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The Elimination Number for any team is determined by adding its numb

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Carcass
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The Elimination Number for any team is determined by adding its numb [#permalink] New post   17 Feb 2022, 09:00
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The Elimination Number for any team is determined by adding its number of losses to the number of wins for the team leading the division, and subtracting that total from 163. If the Elimination Number is less than or equal to 0, a team is eliminated. Which team has an elimination number less than 5?

Indicate all possible choices.

A Team C
B Team D
C Team E
D Team Y
E Team Z
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C,E
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Re: The Elimination Number for any team is determined by adding its numb [#permalink] New post   17 Feb 2022, 11:34
Feels like something is missing in the Q.

Thanks,
A
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Re: The Elimination Number for any team is determined by adding its numb [#permalink] New post   17 Feb 2022, 11:38
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No. It is correct sir
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Re: The Elimination Number for any team is determined by adding its numb [#permalink] New post   17 Feb 2022, 11:43
thanks Carcass, I will wait for an official answer then.
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The Elimination Number for any team is determined by adding its numb [#permalink] New post   17 Feb 2022, 11:57
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OE




For each division, start by evaluating the team with the worst performance and work your way up. As soon as you arrive at a team that has an Elimination Number greater than or equal to 5, you know you can stop without testing any of the teams in that division with better records. In the East Division, start with Team E. Team E has 87 losses. Team A, the division leader, has 87 wins. 87 + 87 = 174 and 163 - 174 = 211. This is less than 5, so you should select choice (C). Team D has 68 losses. Team A, again, has 87 wins. 68 + 87 = 155 and 163 - 155 = 8. Team D’s Elimination Number is greater than 5, so eliminate choice (B). Team C has a better record than Team D, so it has a still larger Elimination Number, and (A) can be eliminated. In the West Division, start again with the team with the worst record, here Team Z. Team Z has 85 losses. Team W, the division leader, has 77 wins. 85 + 77 = 162 and 163 - 162 = 1. This is less than 5, so select choice (E). Team Y has 73 losses. Team Z, again, has 77 wins. 73 + 77 = 150 and 163 - 150 = 13. Team Y’s Elimination Number is greater than 5, so eliminate choice (D).

The answers are (C) and (E).
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Re: The Elimination Number for any team is determined by adding its numb [#permalink] New post   08 May 2022, 00:26
Carcass wrote:
OE




For each division, start by evaluating the team with the worst performance and work your way up. As soon as you arrive at a team that has an Elimination Number greater than or equal to 5, you know you can stop without testing any of the teams in that division with better records. In the East Division, start with Team E. Team E has 87 losses. Team A, the division leader, has 87 wins. 87 1 87 = 174 and 163 2 174 = 211. This is less than 5, so you should select choice (C). Team D has 68 losses. Team A, again, has 87 wins. 68 1 87 = 155 and 163 2 155 = 8. Team D’s Elimination Number is greater than 5, so eliminate choice (B). Team C has a better record than Team D, so it has a still larger Elimination Number, and (A) can be eliminated. In the West Division, start again with the team with the worst record, here Team Z. Team Z has 85 losses. Team W, the division leader, has 77 wins. 85 1 77 = 162 and 163 2 162 = 1. This is less than 5, so select choice (E). Team Y has 73 losses. Team Z, again, has 77 wins. 73 1 77 = 150 and 163 2 150 = 13. Team Y’s Elimination Number is greater than 5, so eliminate choice (D).

The answers are (C) and (E).


Hi. Sorry for the redundant question but where is it mentioned that Team E has 87 loses and Team A leads the division? Thanks
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Re: The Elimination Number for any team is determined by adding its numb [#permalink] New post   08 May 2022, 08:26
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Fixed the original question

regards
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Re: The Elimination Number for any team is determined by adding its numb [#permalink] New post   09 Aug 2023, 21:34
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Carcass wrote:
OE




For each division, start by evaluating the team with the worst performance and work your way up. As soon as you arrive at a team that has an Elimination Number greater than or equal to 5, you know you can stop without testing any of the teams in that division with better records. In the East Division, start with Team E. Team E has 87 losses. Team A, the division leader, has 87 wins. 87 1 87 = 174 and 163 2 174 = 211. This is less than 5, so you should select choice (C). Team D has 68 losses. Team A, again, has 87 wins. 68 1 87 = 155 and 163 2 155 = 8. Team D’s Elimination Number is greater than 5, so eliminate choice (B). Team C has a better record than Team D, so it has a still larger Elimination Number, and (A) can be eliminated. In the West Division, start again with the team with the worst record, here Team Z. Team Z has 85 losses. Team W, the division leader, has 77 wins. 85 1 77 = 162 and 163 2 162 = 1. This is less than 5, so select choice (E). Team Y has 73 losses. Team Z, again, has 77 wins. 73 1 77 = 150 and 163 2 150 = 13. Team Y’s Elimination Number is greater than 5, so eliminate choice (D).

The answers are (C) and (E).


Hi Carcass please just replace 1 by + and 2 by - for easy understanding :)
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Re: The Elimination Number for any team is determined by adding its numb [#permalink] New post   09 Aug 2023, 22:17
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Fixed. Thank you :)
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Re: The Elimination Number for any team is determined by adding its numb [#permalink]
09 Aug 2023, 22:17
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