# First Year University Calculus: Lagrange Multipliers

Detailed solutions with clear explanations for math assignments of 1st year university
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• Lectures 13
• Length 30 mins
• Skill Level Beginner Level
• Languages English
• Includes Lifetime access
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Published 1/2016 English

### Course Description

The current course takes you through 12 sample questions along with step-by-step solution for each question. The topics covered in this course are focused on computing partial derivatives in order to find critical points, maximum and minimum problems, and Lagrange multipliers. By the end of this tutorial, you will be able to give a definition of an absolute maximum and minimum of a function, compute partial derivatives, find critical points, find maxima and minima in a constrained optimization problem, and use the method of Lagrange multipliers to solve the maxima and minima in optimization problems within a region in two variables.

### What are the requirements?

• Basic knowledge of functions
• Basic knowledge of derivatives
• Basic knowledge of critical points
• Basic knowledge of Lagrange multipliers

### What am I going to get from this course?

• UNDERSTAND THE FOLLOWING CONCEPTS:
• Partial derivatives
• Critical points
• Absolute maximum and minimum
• Constrained optimization
• Lagrange multipliers

### Who is the target audience?

• Any first year university student

### What you get with this course?

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# Curriculum

Section 1: First Year University Calculus: Lagrange Multipliers, Max/Min
Introduction
02:07
Lagrange multiplier-1
02:47
Lagrange multiplier-2
01:46
Optimization in a region-1
03:08
Gradient of a function
00:50
Optimization in a region-2
02:13
Lagrange multiplier-3
02:10
Optimization in a region-3
01:38
Lagrange multiplier-4
02:18
Lagrange multiplier-5
02:11
Critical points-1
01:11
Lagrange multiplier-6
02:27
Critical points-2
05:40