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Nina and Teri are playing a dice game. Each girl rolls a [#permalink]

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15 Nov 2009, 22:17

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Nina and Teri are playing a dice game. Each girl rolls a pair of 12-sided dice, numbered with the integers from -6 through 5, and receives a score that is equal to the negative of the sum of the two die. (E.g., If Nina rolls a 3 and a 1, her sum is 4, and her score is -4.) If the player who gets the highest score wins, who won the game?

(1) The value of the first die Nina rolls is greater than the sum of both Teri's rolls.

(2) The value of the second die Nina rolls is greater than the sum of both Teri's rolls.

Re: Nina and Teri are playing a dice game. Each girl rolls a [#permalink]

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15 Nov 2009, 22:54

Nina and Teri are playing a dice game. Each girl rolls a pair of 12-sided dice, numbered with the integers from -6 through 5, and receives a score that is equal to the negative of the sum of the two die. (E.g., If Nina rolls a 3 and a 1, her sum is 4, and her score is -4.) If the player who gets the highest score wins, who won the game?

(1) The value of the first die Nina rolls is greater than the sum of both Teri's rolls. (2) The value of the second die Nina rolls is greater than the sum of both Teri's rolls.

Statement 1 - Insufficient (As we do not know what would be the result of Nina's second die) Statement 2 - Insufficient (As we do not Know what was the result of Nina's first die)

Both combined, Teri wins (as the greater the value, the more negative the score value, hence Nina will have a high negative score)

stmt 1 and stmt 2 are not sufficient on their own. Combining, nina: 4,6 Teri: 1,2 => Nina wins nina: -1,-2, Teri: -3,-6=> Teri wins.

hey, I think both the statements are sufficient as statement 1 says nina's first die value is already greater than teri's both values.

and simililarly 2nd statement aswell..

I need help in getting to insufficient conclusion.

thanks in advance

The given example is a little messed up. In case nina: 4,6 Teri: 1,2 => then Nina's score is -10 and Teri's score is -3 so Teri wins, not Nina.

There are two different things here: Sum of the die and overall score

Overall score is negative of sum of the die.

If Nina's first die value is greater than Teri's sum of the die, Nina's sum of the die could be greater than or less than Teri's sum of the die depending on Nina's second die value (since the die value can be negative too). Thereafter, the overall score of Nina could be less than or greater than Teri's.

Using both statements together, we can find cases in which Nina wins and other cases in which Teri wins.

Say, Teri's die values are -3 and -3. Sum of both dice is -6 (and overall score is 6). Say, Nina's first die value is -1 and second die value is -1 (Nina's each die value is more than the sum of Teri's both dice) . Sum of both dice is -2 and overall score is 2. Teri wins

Say, Teri's die values are -4 and -1. Sum of both dice is -5 (and overall score is 5). Say, Nina's first die value is -4 and second die value is -4 (Nina's each die value is more than the sum of Teri's both dice) . Sum of both dice is -8 and overall score is 8. Nina wins _________________

Nina and Teri are playing a dice game. Each girl rolls a pair of 12-sided dice, numbered with the integers from -6 through 5, and receives a score that is equal to the negative of the sum of the two die. (E.g., If Nina rolls a 3 and a 1, her sum is 4, and her score is -4.) If the player who gets the highest score wins, who won the game?

(1) The value of the first die Nina rolls is greater than the sum of both Teri's rolls. (2) The value of the second die Nina rolls is greater than the sum of both Teri's rolls.

I hope i have tagged the question correctly.

You can use algebra to give you a starting point to think.

Nina's score must be less than twice of Teri's score but it may be less or more than Teri's score. This can help you think of values: One in which Nina's score is more than Teri's score and another in which Nina's score is less than Teri's score provided Nina's score is less than twice of Teri's score.

Nina's score could be 8 and Teri's could be 5. Nina's score could be 2 and Teri's could be 6. _________________

Re: Nina and Teri are playing a dice game. Each girl rolls a [#permalink]

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22 Feb 2013, 03:49

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This post received KUDOS

Nina and Teri are playing a dice game. Each girl rolls a pair of 12-sided dice, numbered with the integers from -6 through 5, and receives a score that is equal to the negative of the sum of the two die. (E.g., If Nina rolls a 3 and a 1, her sum is 4, and her score is -4.) If the player who gets the highest score wins, who won the game?

(1) The value of the first die Nina rolls is greater than the sum of both Teri's rolls. (2) The value of the second die Nina rolls is greater than the sum of both Teri's rolls.

Let us try to substitute values to find the answer.

Statement (1):

Nina I = 4 Teri I = 1 Teri II = 2

We don't anything more than that from the first statement. If Nina scored a negative 6 on the turn II then she will win and if she scores a negative 4 then she would lose. So statement I is insufficient.

Statement (2):

The second statement is same as the first statement.

Nina II = 4 Teri I = 1 Teri II = 2

If Nina scored a negative 6 on the turn I then she will win and if she scores a negative 4 then she would lose. So statement II is insufficient.

If we combine both the statements, then:

Nina I = 5 Nina II = 5 Teri I = 1 Teri II = 2 Then Teri wins

Nina I = 5 Nina II = 5 Teri I = 1 Teri II = 2 Then Teri wins

Nina I = -5 Nina II = -6 Teri I = -5 Teri II = -2 Then Nina wins

Hence both the statements are insufficient. _________________

Re: Nina and Teri are playing a dice game. Each girl rolls a [#permalink]

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22 Feb 2013, 04:58

ctrlaltdel wrote:

Nina and Teri are playing a dice game. Each girl rolls a pair of 12-sided dice, numbered with the integers from -6 through 5, and receives a score that is equal to the negative of the sum of the two die. (E.g., If Nina rolls a 3 and a 1, her sum is 4, and her score is -4.) If the player who gets the highest score wins, who won the game?

(1) The value of the first die Nina rolls is greater than the sum of both Teri's rolls. (2) The value of the second die Nina rolls is greater than the sum of both Teri's rolls.

I hope i have tagged the question correctly.

From F.S.1 Let the value of the first die rolled by Nina be 5. Let Teri's rolls be 0 & -1. If the second roll of Nina is -6, NO ONE wins. But if it is -5, Teri wins. NOT SUFFICIENT.

F.S. 2:

Let the value of the second die rolled by Nina be 5. Let Teri's rolls be -1 & 4. If the first roll of Nina was -6, Nina wins. If it is 3, Teri wins. NOT SUFFICIENT.

Re: Nina and Teri are playing a dice game. Each girl rolls a [#permalink]

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31 Jul 2014, 07:01

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Re: Nina and Teri are playing a dice game. Each girl rolls a [#permalink]

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17 Sep 2015, 09:58

Hello from the GMAT Club BumpBot!

Thanks to another GMAT Club member, I have just discovered this valuable topic, yet it had no discussion for over a year. I am now bumping it up - doing my job. I think you may find it valuable (esp those replies with Kudos).

Want to see all other topics I dig out? Follow me (click follow button on profile). You will receive a summary of all topics I bump in your profile area as well as via email. _________________

Nina and Teri are playing a dice game. Each girl rolls a [#permalink]

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08 Oct 2015, 14:11

Nina and Teri are playing a dice game. Each girl rolls a pair of 12-sided dice, numbered with the integers from -6 through 5, and receives a score that is equal to the negative of the sum of the two die. (E.g., If Nina rolls a 3 and a 1, her sum is 4, and her score is -4.) If the player who gets the highest score wins, who won the game?

(1) The value of the first die Nina rolls is greater than the sum of both Teri's rolls.

(2) The value of the second die Nina rolls is greater than the sum of both Teri's rolls.

I will like to add some explanation, which i think will make the understanding this question easier

let us take the sum of both Teri's rolls to be -6 (for example), therefore Teri's Score = 6 then 3 case can be there

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