Question:

If \( |x + 3| + x>1 \), then \( x \in \):

Show Hint

When solving inequalities involving absolute values, split the inequality into cases based on the sign of the expression inside the absolute value.
Updated On: Jan 14, 2026
  • \( (-5, -2) \)
  • \( (-1, \infty) \)
  • \( (-5, -2) \cup (-1, \infty) \)
  • None of these
Hide Solution
collegedunia
Verified By Collegedunia

The Correct Option is C

Solution and Explanation

To solve the inequality, first break it into cases based on the absolute value. After solving, we get \( x \in (-5, -2) \cup (-1, \infty) \).
Was this answer helpful?
0
0