Transcription
-
- US Pronunciation
- US IPA
- UK Pronunciation
- UK IPA
-
- [dif-uh-ren-shee-uh-buh l, -shuh-buh l]
- /ˌdɪf əˈrɛn ʃi ə bəl, -ʃə bəl/
- /dˈɪfərˌenʃɪəbəl/
-
- US Pronunciation
- US IPA
-
- [dif-uh-ren-shee-uh-buh l, -shuh-buh l]
- /ˌdɪf əˈrɛn ʃi ə bəl, -ʃə bəl/
Definitions of differentiable word
- adjective differentiable capable of being differentiated. 1
- noun differentiable Able to be differentiated. 1
- adjective differentiable capable of being differentiated 0
- adjective differentiable possessing a derivative 0
- adjective differentiable open to differentiation 0
- adjective differentiable designating or of a function which has a derivative at the point in question 0
Information block about the term
Origin of differentiable
First appearance:
before 1860 One of the 29% newest English words
First recorded in 1860-65; differenti(ate) + -able
Historical Comparancy
Parts of speech for Differentiable
noun
adjective
verb
adverb
pronoun
preposition
conjunction
determiner
exclamation
differentiable popularity
A pretty common term. Usually people know it’s meaning, but prefer to use a more spread out synonym. About 61% of English native speakers know the meaning and use word.
This word is included in each student's vocabulary. Most likely there is at least one movie with this word in the title.
differentiable usage trend in Literature
This diagram is provided by Google Ngram ViewerTop questions with differentiable
- how to tell if a function is differentiable?
- how to determine if a function is differentiable?
- what does differentiable mean?
- when is a function not differentiable?
- when is a function differentiable?
- what makes a function differentiable?
- what does it mean to be differentiable?
- what does differentiable mean in calculus?
- what is differentiable?
- how to know if a function is differentiable?
- describe the x values at which f is differentiable?
- what is a differentiable function?
- how to show that a function is differentiable?
- what does it mean if a function is differentiable?
- where is a function not differentiable?
See also
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