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Re: official quant thread for cat08
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Re: official quant thread for cat08 - 11-10-2008, 03:11 PM

if 'a' is an odd number and 'b' is an even number then what is the otal number of solutions of :

ab+2= 2a+b+600


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Re: official quant thread for cat08
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Arrow Re: official quant thread for cat08 - 11-10-2008, 03:11 PM

I guess we still have to answer this one:
A country has 1998 airports connected by some direct flights.For any three airports, some two are not connected by a direct flight.What is the maximum number of direct flights that can be offered?
My answer was: 1332


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Re: official quant thread for cat08
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Re: official quant thread for cat08 - 11-10-2008, 03:20 PM

Quote:
Originally Posted by masoom View Post
if 'a' is an odd number and 'b' is an even number then what is the otal number of solutions of :

ab+2= 2a+b+600
2 solutions ??

i assumed a = 2m+1, b = 2m


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Re: official quant thread for cat08
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Re: official quant thread for cat08 - 11-10-2008, 03:21 PM

Quote:
Originally Posted by MaskedMenace View Post
2 solutions ??

i assumed a = 2m+1, b = 2m
nopes try again....

and how did u proceed after assuming..


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Re: official quant thread for cat08
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Re: official quant thread for cat08 - 11-10-2008, 03:22 PM

Quote:
Originally Posted by masoom View Post
if 'a' is an odd number and 'b' is an even number then what is the otal number of solutions of :

ab+2= 2a+b+600
is the answer 12?

(b-2) (a-1) = 600

6 pairs of even factors of 600, each giving 2 values of a and b


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Re: official quant thread for cat08
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Smile Re: official quant thread for cat08 - 11-10-2008, 03:24 PM

Quote:
Originally Posted by masoom View Post
if 'a' is an odd number and 'b' is an even number then what is the otal number of solutions of :

ab+2= 2a+b+600
ab+2= 2a+b+600

2a+b-ab-2 = 600

2(a-1) - b(a -1) = 600

(a-1)(2-b) = 600

since a is odd and b is even

so (a-1) and (2-b) is even

600 = 2^3 * 5^2 * 3

no of factors are 24

of these 1,3,5,15,25,75 can be ruled out

so the possible solution is 6 ...

since its not ordered pairs we can write 6 * 2 = 12

so totally 12 solutions


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Re: official quant thread for cat08
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Re: official quant thread for cat08 - 11-10-2008, 03:28 PM

Quote:
Originally Posted by naga25french View Post
ab+2= 2a+b+600

2a+b-ab-2 = 600

2(a-1) - b(a -1) = 600

(a-1)(2-b) = 600

since a is odd and b is even

so (a-1) and (2-b) is even

600 = 2^3 * 5^2 * 3

no of factors are 24

of these 1,3,5,15,25,75 can be ruled out

so the possible solution is 6 ...

since its not ordered pairs we can write 6 * 2 = 12

so totally 12 solutions
yups naga/naieqevin ryt ans..


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Re: official quant thread for cat08
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Arrow Re: official quant thread for cat08 - 11-10-2008, 03:28 PM

Quote:
Originally Posted by MaskedMenace View Post
2 solutions ??

i assumed a = 2m+1, b = 2m
Hey
a = 2m+1, b = 2n, should be more appropriate assumption, right ?
By assuming so (only m), you're necessarily putting some constraints!


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Re: official quant thread for cat08
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Re: official quant thread for cat08 - 11-10-2008, 03:30 PM

Quote:
Originally Posted by masoom View Post
nopes try again....

and how did u proceed after assuming..
m^2 - m - 150 = 0

m*(m-1) = 150

i see no 'm' is possible here..how to go ?


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Re: official quant thread for cat08
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Re: official quant thread for cat08 - 11-10-2008, 03:33 PM

Quote:
Originally Posted by MaskedMenace View Post
m^2 - m - 150 = 0

m*(m-1) = 150

i see no 'm' is possible here..how to go ?
@masked...

the fallacy here is that u considered 2 consecutive numbers...

if odd= 2m+1 and even = 2m...

then they are consecutive numbers...

which is not the constrant in question....

and the matter of fact no consecutive numbers are sartisfying,,


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