How is fxy = 1 found for finding local extreme values?
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SUMMARY
The discussion centers on the calculation of mixed partial derivatives, specifically how to find the value of fxy = 1. Participants clarify that fxx is derived by differentiating the function f twice with respect to x, rather than using simultaneous equations. The correct approach to find fxy involves differentiating the first derivative fx with respect to y. This distinction is crucial for understanding the notation and methodology in multivariable calculus.
PREREQUISITES- Understanding of multivariable calculus concepts
- Familiarity with partial derivatives
- Knowledge of differentiation techniques
- Ability to interpret mathematical notation
- Study the process of calculating mixed partial derivatives
- Learn about the notation used in multivariable calculus
- Explore examples of simultaneous equations in calculus
- Review the properties of continuous functions and their derivatives
Students studying calculus, educators teaching multivariable calculus, and anyone seeking to deepen their understanding of partial derivatives and their applications.
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