Let ab 2 xypq x a b not equal to 0 xy pq are perfect squares then a B

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Previous Question: An amateur geometrician draws a straight line of length 16 cm. Using this line as a diagonal; he constructs a square by drawing four more lines. Again, using the side of the square as a diagonal he draws another square. He continues in this manner. He would stop drawing squares once the area of the square becomes less than one-thousandth of the area of the first square.Based on the information given below and answer the following questions.Question: How many lines would he draw?

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(#M40016486) MBA question number systems, progressions Keep an EYE

Let (ab)^2 = xypq where x,a,b not equal to 0 , xy ,pq are perfect squares; then a+B=? & xy= ?

1) 5 & 16
2) 6 &36
3) 7 &64
4) 8 &81: Asked In MBA (11 years ago); Unsolved; Is this Puzzle helpful? (0) (0) Submit Your Solution

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(#M40016486) MBA question number systems, progressions Keep an EYE

Let (ab)^2 = xypq where x,a,b not equal to 0 , xy ,pq are perfect squares; then a+B=? & xy= ?

1) 5 & 16
2) 6 &36
3) 7 &64
4) 8 &81

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MBA Question Papers:

Exam

MBA Question Topics

Category (7)

General Ability (7)

HR Interview (7)

Logical Reasoning (47)

Numerical Ability (171)

Programming (2)

Verbal Ability (11)

(#M40016486) MBA question number systems, progressions Keep an EYE

Let (ab)^2 = xypq where x,a,b not equal to 0 , xy ,pq are perfect squares; then a+B=? & xy= ? 1) 5 & 16 2) 6 &36 3) 7 &64 4) 8 &81

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Let (ab)^2 = xypq where x,a,b not equal to 0 , xy ,pq are perfect squares; then a+B=? & xy= ?

1) 5 & 16
2) 6 &36
3) 7 &64
4) 8 &81