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- Sat Nov 22, 2014 5:47 pm
#92216
Setup and Rule Diagram Explanation
This is a Grouping: Defined - Fixed, Unbalanced: Underfunded, Numerical Distribution game.
This game is more challenging than the first game. Although the setup is straightforward, there are some interesting inferences. Let’s take a look at the game by examining each rule.
The first rule reserves one space in each group for an officer:
Of course, if an officer must be assigned to each committee, then all three supervisors can never be assigned to the same committee:
The second rule establishes the minimum assignments—one per employee—in a numerical distribution. With six employees, that minimum translates to 1-1-1-1-1-1. Thus, there are three additional assignments remaining. All three cannot be assigned to the same person as that would result in four total assignment when there are only three possible committee assignments, so the three assignments must either be split 2-1 or 1-1-1. Adding those to the minimums produces two separate unfixed numerical distributions:
The third rule very nicely fills the Policy Committee with all three officers:
The fourth rule is a negative grouping rule between G and L. Because this game contains fixed groups in a vertical array, we will show this rule as a vertical not-block:
Because G and L cannot be assigned together, and from the second rule each must be assigned to at least one committee, we can infer that neither G nor L can be assigned to all three committees:
As G is already assigned to the Policy Committee from the third rule, this means that G cannot be assigned to both the Quality and Sales Committees. L, who cannot be assigned to the Policy committee because it is full, must then be assigned to either the Quality or Sales Committees, or both:
The fifth and final rule assigns K to the Sales Committee. Because K is a supervisor, K will be placed in the second available slot, in order to reserve the first slot for an officer per the first rule:
Combining all of the rules and inferences leads to the final setup for the game:
This is a Grouping: Defined - Fixed, Unbalanced: Underfunded, Numerical Distribution game.
This game is more challenging than the first game. Although the setup is straightforward, there are some interesting inferences. Let’s take a look at the game by examining each rule.
The first rule reserves one space in each group for an officer:
Of course, if an officer must be assigned to each committee, then all three supervisors can never be assigned to the same committee:
The second rule establishes the minimum assignments—one per employee—in a numerical distribution. With six employees, that minimum translates to 1-1-1-1-1-1. Thus, there are three additional assignments remaining. All three cannot be assigned to the same person as that would result in four total assignment when there are only three possible committee assignments, so the three assignments must either be split 2-1 or 1-1-1. Adding those to the minimums produces two separate unfixed numerical distributions:
The third rule very nicely fills the Policy Committee with all three officers:
The fourth rule is a negative grouping rule between G and L. Because this game contains fixed groups in a vertical array, we will show this rule as a vertical not-block:
Because G and L cannot be assigned together, and from the second rule each must be assigned to at least one committee, we can infer that neither G nor L can be assigned to all three committees:
As G is already assigned to the Policy Committee from the third rule, this means that G cannot be assigned to both the Quality and Sales Committees. L, who cannot be assigned to the Policy committee because it is full, must then be assigned to either the Quality or Sales Committees, or both:
The fifth and final rule assigns K to the Sales Committee. Because K is a supervisor, K will be placed in the second available slot, in order to reserve the first slot for an officer per the first rule:
Combining all of the rules and inferences leads to the final setup for the game:
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Dave Killoran
PowerScore Test Preparation
Follow me on X/Twitter at http://twitter.com/DaveKilloran
My LSAT Articles: http://blog.powerscore.com/lsat/author/dave-killoran
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PowerScore Test Preparation
Follow me on X/Twitter at http://twitter.com/DaveKilloran
My LSAT Articles: http://blog.powerscore.com/lsat/author/dave-killoran
PowerScore Podcast: http://www.powerscore.com/lsat/podcast/