Number System Questions Practice Question and Answer
8 Q:Direction : What value should come in the place of question mark (?) in the following questions?
3505 × 69.89 ÷ 102 – 1699=?
1714 05e847d6a5172085cbd6c5497
5e847d6a5172085cbd6c5497- 1825false
- 2700false
- 3750true
- 4800false
- 5850false
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Answer : 3. "750"
Q: Thrice the square of a natural number decreased by four times the number is equal to 50 more than the number. The number is :
1714 05d8c8b48930fae7829f2bc4f
5d8c8b48930fae7829f2bc4f- 14false
- 25true
- 310false
- 46false
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Answer : 2. " 5"
Q: The ratio of two positive numbers is 3 : 4. The sum of their squares is 400. What is the sum of the numbers?
1712 05dbfb6d2656bc31fa3164dbb
5dbfb6d2656bc31fa3164dbb- 128true
- 222false
- 326false
- 424false
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Answer : 1. "28"
Q: When the integer n is divided by 7, the remainder is 3. What is the remainder if 5n divided by 7?
1705 0609e5387b9384d208ce449fc
609e5387b9384d208ce449fc- 13false
- 20false
- 31true
- 42false
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Answer : 3. "1"
Q: What is the sum of all three-digit numbers which are divisible by 20?
1705 0644f9895f3618908bf547694
644f9895f3618908bf547694- 119400false
- 220500false
- 324300true
- 421800false
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Answer : 3. "24300"
Q: Direction: What is the approximate value will come in place of the question mark(?) in the following questions?
5682 ÷ 63 × 36=? ×19
1702 05d85e645c1ed1701670c20df
5d85e645c1ed1701670c20df5682 ÷ 63 × 36=? ×19
- 1170true
- 2190false
- 3210false
- 4240false
- 5140false
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Answer : 1. "170"
Q: If 999x + 888y = 1332 and 888 x + 999y = 555.then the value of (x + y) is-
1701 060a7a5c2eb4d147142bf21f8
60a7a5c2eb4d147142bf21f8- 11true
- 22false
- 33false
- 45false
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Answer : 1. "1"
Q: A number when divided by 119, leaves a remainder of 19. If it is divided by 17, it will leave a remainder of:
1694 0614c68834d59797c590e504e
614c68834d59797c590e504e- 119false
- 27false
- 310false
- 42true
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Answer : 4. "2 "
Explanation :
On dividing the given number by 119, let k be the quotient and 19 as remainder.
Then, number = 119k + 19
= 17 × 7k + 17 × 1 + 2
= 17 (7k + 1) + 2
Hence, the given number when divided by 17, gives (7k + 1) as quotient and 2 as remainder.

