Want to create interactive content? It’s easy in Genially!
Pure 1 - Chapter 11+12
thomas.payne
Created on December 13, 2023
Start designing with a free template
Discover more than 1500 professional designs like these:
Transcript
LO's
Chapter 11 - Vectors
y d𝑥
b2-4ac
A = lw
Old
New
AS
Knowledge check 1
Related
Ans B
Ans A
11.1 - Vectors
Rules
Rules
y d𝑥
b2-4ac
A = lw
AS
11.1 - Vectors
Rules
Rules
y d𝑥
b2-4ac
A = lw
AS
11.1 - Vectors
Rules
Rules
y d𝑥
b2-4ac
A = lw
AS
11.1 - Vectors
Rules
Rules
y d𝑥
b2-4ac
A = lw
AS
11.1 - Vectors
Rules
Rules
y d𝑥
b2-4ac
A = lw
AS
11.2 - Representing Vectors
Rules
y d𝑥
b2-4ac
A = lw
AS
11.2 - Representing Vectors
Rules
y d𝑥
b2-4ac
A = lw
AS
11.2 - Representing Vectors
Rules
y d𝑥
b2-4ac
A = lw
AS
11.2 - Representing Vectors
Rules
y d𝑥
b2-4ac
A = lw
AS
11.2 - Representing Vectors
Rules
y d𝑥
b2-4ac
A = lw
AS
11.3 - Magnitude & Direction
Rules
y d𝑥
b2-4ac
A = lw
AS
11.3 - Magnitude & Direction
Rules
y d𝑥
b2-4ac
A = lw
AS
11.3 - Magnitude & Direction
Rules
y d𝑥
b2-4ac
A = lw
AS
11.4 - Position vectors
Rules
y d𝑥
b2-4ac
A = lw
AS
11.4 - Position vectors
Rules
y d𝑥
b2-4ac
A = lw
AS
11.5 - Solving geometric problems
Rules
y d𝑥
b2-4ac
A = lw
AS
11.5 - Solving geometric problems
Rules
y d𝑥
b2-4ac
A = lw
AS
11.5 - Solving geometric problems
Rules
y d𝑥
b2-4ac
A = lw
AS
11.6 - Modelling with vectors
Rules
y d𝑥
b2-4ac
A = lw
AS
11.6 - Modelling with vectors
Rules
y d𝑥
b2-4ac
A = lw
AS
LO's
Chapter 12 - Differentiation
y d𝑥
Knowledge check 1
b2-4ac
Knowledge check 2
A = lw
Old
New
AS
Related
12.1 - Gradients of curves
y d𝑥
b2-4ac
A = lw
AS
12.2 - Finding the derivative
y d𝑥
b2-4ac
A = lw
AS
12.2 - Finding the derivative
y d𝑥
b2-4ac
A = lw
AS
12.3 - Differentiating xn
Rules
y d𝑥
b2-4ac
A = lw
AS
12.3 - Differentiating xn
Rules
y d𝑥
b2-4ac
A = lw
AS
12.4 - Differentiating quadratics
Rules
y d𝑥
b2-4ac
A = lw
AS
12.4 - Differentiating quadratics
Rules
y d𝑥
b2-4ac
A = lw
AS
12.5 - Differentiating functions with two or more terms
Rules
y d𝑥
b2-4ac
A = lw
AS
12.5 - Differentiating functions with two or more terms
Rules
y d𝑥
b2-4ac
A = lw
AS
12.6 - Gradients, tangents and normals
Rules
y d𝑥
b2-4ac
A = lw
AS
12.6 - Gradients, tangents and normals
Rules
y d𝑥
b2-4ac
A = lw
AS
12.7 - Increasing and decreasing functions
Rules
y d𝑥
b2-4ac
A = lw
AS
12.7 - Increasing and decreasing functions
Rules
y d𝑥
b2-4ac
A = lw
AS
12.8 - Second order derivatives
Rules
y d𝑥
b2-4ac
A = lw
AS
12.8 - Second order derivatives
Rules
y d𝑥
b2-4ac
A = lw
AS
12.9 - Stationary points
y d𝑥
b2-4ac
A = lw
AS
12.9 - stationary points
Rules
y d𝑥
b2-4ac
A = lw
AS
12.9 - stationary points
y d𝑥
b2-4ac
A = lw
AS
12.9 - stationary points
Rules
y d𝑥
b2-4ac
A = lw
AS
12.9 - stationary points
Rules
y d𝑥
b2-4ac
A = lw
AS
12.10 - Sketching gradient functions
Rules
y d𝑥
b2-4ac
A = lw
AS
12.10 - Sketching gradient functions
Rules
y d𝑥
b2-4ac
A = lw
AS
12.11 - modelling with differentiation
Rules
y d𝑥
b2-4ac
A = lw
AS
12.11 - modelling with differentiation
Rules
y d𝑥
b2-4ac
A = lw
AS
A Level
Higher
Foundation
b2-4ac
dy
dx
f(𝑥+a)
y d𝑥
Logs
b2-4ac
dy
dx
f(𝑥+a)
y d𝑥
Logs
A Level
Higher
Foundation
b2-4ac
dy
dx
f(𝑥+a)
y d𝑥
Logs
A Level
Higher
Foundation
A Level
Higher
Foundation
b2-4ac
dy
dx
f(𝑥+a)
y d𝑥
Logs
A Level
Higher
Foundation
b2-4ac
dy
dx
f(𝑥+a)
y d𝑥
Logs
A Level
Higher
Foundation
A Level
Higher
Foundation
A Level
Higher
Foundation
A Level
Higher
Foundation
b2-4ac
dy
dx
f(𝑥+a)
y d𝑥
Logs
A Level
Higher
Foundation
A Level
Higher
Foundation
A Level
Higher
Foundation
b2-4ac
dy
dx
f(𝑥+a)
y d𝑥
Logs
b2-4ac
dy
dx
f(𝑥+a)
y d𝑥
Logs
b2-4ac
dy
dx
f(𝑥+a)
y d𝑥
Logs
b2-4ac
dy
dx
f(𝑥+a)
y d𝑥
Logs
A Level
Higher
Foundation
b2-4ac
dy
dx
f(𝑥+a)
y d𝑥
Logs
A Level
Higher
Foundation
Chapter 11 Learning Objectives
- Use vectors in two dimensions.
- Use column vectors and carry out arithmetic operations on vectors.
- Calculate the magnitude and direction of a vector.
- Understand and use position vectors.
- Use vectors to solve geometric problems.
- Understand vector magnitude and use vectors in speed and distance calculations.
- Use vectors to solve problems in context.
b2-4ac
dy
dx
f(𝑥+a)
y d𝑥
Logs
A Level
Higher
Foundation
b2-4ac
dy
dx
f(𝑥+a)
y d𝑥
Logs
b2-4ac
dy
dx
f(𝑥+a)
y d𝑥
Logs
b2-4ac
dy
dx
f(𝑥+a)
y d𝑥
Logs
A Level
Higher
Foundation
A Level
Higher
Foundation
A Level
Higher
Foundation
A Level
Higher
Foundation
b2-4ac
dy
dx
f(𝑥+a)
y d𝑥
Logs
b2-4ac
dy
dx
f(𝑥+a)
y d𝑥
Logs
A Level
Higher
Foundation
b2-4ac
dy
dx
f(𝑥+a)
y d𝑥
Logs
b2-4ac
dy
dx
f(𝑥+a)
y d𝑥
Logs
A Level
Higher
Foundation
b2-4ac
dy
dx
f(𝑥+a)
y d𝑥
Logs
b2-4ac
dy
dx
f(𝑥+a)
y d𝑥
Logs
A Level
Higher
Foundation
b2-4ac
dy
dx
f(𝑥+a)
y d𝑥
Logs
A Level
Higher
Foundation
b2-4ac
dy
dx
f(𝑥+a)
y d𝑥
Logs
A Level
Higher
Foundation
b2-4ac
dy
dx
f(𝑥+a)
y d𝑥
Logs
A Level
Higher
Foundation
b2-4ac
dy
dx
f(𝑥+a)
y d𝑥
Logs
b2-4ac
dy
dx
f(𝑥+a)
y d𝑥
Logs
b2-4ac
dy
dx
f(𝑥+a)
y d𝑥
Logs
A Level
Higher
Foundation
A Level
Higher
Foundation
A Level
Higher
Foundation
A Level
Higher
Foundation
A Level
Higher
Foundation
A Level
Higher
Foundation
b2-4ac
dy
dx
f(𝑥+a)
y d𝑥
Logs
b2-4ac
dy
dx
f(𝑥+a)
y d𝑥
Logs
A Level
Higher
Foundation
b2-4ac
dy
dx
f(𝑥+a)
y d𝑥
Logs
b2-4ac
dy
dx
f(𝑥+a)
y d𝑥
Logs
b2-4ac
dy
dx
f(𝑥+a)
y d𝑥
Logs
b2-4ac
dy
dx
f(𝑥+a)
y d𝑥
Logs
A Level
Higher
Foundation
A Level
Higher
Foundation
A Level
Higher
Foundation
b2-4ac
dy
dx
f(𝑥+a)
y d𝑥
Logs
b2-4ac
dy
dx
f(𝑥+a)
y d𝑥
Logs
b2-4ac
dy
dx
f(𝑥+a)
y d𝑥
Logs
A Level
Higher
Foundation
Chapter 11 Learning Objectives
- Use vectors in two dimensions.
- Use column vectors and carry out arithmetic operations on vectors.
- Calculate the magnitude and direction of a vector.
- Understand and use position vectors.
- Use vectors to solve geometric problems.
- Understand vector magnitude and use vectors in speed and distance calculations.
- Use vectors to solve problems in context.
A Level
Higher
Foundation
b2-4ac
dy
dx
f(𝑥+a)
y d𝑥
Logs
A Level
Higher
Foundation
A Level
Higher
Foundation
b2-4ac
dy
dx
f(𝑥+a)
y d𝑥
Logs
b2-4ac
dy
dx
f(𝑥+a)
y d𝑥
Logs
b2-4ac
dy
dx
f(𝑥+a)
y d𝑥
Logs
A Level
Higher
Foundation
A Level
Higher
Foundation
A Level
Higher
Foundation
b2-4ac
dy
dx
f(𝑥+a)
y d𝑥
Logs
A Level
Higher
Foundation
b2-4ac
dy
dx
f(𝑥+a)
y d𝑥
Logs
b2-4ac
dy
dx
f(𝑥+a)
y d𝑥
Logs
b2-4ac
dy
dx
f(𝑥+a)
y d𝑥
Logs
b2-4ac
dy
dx
f(𝑥+a)
y d𝑥
Logs
A Level
Higher
Foundation
A Level
Higher
Foundation
b2-4ac
dy
dx
f(𝑥+a)
y d𝑥
Logs
A Level
Higher
Foundation