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LSATHacks › LSAT Explanations › Preptest 90 › LSAT Preptest 90 Logic Games Explanations › LSAT 90, Game 2 Setup, Six Coworkers Play Tennis, LSATHacks

LSAT 90, Game 2 Setup, Six Coworkers Play Tennis, LSATHacks

LSAT 90 Explanations

LG Game 2 Setup, by LSATHacks

Game Setup

This is a grouping game. Six coworkers are playing three games, and they can only play one game each.

The rules are as follows:

F and G can’t be first, and J and L can’t be third. You can draw this directly on the diagram:

LSAT Preptest 90, Game 2 Setup, Diagram 1

Then, F must play against G or H, and J can’t play against G. And M has no rules, so it is the random variable, which you can represent with a circle around it:

LSAT Preptest 90, Game 2 Setup, Diagram 2

You should always look for the most restricted variable in logic games. Here, it is F: it can’t be in group 1, and it must be with G or H. That means F + G/H are in either groups 2 or 3. We can make this into two scenarios.

Scenario 1: F is second

First, let’s see what happens if we put F and G/H second:

LSAT Preptest 90, Game 2 Setup, Diagram 3

The next most restricted variables are J and L. They can’t go in group 3. So since group 2 is full, J and L must go first:

LSAT Preptest 90, Game 2 Setup, Diagram 4

Only M and one of H/G are left to place, so you can put them in group 3. The only uncertainty is which of H/G goes in group 2, and which in group 3:

LSAT Preptest 90, Game 2 Setup, Diagram 5

Scenario 2: F is third

Next, let’s see what happens if we put F + G/H third:

LSAT Preptest 90, Game 2 Setup, Diagram 6

It turns out, not much: we can’t deduce anything else. J, L, M, and one of G/H are left to place. But it’s still helpful to have this diagram, as we can see a few general constraints:

  • J can’t be with G
  • G can’t be first
  • Beyond those two rules, any placement is allowed

The two scenarios in this game are quite limited: when F is second, almost everything is decided. When F is third, there are still only limited options for what’s left to place, as group 3 is totally full.

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