G3: Gradients
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From the DfE Mathematics AS and A-Level Content (LINK):
Tangents and Normals
Tangents and Normals
G3-04 Gradients: Equations of Tangents
G3-04 Gradients: Equations of Tangents
G3-06 Gradients: Equations of Normals
G3-06 Gradients: Equations of Normals
Stationary Points
Stationary Points
G3-09 Gradients: Examples of Finding Stationary Points
G3-09 Gradients: Examples of Finding Stationary Points
The Second Derivative Test
The Second Derivative Test
G3-11 [Gradients: The Second Derivative Test Part 1]
G3-11 [Gradients: The Second Derivative Test Part 1]
G3-12 Gradients: The Second Derivative Test Part 2
G3-12 Gradients: The Second Derivative Test Part 2
Types of Stationary Point
Types of Stationary Point
G3-15 Gradients: Determining Types of Stationary Points
G3-15 Gradients: Determining Types of Stationary Points
Convex and Concave
Convex and Concave
G3-16 Gradients: Finding where a Curve is Convex & Concave
G3-16 Gradients: Finding where a Curve is Convex & Concave
G3-17 Gradients: Examples of Convex & Concave Curves
G3-17 Gradients: Examples of Convex & Concave Curves
Points of Inflection
Points of Inflection
G3-18 Gradients: Finding Non-Stationary Points of Inflection Example 1
G3-18 Gradients: Finding Non-Stationary Points of Inflection Example 1
G3-19 Gradients: Finding Non-Stationary Points of Inflection Example 2
G3-19 Gradients: Finding Non-Stationary Points of Inflection Example 2
G3-20 Gradients: Finding Non-Stationary Points of Inflection Example 3
G3-20 Gradients: Finding Non-Stationary Points of Inflection Example 3
G3-21 Gradients: Finding Non-Stationary Points of Inflection Example 4 (Important)
G3-21 Gradients: Finding Non-Stationary Points of Inflection Example 4 (Important)
Points of Inflection of the Normal Distribution
Points of Inflection of the Normal Distribution
G3-22 Gradients: Points of Inflection of the Standard Normal Distribution
G3-22 Gradients: Points of Inflection of the Standard Normal Distribution
G3-23 Gradients: Points of Inflection of the Normal Distribution
G3-23 Gradients: Points of Inflection of the Normal Distribution