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Q #16
:

Directions: Read the following information to answer the question.

The four digits of a four-digit number (not necessarily in the same order) form an arithmetic progression. If the arithmetic mean is known to be an integer, how many such four digit numbers are possible?

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Q #17
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Directions: Read the following information to answer the question.

There are two women participating in a chess tournament. Each participant played two games with every other participants. The number of games played by the men among themselves exceeded by 66, than the number of games played by men against women. How many male participants were in the tournament?

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Let the number men and women be M and W respectively.

    The number of games played by men among themselves = M × (M – 1)

    M x (M – 1) – 4M = 66

    M2 – 5M – 66 = 0

    (M – 11) (M – 6) = 0

    M = 11

    The total number of participants = 11


Q #18
:

Directions: Read the following information to answer the question.

Three men A, B and C go walking round a circle 1 kilometre in circumference at the rates of 10, 20 and 40 metres per minute respectively. If they all start together and walk in the same direction, when will they again be together at the same place?

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Q #19
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Directions: Read the following information to answer the question.

Let x, y, z be three positive real numbers in a geometric progression such that x < y < z. If 5x, 16y, and 12z are in an arithmetic progression then the common ratio of the geometric progression is

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Since x, y ,and z are in G.P.  and x<y<z, let x = a, y=ar and z=ar2, where a>0 and r>1.

 

It is also given that, 15x, 16y and 12z are in A.P.

 

Therefore, 2×16y=5x+12z

 

Substituting the values of x, y and z we get,

 

32ar = 5a +12ar2

  • 32r = 5 +12r2

 

  • 12r 2 32r + 5 = 0

 

On solving the above quadratic equation we get r=1/6 or 5/2.

 

Since r>1, therefore r=5/2.


Q #20
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Directions: Read the following information to answer the question.

If among 200 students, 105 like pizza and 134 like burger, then the number of students who like only burger can possibly be

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