differential coefficient Sentence Examples

  1. The differential coefficient, or derivative, measures the rate of change of a function with respect to its variable.
  2. In calculus, finding the differential coefficient is a fundamental process in analyzing mathematical functions.
  3. The power rule is a basic formula used to calculate the differential coefficient of a monomial.
  4. The concept of the differential coefficient is crucial in understanding instantaneous rates of change.
  5. Mathematicians apply the rules of differentiation to compute the differential coefficient of complex functions.
  6. The differential coefficient is a valuable tool in physics, helping describe velocity, acceleration, and other dynamic quantities.
  7. The quotient rule is another technique employed to find the differential coefficient of a quotient of functions.
  8. The chain rule facilitates the computation of the differential coefficient of composite functions.
  9. Engineers use the concept of the differential coefficient to model and optimize various systems.
  10. The differential coefficient provides valuable insights into the behavior of functions and their sensitivity to input changes.

differential coefficient Meaning

Wordnet

differential coefficient (n)

the result of mathematical differentiation; the instantaneous change of one quantity relative to another; df(x)/dx

Synonyms & Antonyms of differential coefficient

No Synonyms and anytonyms found

FAQs About the word differential coefficient

the result of mathematical differentiation; the instantaneous change of one quantity relative to another; df(x)/dx

No synonyms found.

No antonyms found.

The differential coefficient, or derivative, measures the rate of change of a function with respect to its variable.

In calculus, finding the differential coefficient is a fundamental process in analyzing mathematical functions.

The power rule is a basic formula used to calculate the differential coefficient of a monomial.

The concept of the differential coefficient is crucial in understanding instantaneous rates of change.