Adobe Campaign Business Practitioner (CBP) Certification Practice Exam

Disable ads (and more) with a membership for a one time $2.99 payment

Prepare for the Adobe Campaign Business Practitioner Certification Test with targeted quizzes, flashcards, and detailed explanations. Boost your confidence and readiness for the exam!

Each practice test/flash card set has 50 randomly selected questions from a bank of over 500. You'll get a new set of questions each time!

Practice this question and more.


You can use functions when specifying filtering conditions with all of the following except?

  1. The comparative operator

  2. Logical operators

  3. Set operators

  4. Aggregate functions

The correct answer is: The comparative operator

Using functions in the context of filtering conditions in Adobe Campaign is a fundamental part of creating effective queries and workflow decisions. Functions provide the ability to process and manipulate data, helping to refine the results based on specific criteria. The comparative operator is designed for straightforward comparisons between values, such as checking if one value is greater than or equal to another. It does not typically involve the application of functions because it compares raw values directly rather than invoking any operational logic on the data. On the other hand, logical operators allow for combining multiple conditions (e.g., AND, OR, NOT) where functions can certainly be applied to evaluate more complex conditions. Similarly, set operators (like UNION or INTERSECT) and aggregate functions (such as SUM, AVG, COUNT) introduce their own set of criteria and calculations that can utilize functions to derive the desired outcomes from the data set. Due to this reasoning, it's clear that while functions integrate seamlessly with logical and set operators, as well as with aggregate functions, they do not apply within the context of the comparative operator for filtering conditions. This characteristic allows for a focused comparison without the additional complexity of function manipulation.