Hi, all. Quick question. Since the two statements can never each be sufficient to answer the target question AND be in conflict with each other, does it mean that the following is a sound strategy?
Suppose we have a problem such as this (I completely made it up) :
So, I can easily see that statement #2 is sufficient, but it's not immediately obvious what to do with statement #1. However since I know the solution to statement #2 is 3, can I plug the value 3 in to statement #1 to check if it is a solution to that equation? If it is not a solution to statement #1, then I should be able to conclude that statement 1 must be insufficient because it doesn't have a solution in common with statement 2???
Thanks!
Suppose we have a problem such as this (I completely made it up) :
What is the value of 2x - 1 ?
(1) 3x^3 - 7x - 9 = 0
(2) 4x - 12 = 0
So, I can easily see that statement #2 is sufficient, but it's not immediately obvious what to do with statement #1. However since I know the solution to statement #2 is 3, can I plug the value 3 in to statement #1 to check if it is a solution to that equation? If it is not a solution to statement #1, then I should be able to conclude that statement 1 must be insufficient because it doesn't have a solution in common with statement 2???
Thanks!
















