【逻辑思维】最新GMAT综合推理题解题思路汇总

2016年01月04日14:22 来源：小站教育作者：jennifer_z: 参与（1）阅读（4266）

摘要：IR也就是综合推理部分，是GMAT相对较新的一种题型。由于过去的老真题题量较小，导致了很多同学由于缺乏平时足够的练习，所以在这一类真题上很吃亏。那么我们就一起来做几道。多做多练才能提高！

IR也就是综合推理部分，是GMAT相对较新的一种题型。由于过去的老题目题量较小，导致了很多同学由于缺乏平时足够的练习，所以在这一类题目上很吃亏。那么我们就一起来做几道。多做多练才能提高!

现在跟大家分析一下解题思路：

Answers

1. Three-of-a-kind = A outscores B

Full House = A does not outscore B

Four-of-a-kind = A does not outscore B

2. C

3. B

4. first row = T does not outscore S

second row = T outscores S

third row = T outscores S

Explanations

1) Player A draw three-of-a-kind (worth 60 points), and does not discard, so A’s hand is worth 60 points. In all three cases, B discards two cards, for a reducing factor of 1/6.

(a) B’s final hand = three-of-a-kind, which is (60)*(1/6) = 10 points. A outscores B.

(b) B’s final hand = Full House, which is (720)*(1/6) = 120 points. A does not outscore B.

It wasn’t relevant in any of these scenarios, but notice the exact wording — if A and B were tied, the answer would be “A does not outscore B.”

2) Player J, with two pair and no discards, has 36 points. Player K, with three-of-a-kind and no discards, has 60 points. We want a combination worth more than 30 points but less than 60 points.

(A) discard 1 card, three of a kind = (60)*(1/2) = 30. Less than 36, no good.

(B) discard 2 cards, flush = (540)*(1/6) = 90. Higher than 60, no good.

(D) discard 3 cards, full house = (720)*(1/10) = 72. Higher than 60, no good.

(E) discard 4 cards, full house = (720)*(1/60) = 12. Less than 36, no good.

3) The five original cards in Player G’s hand are: 2 of Clubs, 5 of Diamonds, 8 of Hearts, 8 of Spades, and King of Diamonds. Player G discards the 2 of Clubs and 5 of Diamonds, leaving two 8’s and a king. We know that Player G’s reducing factor for this hand will be 1/6.

The highest possible hand would be four-of-a-kind, in the unlikely scenario that G picked up the other two 8’s. That would result in (3600)*(1/6) = 600 points, the maximum.

The lowest possible hand would be if G picks up garbage and just has the two 8’s. That would result in (12)*(1/6) = 2 points, the minimum.

The range of any set is the max minus the min. Range = 600 – 2 = 598.

Answer = (B)

4) Player S’s hand is worth 300 points. That’s fixed. Now, we have to compare T to that 300 point total. discard 4 of Diamonds & 7 of Clubs, winds up with a flush

Scenario #1: discard 4 of Diamonds & 7 of Clubs, winds up with a flush. Flush is worth 540, times the reducing factor of 1/6, for a point value of 540*(1/6) = 90, which is less than S. Player T does not outscore player S.

Scenario #2: discard 6 of Hearts, winds up with a full house. Full house is worth 720, times reducing factor of 1/2, for a point value of 720*(1/2) = 360, which beats S. T outscores S.

Scenario #3: discards 4 of Diamonds & 4 of Hearts & 6 of Hearts, winds up with four-of-a-kind. Four-of-a-kind is worth 3600, times a reducing factor of (1/10), for a point value of 3600*(1/10) = 360, which beats S. T outscores S.