Does anyone have a good diagram for this game?
I essentially just wrote out what each had to visualize like this:
Real prop:
G Z/Y
____ _____ ______
1 2 3
ETC.
ZIYAOW681 Wrote:Is it workable to resolve this Game in this way?
Because each trading rule creates an equation, so when I got this game I assumed a value for each building:
1 [class 1 building] = $ 4 (G, F)
1 [class 2 building] = $ 2 (L, K, M, O)
1 [class 3 building] = $ 1 (Y, Z)
And because each trade derives from an equation, for the three companies, the total value owned by each company remains as below and will not change no matter how many trades are made:
R: 4 + 1 + 1= 6
S: 4 + 2 = 6
T: 2 + 2 + 2 = 6
Thus,
1) any answer choice gives rise to any not-six sum will be wrong. (with this, Q19, Q20, and Q23 can be solved)
2) this Game probably becomes dividing {4, 4, 2, 2, 2, 2, 1, 1} into three groups that all result in a sum of 6. (with this, Q21 and Q22 can be solved)
ZIYAOW681 Wrote:Is it workable to resolve this Game in this way?
Because each trading rule creates an equation, so when I got this game I assumed a value for each building:
1 [class 1 building] = $ 4 (G, F)
1 [class 2 building] = $ 2 (L, K, M, O)
1 [class 3 building] = $ 1 (Y, Z)
And because each trade derives from an equation, for the three companies, the total value owned by each company remains as below and will not change no matter how many trades are made:
R: 4 + 1 + 1= 6
S: 4 + 2 = 6
T: 2 + 2 + 2 = 6
Thus,
1) any answer choice gives rise to any not-six sum will be wrong. (with this, Q19, Q20, and Q23 can be solved)
2) this Game probably becomes dividing {4, 4, 2, 2, 2, 2, 1, 1} into three groups that all result in a sum of 6. (with this, Q21 and Q22 can be solved)
ReginaP412 Wrote:How much time is a reasonable amount to spend on this game?
Just seems like you have a lot of testing in each question and there are so many variations. Just curious how much time an efficient test taker should spend on this game?