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Partial Derivative of First Order Problem 7

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•
April 1, 2022
by
Ekeeda
YouTube video player
Partial Derivative of First Order Problem 7

TL;DR

Solving a challenging partial differentiation problem step-by-step.

Transcript

hello friends so let's start with problem number seven which is based on first order partial differentiation so yeah we have a function and we have to evaluate the given result but guys this time this one is more tougher than the previous question because here the function is not given and we have to find out the function and then find out the firs... Read More

Key Insights

  • ❓ Understanding the importance of treating certain variables as constants in partial differentiation.
  • ⛩️ Utilizing simultaneous equations and hints to efficiently solve complex math problems.
  • 😑 Eliminating unnecessary variables to simplify calculations and derive expressions for required functions.

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Questions & Answers

Q: How do you find del u by del x with y treated as constant?

To find del u by del x with y as constant, we partially differentiate u with respect to x, resulting in a value of a.

Q: How is del y by del v calculated while treating x as constant?

Del y by del v, treating x constant, is derived by differentiating y with respect to v, yielding -1/a as the result.

Q: Why is it important to eliminate variables in solving partial differentiation problems?

By eliminating variables like y or x when unnecessary, it simplifies calculations and helps derive expressions for functions like v or x in terms of other variables.

Q: How is the final answer of 1 obtained in the problem solving?

By multiplying the calculated values of del u by del x, del x by del u, del y by del v, and del v by del y, the product simplifies to 1, revealing the final answer.

Summary & Key Takeaways

  • Solving a complex partial differentiation problem involving u, v, x, and y.

  • Step-by-step explanation on finding del u by del x, del y by del v, del x by del u, and del v by del y.

  • Utilizing hints and simultaneous equations to eliminate variables for efficient problem-solving.


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