Quant Test 112
1. How many six-digit numbers can be made by using the first 6 natural numbers such that the digit at the unit’s place is greater than the digit at the
hundred’s place and the number thus formed is a multiple of 4? (Repetition of digits is not allowed.)
96
108
114
78
120
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2. Four black cows and three brown cows give as much milk in five days as three black cows and five brown cows give in four days. If a black cow
gives 10 L of milk per day, then how much milk would be given by a brown cow per day under the same conditions.
6 L
8 L
10 L
12 L
16 L
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3. A two-digit number N is ‘q’ times the sum of its digits. A two-digit number formed by reversing the digits of N is ‘p’ times the sum of the digits.
Which of the following is equal to ‘p’?
(9 – q)
(q + 1)
(11 – q)
(q – 1)
(10 – q)
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4. Sum of the first 30 terms of an arithmetic progression is 0. If the first term is –29, then find the sum of the 28th, 29th and 30th terms of this
arithmetic progression.
81
84
-84
–81
None of these
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5. I cut a piece of paper in four equal parts. Now, I cut exactly one out of these four parts into four equal parts. Now, again if I keep on repeating the
same process for infinite number of times, then which of the following can be the number of parts of paper at any instant of time?
2048
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6. Tania prepares for the CAT examination by practicing for 100 days. On any of these 100 days she does not solve more than 20 questions. If on
any day, she solves more than 12 questions, then she solves at most 6 questions each on the next two days. What is the maximum possible
number of questions that she can solve over