C1000-065 · Question #17
Which is true about creating a context filter for a crosstab report using a dimensional data source?
The correct answer is C. it changes the measure values and suppresses zeros. Option C is correct because in a dimensional (OLAP) data source, a context filter acts as a slicer that adjusts the measure values displayed in the crosstab cells while also suppressing members whose values become zero as a result - the dimensional structure (rows and columns)…
Question
Which is true about creating a context filter for a crosstab report using a dimensional data source?
Options
- Ait changes the measure values and the items in the rows and columns
- Bit is applied after aggregation and changes the rows and columns
- Cit changes the measure values and suppresses zeros
- Dit filters only the measure values, not the items in the rows and columns
How the community answered
(37 responses)- A5% (2)
- B3% (1)
- C78% (29)
- D14% (5)
Explanation
Option C is correct because in a dimensional (OLAP) data source, a context filter acts as a slicer that adjusts the measure values displayed in the crosstab cells while also suppressing members whose values become zero as a result - the dimensional structure (rows and columns) is driven by the cube hierarchy, not rewritten by the filter, but empty/zero results are hidden.
Why the distractors are wrong:
- A is wrong because the filter does not directly rewrite which dimension members appear as row/column headers - it only affects the values, with zero suppression as a side effect.
- B is wrong because describing it as "applied after aggregation" that "changes rows and columns" conflates it with a detail or post-aggregation filter; context filters in dimensional sources don't restructure the axes that way.
- D is almost right but incomplete - it correctly notes that row/column items aren't directly changed, but it ignores the zero-suppression behavior, making C the more accurate and complete answer.
Memory tip: In dimensional sources, think "context = values + vanishing zeros." The cube's axes stay intact, but cells filtered to zero disappear - the filter reshapes what you see without rebuilding the dimensional structure.
Topics
Community Discussion
No community discussion yet for this question.