In this perspective paper, I tried to explain that what will be the possible prospect of multiple functions in one and another through the chain rule of differentiation? The chain rule is a formula to compute the derivative of the functional composition of two or more functions. The chain rule provides us a technique for finding the derivative of composite functions, with the number of functions that make up the composition determining how many differentiation steps are necessary. The chain rule in that what changes I noted, how it can be modified to reduce the differentiation process of multiple functions in one and another and implementing that process in the inverse of multiple functions in one and ...
The central idea of differential calculus is that the derivative of a function defines the best loca...
Let X be a perfect, compact subset of the complex plane, and let D(1)(X) denote the (complex) algebr...
AbstractWe consider operators T from C1(R) to C(R) satisfying the “chain rule”T(f∘g)=(Tf)∘g⋅Tg,f,g∈C...
In this perspective paper, I tried to explain that what will be the possible prospect of multiple fu...
• We will give a definition • Prove the chain rule • Learn how to use it • Do example problems Defin...
It is demonstrated how to perform differentiation using the chain rule, side-stepping the use of new...
The chain rule for differentiation is proved from first principles. Use is made of the small differe...
Calculus, derivares and Analytic GeometryThe derivative of the composition of two functions is given...
Six short examples useful as preparation for implicit differentiation. Some require the chain rule, ...
The multivariable chain rule is often challenging to students because it is usually presented with a...
Applies the multivariate chain rule to an example where z(x,y), x(t), y(t), to find dz/dt
The present study is a follow-up to a study conducted by this author with seven others. That study (...
We investigate the rule for differentiating an inverse function then make some observations about re...
The derivative concept is studied in first-year university mathematics. In this study, we focused on...
Students have experienced difficulty in understanding and using the chain rule. This study aims at a...
The central idea of differential calculus is that the derivative of a function defines the best loca...
Let X be a perfect, compact subset of the complex plane, and let D(1)(X) denote the (complex) algebr...
AbstractWe consider operators T from C1(R) to C(R) satisfying the “chain rule”T(f∘g)=(Tf)∘g⋅Tg,f,g∈C...
In this perspective paper, I tried to explain that what will be the possible prospect of multiple fu...
• We will give a definition • Prove the chain rule • Learn how to use it • Do example problems Defin...
It is demonstrated how to perform differentiation using the chain rule, side-stepping the use of new...
The chain rule for differentiation is proved from first principles. Use is made of the small differe...
Calculus, derivares and Analytic GeometryThe derivative of the composition of two functions is given...
Six short examples useful as preparation for implicit differentiation. Some require the chain rule, ...
The multivariable chain rule is often challenging to students because it is usually presented with a...
Applies the multivariate chain rule to an example where z(x,y), x(t), y(t), to find dz/dt
The present study is a follow-up to a study conducted by this author with seven others. That study (...
We investigate the rule for differentiating an inverse function then make some observations about re...
The derivative concept is studied in first-year university mathematics. In this study, we focused on...
Students have experienced difficulty in understanding and using the chain rule. This study aims at a...
The central idea of differential calculus is that the derivative of a function defines the best loca...
Let X be a perfect, compact subset of the complex plane, and let D(1)(X) denote the (complex) algebr...
AbstractWe consider operators T from C1(R) to C(R) satisfying the “chain rule”T(f∘g)=(Tf)∘g⋅Tg,f,g∈C...