Is x > 0?
(1) |x + 3| = 4x - 3
(2) |x + 1| = 2x - 1
I assumed negative signs for the alternative answer for X (absolute value). Both of them being x = 0 for
the alternative answers. Wasn't sure how to make sense of how to answer the question now
I got ....
1) x = 2 or 0
2) x = 2 or 0
Couldn't decide between C, D and E since both pieces have 2 of the same answers.... Correct Answer: 1)
Absolute value equations can have 2 possible values
2) Set right side of the equation with + and then - to get two different answers.
3) TEST THE VARIABLES
5=5
3=-3
Therefore, x = 0 is not a valid solution and 2 is the only possible for solution. Stmt 1 sufficient. Do same
thing with stmt 2 and you get (D) both sufficient.
Why get wrong? cause I didn't know to test cases once you get your variables.
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