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This quiz consists of questions from past
SNAP actual papers. Leave your answers/ responses in the comments section below
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1. During the testing of a drug, the results were found to be 85% positive
in the 1st phase of 100 tests and 55% positive in the 2nd phase of tests. If
the overall results were 75% positive, what was the total number of tests
conducted in the 1st and 2nd phases?
(a) 160 (b) 156 (c) 150 (d) 220
2. Mohit was 24 years old when his son Akshit was born. If Mohit is now 3
times as old as Akshit, how many years ago was he 4 times as old as Akshit?
(a) 4 (b) 6 (c) 8 (d) 12
3. How many prime numbers less than 1,000 are divisible by 7?
(a) 0 (b) 1 (c) More than 1 but less than 142 (d) More than 142
4. An hour after Ashish started from his college towards Tanvi’s home, a
distance of 53 km, Tanvi started from her home on the same road towards
Ashish’s college. If Ashish’s speed was 4 km per hour and Tanvi’s was 3 km per
hour, how many kilometres from Tanvi’s home did the two meet?
(a) 24 (b) 22 (c) 21 (d) 19.5
5. A factory has 3 stamping machines which can finish a lot in 4, 5 and 6
hours, respectively. Due to some power problems in the city on Thursdays, only
2 of these machines can work simultaneously at any given point in time. What is
the largest part of the job that can be finished in one hour on a Thursday?
(a) 11/30 (b)
11/15 (c) 9/20 (d) 5/6
6. The cashier at a jeweler’s shop reversed the digits in his mind while
giving back the change to a customer. Hence, he gave the customer an incorrect
amount back. While closing the cash register at the end of the day, the cashier
found a deficit of Rs 54. If the deficit is attributed to the mistake
mentioned, which of the following is the correct amount of change to be given
to the customer?
(a) 45 (b) 71 (c) 83 (d) 17
7. A fair coin is tossed 5 times and comes up heads four times out of five.
If the coin is tossed a sixth time under the same conditions, the probability
of it turning up heads is
(a) 80% (b) 125% (c) 50% (d)
20%
8. There are 6 balls of different colours and 3 boxes of different sizes.
Each box can hold all the 6 balls. The balls are put in the boxes so that no
box remains empty. The number of ways in which this can be done is:
(a) 534 (b) 543 (c) 540 (d) 528
9. On a railway there are ten (10) stations. The number of types of tickets
required in order that it may be possible to book a passenger from every
station to every other is
(a) 10!/2! (b) 10!
2! (c) 10!/8! (d) 10!/(8! 2!)
10. The number of ways in which the letters of the word “ARGUMENT” can be
arranged so that only consonants occurs at both the ends is:
(a) 3!*5! (b) 14400 (c) 41000 (d) none of these
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Answers
1(c) 2(a)
3(b) 4(c) 5(c) 6(d)
7(c) 8(c) 9(c)
10(b)