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Quantitative Aptitude Quiz for MBA entrance exams

Dear readers,

This quiz consists of questions from various MBA entrance
exam papers of previous years. Leave your answers/ responses in the comments
section below and we’ll soon let you know the correct answers!

Directions Q 1 to 3: Use the following information:

Q started to move from point B towards point A exactly
an hour after P started from A in the opposite direction. Q’s speed was twice
that of P. When P had covered one-sixth of the distance between the points A
and B, Q had also covered the same distance.

1.  The point
where P and Q would meet is

(a) Closer to A

(b) Exactly between A and B

(c) Closer to B

(d) P and Q will not meet at all

2. How many hours would P take to reach B?

(a) 2             (b) 5                     (c) 6                    (d) 12

3. How many more hours would be P (compared to Q) take
to complete his journey?

(a) 4              (b) 5                (c) 6                    (d) 7

4.  Let x 1. Which of the following may be false?

(a) (X^2 – Z^2) has to be positive.

(b) YZ can be less than one.

(c) XY can never be zero.

(d) (Y^2 – Z^2) is always negative.

5.  The smallest
number which when divided by 4, 6 or 7 leaves a remainder of 2, is

(a) 44              (b) 62              (c) 80               (d) 86

6.  The diameter
of a hollow cone is equal to the diameter of a spherical ball. If the ball is
placed at the base of the cone, what portion of the ball will be outside the
cone?

(a) 50%       (b) less
than 50%        (c) more than 50%        (d) 100%

7.  A ship leaves
on a long voyage. When it is 18 miles from the shore, a seaplane, whose speed
is ten times that of the ship, is sent to deliver mail. How far from the shore
does the seaplane catch up with the ship?

(a) 24 miles          (b) 25 miles          (c) 22 miles        (d) 20 miles        

8. The product of all integers from 1 to 100 will have
the following numbers of zeros at the end.

(a) 20                  (b) 24                   (c) 19                     (d) 22

9. Let x, y and z be distinct positive integers
satisfying x

(a) 9                  (b) 6                       (c) 7                          (d) 8

10. Amar, Akbar, and Anthony came from the same public
school in the Himalayas. Every boy in that school either fishes for trout or
plays frisbee. All fishermen like snow while no frisbee player likes rain. Amar
dislikes whatever Akbar likes and likes whatever Akbar dislikes. Akbar likes
rain and snow. Anthony likes whatever the other two like. Who is a fisherman but
not a frisbee player?

(a) Amar           (b) Akbar              (c)
Anthony              (d) None

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Answers

1(a)    2(d)    
3(c)    4(a)     5(d)    
6(c)   7(d)    8(b)    
9(d)    10(b)