2.6.3. Full differential

Lecture

Full increment function 2.6.3. Full differential at the point M (x, y) is called the quantity .

Full differential function 2.6.3. Full differential called the value calculated by the formula .

The formula for approximate calculations: 2.6.3. Full differential .

If you have any suggestion, idea, thanks or comment, feel free to write. We really value feedback and are glad to hear your opinion.

To reply

Comment

To confirm that you are not a bot, answer:

Name

Email(not published)

Vote

Indeterminate form

2.1. Real argument function

2.1. The concept of the limit of function

2.2. Equivalence of infinitesimal

2.3. Unilateral limits

2.4. Bound theorems

2.5. The first and second wonderful limits

3.2. Break points and their classification

2.4. Derivative 2.4.1. Derivative Definition

4.2. Basic rules for differentiation

4.3. Derivatives Table

4.4. Derivative of a parametrically given function

4.5. Differentiation of exponential-power function

5.2. Function asymptotes

5.3. Extremum functions

5.4. Convexity, concavity and inflection points

5.5. Plan a general study of the function

2.6. Functions of many variables (FMP) 2.6.1. Scope of FMP

2.6.2. Partial derivatives

2.6.3. Full differential

2.6.4. Derivative of a complex function

2.6.5. Derivative of implicit function

2.6.6. Extremes FMP

2.6.7. Directional derivative, gradient

Zero to the power of zero