Answer:
1 < x < 4 . . . . x
Explanation:
We want to write the answer as a compound inequality, if possible. As it is written, we can solve each separately.
x + 1 < 5
x < 4 . . . . . . . subtract 1
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x -4 > -3
x > 1 . . . . . . . add 4
So, the solution is ...
(x < 4) ∩ (x > 1) . . . . . . the intersection of the two solutions
As a compound inequality, this is written ...
1 < x < 4
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Comment on the problem
The two answer choices shown don't make any sense. You might want to have your teacher demonstrate the solution to this problem.