14
- B. 15
- C. 13
- D. 16
Answer: 14
Explanation: Total = (position from front) + (position from end) + (people between) - 1 = 7 + 7 + 1 - 1 = 14.
3336. In a queue, Ashok is 11th from the front and Gopal is 12th from the end. If there are 2 people between Ashok and Gopal, how many people are in the queue in total? (Set 18)
- A. 23
- B. 25
- C. 26
- D. 24
Answer: 24
Explanation: Total = (position from front) + (position from end) + (people between) - 1 = 11 + 12 + 2 - 1 = 24.
3337. In a queue, Nitin is 12th from the front and Ramesh is 4th from the end. If there are 0 people between Nitin and Ramesh, how many people are in the queue in total? (Set 17)
- A. 14
- B. 16
- C. 17
- D. 15
Answer: 15
Explanation: Total = (position from front) + (position from end) + (people between) - 1 = 12 + 4 + 0 - 1 = 15.
3338. In a queue, Arjun is 13th from the front and Vikram is 7th from the end. If there are 1 people between Arjun and Vikram, how many people are in the queue in total? (Set 16)
- A. 21
- B. 19
- C. 22
- D. 20
Answer: 20
Explanation: Total = (position from front) + (position from end) + (people between) - 1 = 13 + 7 + 1 - 1 = 20.
3339. In a queue, Seema is 12th from the front and Divya is 6th from the end. If there are 1 people between Seema and Divya, how many people are in the queue in total? (Set 15)
- A. 20
- B. 19
- C. 17
- D. 18
Answer: 18
Explanation: Total = (position from front) + (position from end) + (people between) - 1 = 12 + 6 + 1 - 1 = 18.
3340. In a queue, Meena is 11th from the front and Rina is 6th from the end. If there are 8 people between Meena and Rina, how many people are in the queue in total? (Set 14)
- A. 24
- B. 25
- C. 23
- D. 26
Answer: 24
Explanation: Total = (position from front) + (position from end) + (people between) - 1 = 11 + 6 + 8 - 1 = 24.
3341. In a queue, Kavita is 16th from the front and Sunita is 5th from the end. If there are 9 people between Kavita and Sunita, how many people are in the queue in total? (Set 13)
- A. 29
- B. 28
- C. 31
- D. 30
Answer: 29
Explanation: Total = (position from front) + (position from end) + (people between) - 1 = 16 + 5 + 9 - 1 = 29.
3342. In a queue, Pooja is 15th from the front and Anjali is 17th from the end. If there are 1 people between Pooja and Anjali, how many people are in the queue in total? (Set 12)
- A. 34
- B. 33
- C. 32
- D. 31
Answer: 32
Explanation: Total = (position from front) + (position from end) + (people between) - 1 = 15 + 17 + 1 - 1 = 32.
3343. In a queue, Priya is 10th from the front and Neha is 5th from the end. If there are 6 people between Priya and Neha, how many people are in the queue in total? (Set 11)
- A. 21
- B. 19
- C. 22
- D. 20
Answer: 20
Explanation: Total = (position from front) + (position from end) + (people between) - 1 = 10 + 5 + 6 - 1 = 20.
3344. In a queue, Rakesh is 11th from the front and Anil is 8th from the end. If there are 0 people between Rakesh and Anil, how many people are in the queue in total? (Set 10)
- A. 19
- B. 17
- C. 20
- D. 18
Answer: 18
Explanation: Total = (position from front) + (position from end) + (people between) - 1 = 11 + 8 + 0 - 1 = 18.
3345. In a queue, Manoj is 19th from the front and Sanjay is 6th from the end. If there are 4 people between Manoj and Sanjay, how many people are in the queue in total? (Set 9)
- A. 27
- B. 30
- C. 29
- D. 28
Answer: 28
Explanation: Total = (position from front) + (position from end) + (people between) - 1 = 19 + 6 + 4 - 1 = 28.
3346. In a queue, Karan is 7th from the front and Deepak is 3th from the end. If there are 8 people between Karan and Deepak, how many people are in the queue in total? (Set 8)
- A. 19
- B. 17
- C. 18
- D. 16
Answer: 17
Explanation: Total = (position from front) + (position from end) + (people between) - 1 = 7 + 3 + 8 - 1 = 17.
3347. In a queue, Suresh is 15th from the front and Vijay is 4th from the end. If there are 2 people between Suresh and Vijay, how many people are in the queue in total? (Set 7)
- A. 21
- B. 19
- C. 22
- D. 20
Answer: 20
Explanation: Total = (position from front) + (position from end) + (people between) - 1 = 15 + 4 + 2 - 1 = 20.
3348. In a queue, Amit is 19th from the front and Rohan is 16th from the end. If there are 1 people between Amit and Rohan, how many people are in the queue in total? (Set 6)
- A. 34
- B. 37
- C. 35
- D. 36
Answer: 35
Explanation: Total = (position from front) + (position from end) + (people between) - 1 = 19 + 16 + 1 - 1 = 35.
3349. In a queue, Naresh is 7th from the front and Prakash is 15th from the end. If there are 0 people between Naresh and Prakash, how many people are in the queue in total? (Set 5)
- A. 22
- B. 20
- C. 23
- D. 21
Answer: 21
Explanation: Total = (position from front) + (position from end) + (people between) - 1 = 7 + 15 + 0 - 1 = 21.
3350. In a queue, Harish is 12th from the front and Mahesh is 16th from the end. If there are 3 people between Harish and Mahesh, how many people are in the queue in total? (Set 4)
- A. 29
- B. 32
- C. 30
- D. 31
Answer: 30
Explanation: Total = (position from front) + (position from end) + (people between) - 1 = 12 + 16 + 3 - 1 = 30.
3351. In a queue, Ashok is 16th from the front and Gopal is 18th from the end. If there are 7 people between Ashok and Gopal, how many people are in the queue in total? (Set 3)
- A. 39
- B. 41
- C. 42
- D. 40
Answer: 40
Explanation: Total = (position from front) + (position from end) + (people between) - 1 = 16 + 18 + 7 - 1 = 40.
3352. In a queue, Nitin is 16th from the front and Ramesh is 10th from the end. If there are 7 people between Nitin and Ramesh, how many people are in the queue in total? (Set 2)
- A. 31
- B. 34
- C. 33
- D. 32
Answer: 32
Explanation: Total = (position from front) + (position from end) + (people between) - 1 = 16 + 10 + 7 - 1 = 32.
3353. In a queue, Arjun is 16th from the front and Vikram is 9th from the end. If there are 1 people between Arjun and Vikram, how many people are in the queue in total? (Set 1)
- A. 25
- B. 27
- C. 26
- D. 24
Answer: 25
Explanation: Total = (position from front) + (position from end) + (people between) - 1 = 16 + 9 + 1 - 1 = 25.
3354. A clock gains 17 seconds every hour. How much time will it gain in 24 hours? (Set 30)
- A. 6 min 48 sec
- B. 7 min 48 sec
- C. 6 min 43 sec
- D. 5 min 48 sec
Answer: 6 min 48 sec
Explanation: Gain per hour = 17 seconds. In 24 hours, total gain = 17 x 24 = 408 seconds = 6 min 48 sec.
3355. A clock gains 31 seconds every hour. How much time will it gain in 24 hours? (Set 29)
- A. 12 min 19 sec
- B. 13 min 24 sec
- C. 12 min 24 sec
- D. 11 min 24 sec
Answer: 12 min 24 sec
Explanation: Gain per hour = 31 seconds. In 24 hours, total gain = 31 x 24 = 744 seconds = 12 min 24 sec.
3356. A clock gains 11 seconds every hour. How much time will it gain in 24 hours? (Set 28)
- A. 4 min 19 sec
- B. 3 min 24 sec
- C. 5 min 24 sec
- D. 4 min 24 sec
Answer: 4 min 24 sec
Explanation: Gain per hour = 11 seconds. In 24 hours, total gain = 11 x 24 = 264 seconds = 4 min 24 sec.
3357. A clock gains 52 seconds every hour. How much time will it gain in 24 hours? (Set 27)
- A. 19 min 48 sec
- B. 20 min 48 sec
- C. 21 min 48 sec
- D. 20 min 43 sec
Answer: 20 min 48 sec
Explanation: Gain per hour = 52 seconds. In 24 hours, total gain = 52 x 24 = 1248 seconds = 20 min 48 sec.
3358. A clock gains 13 seconds every hour. How much time will it gain in 24 hours? (Set 26)
- A. 4 min 12 sec
- B. 5 min 7 sec
- C. 5 min 12 sec
- D. 6 min 12 sec
Answer: 5 min 12 sec
Explanation: Gain per hour = 13 seconds. In 24 hours, total gain = 13 x 24 = 312 seconds = 5 min 12 sec.
3359. A clock gains 12 seconds every hour. How much time will it gain in 24 hours? (Set 25)
- A. 4 min 43 sec
- B. 4 min 48 sec
- C. 3 min 48 sec
- D. 5 min 48 sec
Answer: 4 min 48 sec
Explanation: Gain per hour = 12 seconds. In 24 hours, total gain = 12 x 24 = 288 seconds = 4 min 48 sec.
3360. A clock gains 29 seconds every hour. How much time will it gain in 24 hours? (Set 24)
- A. 10 min 36 sec
- B. 11 min 36 sec
- C. 11 min 31 sec
- D. 12 min 36 sec
Answer: 11 min 36 sec
Explanation: Gain per hour = 29 seconds. In 24 hours, total gain = 29 x 24 = 696 seconds = 11 min 36 sec.