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# Rules of calculus - multivariate

Rules of calculus - multivariate Added variables, same techniques In the real world, it is very difficult to explain behavior as a function of only one variable, and economics is no different. More specific economic interpretations will be discussed in derivaive next section, but for now, we'll just concentrate on developing the techniques we'll be using. First, to define the functions themselves. We want to describe behavior where a variable is dependent on two or more variables. Every rule and notation vector derivative calculator from now on is the same for two variables, three variables, four variables, and so on, so we'll use the vector derivative calculator case; h bar function of two independent variables.

## implicit derivative calculator

Yes, you can say a line has a gradient its slope , but using "gradient" for single-variable functions is unnecessarily confusing. Keep it simple. The regular, plain-old derivative gives us the rate of change of a single variable, usually x. We can represent these multiple rates of change in a vector, with one component for each derivative.Due to the nature of the mathematics on this site it is best views in landscape mode. If your device is not in landscape mode many of the equations will run off the side of your device should be able to scroll to see them and some of the menu items will be cut off due to the narrow screen width. For instance, one could be changing faster than the other and then there is also the issue of whether or not each is increasing or decreasing.

### partial derivative calculator

The standard rules of Calculus apply for vector derivatives. One of the most common examples of a vector derivative is angular acceleration, which is the derivative of the angular velocity vector. In other words, the angular acceleration vector is the rate of change of the angular velocity vector. In general, these two vectors point in different directions in three-dimensional problems. To illustrate, see the figure below.

## partial derivative calculator

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## 2 comments

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