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- Dictionarydifferentiate/ˌdɪfəˈrɛnʃɪeɪt/
verb
- 1. recognize or ascertain what makes (someone or something) different: "children can differentiate the past from the present"
- 2. make or become different in the process of growth or development: technical "the receptors are developed and differentiated into sense organs" Similar
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DIFFERENTIATE definition: 1. to show or find the difference between things that are compared: 2. to make someone or…. Learn more.
The meaning of DIFFERENTIATE is to obtain the mathematical derivative of. How to use differentiate in a sentence.
Differentiate definition: to form or mark differently from other such things; distinguish.. See examples of DIFFERENTIATE used in a sentence.
If you differentiate between things or if you differentiate one thing from another, you recognize or show the difference between them. A child may not differentiate between his imagination and the real world.
Definition of differentiate verb in Oxford Advanced Learner's Dictionary. Meaning, pronunciation, picture, example sentences, grammar, usage notes, synonyms and more.
To differentiate is to identify the differences between things, to discriminate among them. For example, if the light is dim at the party, you might find it hard to differentiate between the spicy bean dip and the chocolate sauce.
differentiate. ( ˌdɪfəˈrɛnʃɪˌeɪt) vb. 1. ( tr) to serve to distinguish between. 2. (when: intr, often foll by between) to perceive, show, or make a difference (in or between); discriminate. 3. ( intr) to become dissimilar or distinct. 4. (Mathematics) maths to perform a differentiation on (a quantity, expression, etc) 5.
From Longman Business Dictionary dif‧fe‧ren‧ti‧ate /ˌdɪfəˈrenʃieɪt/ verb [ transitive] when a company differentiates its products, it shows how they are different from each other and from competing products, for example in its advertising.
DIFFERENTIATE definition: 1. to understand or notice how two things or people are different from each other: 2. to make…. Learn more.
See how we define the derivative using limits, and learn to find derivatives quickly with the very useful power, product, and quotient rules. The derivative of a function describes the function's instantaneous rate of change at a certain point - it gives us the slope of the line tangent to the function's graph at that point.
