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Is a two-digit number XY even? (1) LCM of X and Y is even

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Director
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Is a two-digit number XY even? (1) LCM of X and Y is even [#permalink]

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New post 10 Nov 2005, 16:55
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Is a two-digit number XY even?

(1) LCM of X and Y is even
(2) X is even
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Manager
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Re: DS :EVEN [#permalink]

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New post 10 Nov 2005, 17:07
bewakoof wrote:
Is a two-digit number XY even?

(1) LCM of X and Y is even
(2) X is even


1) is not enough, for instance 63, 6,3 LCM is 6
2) not enough

together, not enough either as i showed with 63

so i would say E
Director
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Re: DS :EVEN [#permalink]

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New post 10 Nov 2005, 17:08
conocieur wrote:
bewakoof wrote:
Is a two-digit number XY even?

(1) LCM of X and Y is even
(2) X is even


1) is not enough, for instance 63, 6,3 LCM is 6
2) not enough

together, not enough either as i showed with 63

so i would say E


THANKS.. that is right.. i was confused between LCM and GCD..
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Success is my only option, failure is not -- Eminem

Manager
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Re: DS :EVEN [#permalink]

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New post 10 Nov 2005, 17:44
plz could you explain why statement 2 is not sufficient
thanks
bewakoof wrote:
conocieur wrote:
bewakoof wrote:
Is a two-digit number XY even?

(1) LCM of X and Y is even
(2) X is even


1) is not enough, for instance 63, 6,3 LCM is 6
2) not enough

together, not enough either as i showed with 63

so i would say E


THANKS.. that is right.. i was confused between LCM and GCD..

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best regards

Director
Director
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Joined: 24 Oct 2005
Posts: 575
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Re: DS :EVEN [#permalink]

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New post 10 Nov 2005, 17:48
mand-y wrote:
plz could you explain why statement 2 is not sufficient
thanks
bewakoof wrote:
conocieur wrote:
bewakoof wrote:
Is a two-digit number XY even?

(1) LCM of X and Y is even
(2) X is even


1) is not enough, for instance 63, 6,3 LCM is 6
2) not enough

together, not enough either as i showed with 63

so i would say E


THANKS.. that is right.. i was confused between LCM and GCD..


if x is even, y can be anything..
x =2, y =3 --> odd
x =2, y = 4 --> even
_________________

Success is my only option, failure is not -- Eminem

VP
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Re: DS :EVEN [#permalink]

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New post 10 Nov 2005, 19:54
bewakoof wrote:
mand-y wrote:
plz could you explain why statement 2 is not sufficient
thanks
bewakoof wrote:
conocieur wrote:
bewakoof wrote:
Is a two-digit number XY even?

(1) LCM of X and Y is even
(2) X is even


1) is not enough, for instance 63, 6,3 LCM is 6
2) not enough

together, not enough either as i showed with 63

so i would say E


THANKS.. that is right.. i was confused between LCM and GCD..


if x is even, y can be anything..
x =2, y =3 --> odd
x =2, y = 4 --> even


2*3 = 6 --> even

The rule says that the product is even if at least one of x and y is even.

So I would go with B.
Manager
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Joined: 04 Sep 2005
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Re: DS :EVEN [#permalink]

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New post 10 Nov 2005, 20:01
TeHCM wrote:
bewakoof wrote:
mand-y wrote:
plz could you explain why statement 2 is not sufficient
thanks
bewakoof wrote:
conocieur wrote:
bewakoof wrote:
Is a two-digit number XY even?

(1) LCM of X and Y is even
(2) X is even


1) is not enough, for instance 63, 6,3 LCM is 6
2) not enough

together, not enough either as i showed with 63

so i would say E


THANKS.. that is right.. i was confused between LCM and GCD..


if x is even, y can be anything..
x =2, y =3 --> odd
x =2, y = 4 --> even


2*3 = 6 --> even

The rule says that the product is even if at least one of x and y is even.

So I would go with B.


You have to read the question carefully in this one. XY is a two digit number not a product of one another.
VP
VP
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Joined: 06 Jun 2004
Posts: 1059
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Re: DS :EVEN [#permalink]

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New post 10 Nov 2005, 20:18
aikido_fudoshin wrote:
TeHCM wrote:
bewakoof wrote:
mand-y wrote:
plz could you explain why statement 2 is not sufficient
thanks
bewakoof wrote:
conocieur wrote:
bewakoof wrote:
Is a two-digit number XY even?

(1) LCM of X and Y is even
(2) X is even


1) is not enough, for instance 63, 6,3 LCM is 6
2) not enough

together, not enough either as i showed with 63

so i would say E


THANKS.. that is right.. i was confused between LCM and GCD..


if x is even, y can be anything..
x =2, y =3 --> odd
x =2, y = 4 --> even


2*3 = 6 --> even

The rule says that the product is even if at least one of x and y is even.

So I would go with B.


You have to read the question carefully in this one. XY is a two digit number not a product of one another.


A-ha! Tricky tricky! Thanks for pointing that out...........
Director
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 [#permalink]

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New post 11 Nov 2005, 16:39
E


(1) LCM of X and Y is even
X = 2 , Y = 3 LCM 6 even but XY not even False

X = 2 Y= 4 LCM 4 even XY even true

so INsuff


(2) X is even

Insuff


taken together is also not suff cause

hence E
Senior Manager
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 [#permalink]

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New post 11 Nov 2005, 21:13
(1) Insufficient

Let X = 2 and Y = 3

The LCM(2, 3) = 6

Now, lets try the reversal: Let X = 3 and Y = 2

The LCM(2, 3) = 6

(2) Insufficient

Don't know what Y is.

I pick E.
  [#permalink] 11 Nov 2005, 21:13
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Is a two-digit number XY even? (1) LCM of X and Y is even

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