Examples of using Partial derivatives in English and their translations into Spanish
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derivative)- Derive, with the help of Matlab,">the geometric linkage equations with respect to time by its formulation in partial derivatives(use of the Jacobian matrix),
b_{1}={\partial f\over\partial y},} so the curve is non-singular or regular at the origin if at least one of the partial derivatives of f is non-zero.
where subscripted variables denote partial derivatives.
of all infinitely-often differentiable functions ƒ: M→ B can be turned into a Fréchet space by using as seminorms the suprema of the norms of all partial derivatives.
If one assumes that the partial derivatives of a holomorphic function are continuous,
Making suitable assumptions for the partial derivatives(for example,
a point where the first partial derivatives∂ f/∂ x i{\ displaystyle\ partial f/\ partial x_{ i}}
The partial derivative gives us the slope of this line.
They are the partial derivative of total or variable costs.
Partial derivative with respect to y(function in two variables).
The partial derivative respect to the second parameter theta two, is again this.
We take the partial derivative of profits with respect to an operational variable.
This is achieved by calculating the partial derivative with respect to the coefficient.
Which can be a partial derivative in one single component.
Geometric interpretation of the partial derivative.
But what does the calculation of a partial derivative mean geometrically?
That is, we must distinguish$ latex\bigtriangledown$ from since one is the partial derivative in all components while the other is an increase of a value.
The partial derivative∂ f∂ x{\displaystyle{\frac{\partial f}{\partial x}}}
A partial derivative of a multivariable function is a derivative with respect to one variable with all other variables held constant.
All gradient descent learning in connectionist models involves changing each weight by the partial derivative of the error surface with respect to the weight.