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There is a square field with each side 500 metres long. It has a compound wall along its perimeter. At one of its corners, a triangular area of the field is to be cordoned off by erecting a straight-line fence. The compound wall and the fence will form its borders. If the length of the fence is 100 metres, what is the maximum area in square metres that can be cordoned off?
  • CAT - 1999
  • CAT
  • Quantitative Aptitude
  • Geometry
For two positive integers a and b define the function h(a, b) as the greatest common factor (gcf) of a, b. Let A be a set of n positive integers, G(A), the gcf of the elements of set A is computed by repeatedly using the function h. The minimum number of times h is required to be used to compute G is:
  • CAT - 1999
  • CAT
  • Quantitative Aptitude
  • Number System
Given $n^2 = 123456787654321$, find n.
  • CAT - 1999
  • CAT
  • Quantitative Aptitude
  • Data Sufficiency
The remainder when $7^{84}$ is divided by 342 is:
  • CAT - 1999
  • CAT
  • Quantitative Aptitude
  • Arithmetic
Three labeled boxes containing red and white cricket balls are all mislabeled. It is known that one of the boxes contains only white balls and one only red balls. The third contains a mixture of red and white balls. You are required to correctly label the boxes with the labels red, white and red and white by picking a sample of one ball from only one box. What is the label on the box you should sample?
  • CAT - 1999
  • CAT
  • Quantitative Aptitude
  • Logical Reasoning
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