35.7k views
0 votes
Find the following derivatives. Express your answer in terms of the independent variables. Given that w, x, y, and z are independent variables, what is the derivative of?

User Dsounded
by
7.2k points

1 Answer

5 votes

Final answer:

The question is asking for the derivative of a function with respect to the independent variables w, x, y, and z. To find the derivative, you need to use the rules of differentiation. A general example is provided to illustrate the process.

Step-by-step explanation:

The question is asking for the derivative of a function with respect to the independent variables w, x, y, and z. To find the derivative of a function, you need to use the rules of differentiation. The specific form of the function is not provided, so I cannot give a step-by-step explanation. However, I can provide a general example to illustrate the process.

For example, let's say we have the function f(w, x, y, z) = w^2 + x^3 - yz. If we want to find the derivative with respect to w, we only differentiate the term involving w, which is w^2. The derivative of w^2 with respect to w is 2w.

This is just a simple example, and the actual function you are dealing with may be more complex. To find the derivative of a function with respect to multiple independent variables, you would need to apply the chain rule and other differentiation rules as necessary.

User Gilbert Kakaz
by
7.9k points