GMAT-Quantitative Aptitude
GMAT-Quantitative Aptitude
101. The sum of the first 100 numbers, 1 to 100 is divisible by
- 2, 4 and 8
- 2 and 4
- 2 only
- None of these
102. The sum of the first 100 numbers, 1 to 100 is divisible by
- 2, 4 and 8
- 2 and 4
- 2 only
- None of these
103. For what value of 'n' will the remainder of 351n and 352n be the same when divided by 7?
- 2
- 3
- 6
- 4
104. A person starts multiplying consecutive positive integers from 20. How many numbers should he multiply before the will have result that will end with 3 zeroes?
- 11
- 10
- 6
- 5
105. What is the minimum number of square marbles required to tile a floor of length 5 metres 78 cm and width 3 metres 74 cm?
- 176
- 187
- 54043
- 748
106. What number should be subtracted from x3 + 4x2 - 7x + 12 if it is to be perfectly divisible by x + 3?
- 42
- 39
- 13
- None of these
107. Let x, y and z be distinct integers. x and y are odd and positive, and z is even and positive. Which one of the following statements cannot be true?
- (x-z)2y is even
- (x-z)y2 is odd
- (x-z)y is odd
- (x-y)2z is even
108. Anita had to do a multiplication. Instead of taking 35 as one of the multipliers, she took 53. As a result, the product went up by 540. What is thenew product?
- 1050
- 540
- 1440
- 1590
109. Let n be the number of different 5 digit numbers, divisible by 4 with the digits 1, 2, 3, 4, 5 and 6, no digit being repeated in the numbers. What is thevalue of n?
- 144
- 168
- 192
- None of these
110. Find the greatest number of five digits, which is exactly divisible by 7, 10, 15, 21 and 28.
- 99840
- 99900
- 99960
- 99990