The Chain Rule - University of Plymouth
Section 3: The Chain Rule for Powers 8 3. The Chain Rule for Powers The chain rule for powers tells us how to differentiate a function raised to a power. It states: if y = (f(x))n, then dy dx = nf0(x)(f(x))n−1 where f0(x) is the derivative of f(x) with respect to x. This rule is obtained from the chain rule by choosing u = f(x) above. ................
................
To fulfill the demand for quickly locating and searching documents.
It is intelligent file search solution for home and business.
Related download
- 0 1 the chain rule
- chain rule and implicit differentiation
- 1 applications of the chain rule
- coordinate systems and examples of the chain rule
- early use of the chain rule florida state university
- the chain rule university of california berkeley
- 14 5 the chain rule michigan state university
- the chain rule university of plymouth
- derivatives chain rule and power rule
- 14 5 the chain rule united states naval academy
Related searches
- chain rule derivative
- calculus 3 chain rule calculator
- chain rule calculus examples
- partial chain rule calculator
- multivariable chain rule calculator
- chain rule of integration
- chain rule derivative calculator with steps
- chain rule calculator
- calc 3 chain rule calculator
- chain rule partial derivative calculator
- chain rule calculator derivative
- multivariable calculus chain rule calculator