Definition:
The term "decreasing monotonic" describes something that is consistently getting smaller or less over time. In mathematics, it often refers to a function (a relationship between two sets of numbers) that never increases; it only stays the same or goes down.
Mathematical Example: If you have a function like f(x) = 10 - x, this function is decreasing monotonic because as x increases, f(x) gets smaller or stays the same. For example:
In general conversation, "decreasing" can simply mean getting less, but "decreasing monotonic" has a specific mathematical meaning.
While there aren’t specific idioms or phrasal verbs that directly correspond to "decreasing monotonic," you might use phrases like "falling short," "going downhill," or "on the decline" to describe something that is decreasing in a more general context.
To sum up, "decreasing monotonic" is a mathematical term that means something consistently gets smaller or stays the same, especially in the context of functions or sequences.