|Operational Research by Schaum's Series|Chapter#10 Non linear Programming Optimization problem#10.1

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Welcome To Math Classroom
Here You Will Learn Complete Course of
||playlist of Functional Analysis||

||Complete playlist of Ring Theory||

||Complete playlist of Real Analysis-1||

Now We Will Start Lecture Series Of
||Optimization Theory||
Lecture# 1
In this Lecture You Will Learn About
Introduction to Optimization Theory
• What is Optimization Theory
•Optimization Problems
•Optimization
•Uses of optimization Theory
||Single Variable Non Linear Programming||
Lecture# 2
In this Lecture You Will Learn About
||Single Variable Non Linear Programming||
• Local Optimal Value
•Local Minima
•Local Maxima
•Global Optimal Value
•Global Maxima
• Global Minima
Complete Explanation with Graphs and Examples
Lecture# 3
In this Lecture You Will Learn About
||Some Important Theorems ||
• Theorem#1
Statement:
if f(x) is Continuous on Closed and Bounded Interval on [a,b] Then f(x) has Optimal in [a,b]
•Theorem#2
Statement:
if f(x) is Continuous and Differentiable on interval and f`(x)=0 then f(x) os the optimal Value
•Theorem#3
For Finding Maximal &Minimal
We Use This Theorem For Finding
•Optima Solution
• Minima
• Maxima
Lecture# 4
In this Lecture You Will Learn About
||Concave& Convex Function||
in Theory Of Optimization
Complete Explanation with Graphs and Examples
Lecture# 5
In this Lecture You Will Learn About
||Operational Research by Schaum's Series||
Chapter #10:
Non linear Programming:Single Variable Optimization
Solved Problem
Problem #10.1
Maximize z=(5π-x)x on [0,20]
Brief Concept With Examples
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