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Official Quant thread for CAT 09-III (September onwards)
Quantitative Questions and Answers Discuss Quantitative and other Math related questions. Post your math doubts and get it solved by the smartest brains this side of the universe !

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Re: Official Quant thread for CAT 09-III (September onwards) - 08-11-2009, 05:24 PM

Q. Suppose a, b and c are in AP and a^2, b^2 and c^2 are in GP. If a < b < c and a + b + c = 3/2 then what is the value of a ?
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Re: Official Quant thread for CAT 09-III (September onwards) - 08-11-2009, 05:29 PM

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Originally Posted by certified.pagla View Post
Q. Suppose a, b and c are in AP and a^2, b^2 and c^2 are in GP. If a < b < c and a + b + c = 3/2 then what is the value of a ?
a=b=c=1/2 satisfy the eqns.
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Re: Official Quant thread for CAT 09-III (September onwards) - 08-11-2009, 05:47 PM

Here's one.
find the number of numbers whose squares end in 24 between 330 and 520.
Plz post your approach puys.
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Re: Official Quant thread for CAT 09-III (September onwards) - 08-11-2009, 05:54 PM

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Originally Posted by ChAK_de_fatte View Post
a=b=c=1/2 satisfy the eqns.
its given that a<b<c therefore it cant be a=b=c=1/2

though i found the value of b=1/2 i m not able to find a.can some1 help
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Re: Official Quant thread for CAT 09-III (September onwards) - 08-11-2009, 05:58 PM

Quote:
Originally Posted by ChAK_de_fatte View Post
Here's one.
find the number of numbers whose squares end in 24 between 330 and 520.
Plz post your approach puys.
is it 8 ????
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Re: Official Quant thread for CAT 09-III (September onwards) - 08-11-2009, 06:00 PM

Quote:
Originally Posted by ChAK_de_fatte View Post
Here's one.
find the number of numbers whose squares end in 24 between 330 and 520.
Plz post your approach puys.
8 Such Numbers

Approach

Looking For More Elegant Approach. But For Time Being
Those Numbers which end in 2 and 8 will give 4 in the end.
32^2 or 2^10 ends with 24
So, 332,432 will also end in 24
Also, 332+50, and 432+50 would also end the same way...Coz it is the property of squares that they repeat their last two digits after 50.

Similarly, 18^2 = x24
Hence, 68 would also leave xx24
And 368,418,468,518 would also leave xx24 in the end...

Hence 8 such Numbers.


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Re: Official Quant thread for CAT 09-III (September onwards) - 08-11-2009, 06:05 PM

Quote:
Originally Posted by ChAK_de_fatte View Post
a=b=c=1/2 satisfy the eqns.
Look at the question. a<b<c
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Re: Official Quant thread for CAT 09-III (September onwards) - 08-11-2009, 06:07 PM

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Originally Posted by certified.pagla View Post
Look at the question. a<b<c
i just worked it out at a frantic pace.. so theres a high chance of being wrong

a=(1-2^0.5)/2


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Re: Official Quant thread for CAT 09-III (September onwards) - 08-11-2009, 06:14 PM

Q. 1. Sum of the series 1^2 −2^2 +3^2 − 4^2 +.........+ 2001^2 −2002^2 + 2003^2 is?
A. 2007006
B. 1005004
C. 200506
D. None of the above

Q. 2. The number of ways in which a mixed double tennis game can be arranged
amongst 9 married couples if no husband and wife play in the same game is:
A. 1514
B. 1512
C. 3024
D. None of the above
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Re: Official Quant thread for CAT 09-III (September onwards) - 08-11-2009, 06:19 PM

Quote:
Originally Posted by certified.pagla View Post
Q. 1. Sum of the series 1^2 −2^2 +3^2 − 4^2 +.........+ 2001^2 −2002^2 + 2003^2 is?
A. 2007006
B. 1005004
C. 200506
D. None of the above
Answer is 2007006

1 + (3+2)(3-2) + (5+4)(5-4) + ....
1+ 5 + 9 + .......... + 4005
Sum = 1002/2 * (1+4005) = 2007006


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