- ANothing; the choice is correct
- BFour numbers can never be in AP
- CThe gaps are d, 2d, d, so they are not in AP
- DHe should write a + 4d last
Step-by-Step Solution
Differences: d, (a + d) − (a − d) = 2d, then d. They are unequal, so the list is not an AP. The correct symmetric choice is a − 3d, a − d, a + d, a + 3d.
Answer: C) The gaps are d, 2d, d, so they are not in AP