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Plane Analytic Geometry Straight Line
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Chapter 1: Functions and Limit
Chapter 2: Differentiation
Chapter 3: Higher Order Derivatives and Applications
Chapter 4: Differentiation of Vector Functions
Chapter 5: Integration
Chapter 6: Plane Analytic Geometry Straight Line
Chapter 7: Conics-I
Chapter 8: Conics-II
Chapter 9: Differential Equations
Chapter 10: Partial Differentiation
Chapter 11: Introduction to Numerical Methods
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Chapter 6: Plane Analytic Geometry Straight Line (
61 videos
)
  (
Practice Test
)
6.1: Division of Line Segment  (
Practice Test
)
Antidifferentiation and Indefinite Integral
Differentials of Variables
Integral Language and Notation
Difference between Delta y and dy
Problem1-Difference between Delta y and dy
Theorems on Anti-derivative
Problem1-Theorems on Anti-derivative
Problem2-Theorems on Anti-derivative
Problem3-Theorems on Anti-derivative
Problem4-Theorems on Anti-derivative
To Integrate x Raise to Power n
Problem1-To Integrate x Raise to Power n
To Integrate Sine Functions
To Integrate Cosine Functions
To Integrate Secant Squared Fucntions
To Integrate secx.tanx
To Integrate Cosecant.Cotangent Functions
Integrating Exponential Functions
To Integrate 1 by x
To Integrate Tangent Functions
To Integrate Cotangent Functions
To Integrate Cosecant Functions
6.2: Slope of Straight Line  (
Practice Test
)
Integrating Power Functions with Given Derivatives
More on Integrating Power Functions with Given Derivatives
6.3: Equation of a Straight Line Parallel to Co-ordinate Axes  (
Practice Test
)
Integration by Substitution
Some Useful Substitutions in Integration
More on Some Useful Substitions in Integration
Some More Useful Substitions in Integration
Problem-Integration by Useful Substitution
Problem2-Some More Useful Substitions in Integration
Prolem3-Some More Useful Substitions in Integration
Prolem4-Some More Useful Substitions in Integration
Prolem5-Some More Useful Substitions in Integration
6.4: Standard Form of Equation of a Straight Line  (
Practice Test
)
Integration by Parts
More on Integration by Parts
Problem1-Integration by Parts
Problem2-Integration by Parts
Problem2b-Integration by Parts
Integration by Parts of Trigonometric Functions
More on Integration by Parts of Trigonometric Functions
6.5: Distance of Point from a Line  (
Practice Test
)
Integrating Partial Fractions with Non-repeated Factors
Problem1-Integrating Partial Fractions with Non-repeated Factors
Problem1a-Integrating Partial Fractions with Non-repeated Factors
More on Integrating Partial Fractions with Non-repeated Factors
Integrating Partial Fractions with repeated Linear Factors
Problem1-Integrating Partial Fractions with Non-repeated Linear Facto
Problem1a-Integrating Partial Fractions with Non-repeated Linear Fact
More on Integrating Partial Fractions with repeated Factors
Integrating Partial Fractions with Non-Repeated Quadratic Factors
Problem1-Integrating Partial Fractions with Non-Repeated Quadratic Fa
Problem1a-Integrating Partial Fractions with Non-Repeated Quadratic F
More on Integrating Partial Fractions with Non-Repeated Quadratic Fac
Further to Integrating Partial Fractions with Non-Repeated Quadratic
6.6: Angle Between Lines  (
Practice Test
)
The Definite Integral
Problem1-The Definite Integral
Problem2-The Definite Integral
Problem2a-The Definite Integral
Area Under the Curve
Problem1-Area Under the Curve
Problem2-Area Under the Curve
More on Area Under the Curve
Negative Area by Definite Integral
negative Area by Definite Integral
Symmetrical Area by Integration
Area Bounded by Two Curves by Integration
To Deal with Negative and Positive Areas in Integation
Area Bounded by Two Curves Above and Below x-axis
Application of Definite Integral
More on Application of Definite Integral
Problem1-Application of Definite Integral
Problem2-Application of Definite Integral
Problem2a-Application of Definite Integral
Problem3-Application of Definite Integral
Problem3a-Application of Definite Integral
6.7: Concurrency of Straight Lines  (
Practice Test
)
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