• 8
• 16
• 24
• 32
• 40
• #### 2.  A vendor has 3 kinds of shakes i.e. chocolate, strawberry and banana. He has 204 litres of chocolate shake, 170 litres of strawberry shake and 374 litres of banana shake. He wants to bottle them in bottles of equal sizes – such that each of the variety is bottled completely. How many options for the size of bottle does the vendor have?

• 2
• 3
• 4
• 5
• None of these
• #### 3.  The largest 5 digit number exactly divisible by 93 would be:

• 99,871
• 99,624
• 99,812
• 99,975
• None of these

• 6
• 4
• 8
• 2
• 1
• #### 5.  A man has a certain number of chocolates. If the number of chocolates with him is divided by 247, the remaining chocolates with him will be 37. If the same number of chocolates is divided by 19, how many chocolates will be left with him?

• 12
• 13
• 15
• 18
• None of these
• #### 6.  Punit, Netra and Nishka start running around a circular track and complete one round in 18, 20 and 15 seconds respectively. In how many seconds will the three meet again at the starting point if they all have started running at the same time?

• 360
• 180
• 270
• Cannot be determined
• 240
• #### 7.  How many $${1 \over 9}$$ are there in $$33{1 \over 3}$$?

• 500
• 300
• 600
• 900
• None of these
• #### 8.  If the number 97215k6 is completely divisible by 11, then the smallest whole number in place of ‘K’ would be:

• 2
• 3
• 7
• 9
• None of these

• Only a
• Only b
• Only c
• Both a and b
• Both a and c

• 274
• 214
• 428
• 107
• 114
• #### 11.  Find the least value of ‘m’ if the number 24m3765n4 is divisible by 44.

• 1
• 2
• 3
• 6
• None of these

• 197
• 297
• 147
• 247
• 187

• 2x + y + z
• x + 2y + z
• x + y + z
• x + 2y + 2z
• x + 3 y + z

• 449
• 454
• 468
• 426
• 487

• 3999
• 4211
• 3579
• 5991
• 6201

• 30 h
• 6 h
• 10 h
• 15 h
• 20 h

• 1/3
• √3
• 0
• π
• 2

• 5
• 4
• 3
• 2
• 1

• 3
• 6
• 10
• 7
• 9

• 2
• 4
• 5
• 6
• 3
• #### 21.  The product of the two prime numbers is 493. What will the L.C.M of these two numbers?

• 493
• 17
• 29
• Can’t be determined
• none of these
• #### 22.  How many factors of 8820 are perfect squares?

• 8
• 5
• 6
• 7
• None of these

• 23790
• 23780
• 23770
• 23760
• 23750
• #### 24.  If x is a prime such that (x2 + 7) is also a prime, then x can have

• 2 values
• 1 value
• More than 2 values
• None of these
• can’t be determined
• #### 25.  Find out the sum of digits of largest number that leaves same remainder when it divides 15009, 8009, 6509 and 13009.

• 4
• 5
• 6
• 8
• None of these
• #### 26.  Find the remainder when 123321 is divided by 5.

• 2
• 1
• 5
• 3
• None of these

• 500
• 440
• 450
• 670
• 620

• 756
• 712
• 765
• 700
• 705

• Prime
• Co prime
• Natural
• Integer
• Equal
• #### 30.  Consider 3 consecutive prime integers. Twice the first integer is 5 more than the third integer and second is 4 less than the third integer. Sum of the integers is 41. Find the smallest integer among the three.

• 11
• 13
• 7
• 5
• None of these
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