Calculus - Line Integrals (English)

   Tuesday, November 24, 2020   

Starting a new Lecture Notes Series on Calculus - Line Integrals 

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Channel Name: Michel van Biezen

Faculty Name: Michel van Biezen Sir

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Calculus - Line Integrals
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Lecture Description of this above Topic:

Lecture 1: What is a Line Integral?

Lecture 2: What is a Line Integral? A Visiual Perspective

Lecture 3: What is a Line Integral? A Visual Perspective 2

Lecture 4: What is a Line Integral? NOT TO BE CONFUSED WITH

Lecture 5: What is a Line Integral? Scalar: Example 1

Lecture 6: What is a Line Integral? Scalar: Example 2

Lecture 7: What is a Line Integral? Using Parametric Equations

Lecture 8: What is a Line Integral? Circular Cone

Lecture 9: What is a Line Integral? A Conceptual View

Lecture 10: What is a Line Integral? [2+(x^2)y]ds Example (Worked Out)

Lecture 11: What is a Line Integral? Example 2.5

Lecture 12: What is a Line Integral? Find the Mass

Lecture 13: What is a Line Integral? Find the Center of Mass

Lecture 14: What is a Line Integral? (y^2)dx+xdy Example 3

Lecture 15: What is a Line Integral? y^2dx+xdy Example 4

Lecture 16: What is a Line Integral? General Equation

Lecture 17: What is a Line Integral? [y(sinz)]ds Example 5

Lecture 18: What is a Line Integral? [(y)dx+(z)dy+(x)dz] Example 6

Lecture 19: Vector Field: Find the Work Done: F(x,y)=(x^2)i-(xy)j Ex. 1

Lecture 20: Vector Field: Find the Work Done: Ex. 2

Lecture 21: Vector Field: Find the Work Done: Ex. 4A

Lecture 22: Vector Field: Find the Work Done: Ex. 4B

Lecture 23: Vector Field: Find the Work Done: Ex. 4C

Lecture 24: Vector Field: Find the Work Done: Ex. 5

Lecture 25: Vector Field: Evaluate a Line Integral

Lecture 26: Vector Field: Evaluate a Line Integral

Lecture 27: Vector Field: Evaluate a Line Integral

Lecture 28: What is the Fundamental Theorem for Line Integrals?

Lecture 29: What is the Fundamental Theorem for Line Integrals? Ex

Lecture 30: Why is this Path INdependent? Ex. 1

Lecture 31: Why is this Path INdependent? Ex. 2

Lecture 32: Why is this Path DEpendent?

Lecture 33: Condition 1 for Independence

Lecture 34: Condition 2 for Independence

Lecture 35: Condition 3 for Independence

Lecture 36: Condition 3 for Independence: Example

Lecture 37: What are conservative/NON-Conservative Vector Fields?

Lecture 38: Why is a Gravitational Field Conservative?

Lecture 39: Determine if the Vector Field Conservative? Ex. 1

Lecture 40: Determine if the Vector Field Conservative? Ex. 2

Lecture 41: Find f=? Such That Gradient f=F

Lecture 42: Find f=? Such That Gradient f=F

Lecture 43: What is the Fundamental Theorem for Line Integrals? Ex. 2