Pure 1 - Chapter 13+14
thomas.payne
Created on January 24, 2024
More creations to inspire you
ALICE'S WONDERLAND BOOK REGISTRY
Presentation
THE MESOZOIC ERA
Presentation
GROWTH MINDSET
Presentation
VISUAL COMMUNICATION AND STORYTELLING
Presentation
ASTL
Presentation
TOM DOLAN
Presentation
BASIL RESTAURANT PRESENTATION
Presentation
Transcript
Knowledge check 1
Ans A
Ans B
Ans C
Related
New
Old
LO's
AS
Chapter 13 - Integration
y dπ₯
A = lw
b2-4ac
Rules
AS
y dπ₯
A = lw
b2-4ac
13.1 - Integrating xn
Rules
AS
y dπ₯
A = lw
b2-4ac
13.1 - Integrating xn
Rules
AS
y dπ₯
A = lw
b2-4ac
13.1 - Integrating xn
Rules
AS
y dπ₯
A = lw
b2-4ac
13.1 - Integrating xn
Rules
AS
y dπ₯
A = lw
b2-4ac
13.2 - Definite integrals
Rules
AS
y dπ₯
A = lw
b2-4ac
13.2 - Definite integrals
Rules
AS
y dπ₯
A = lw
b2-4ac
13.3 - Finding functions
Rules
AS
y dπ₯
A = lw
b2-4ac
13.3 - Finding functions
Rules
AS
y dπ₯
A = lw
b2-4ac
13.4 - Definite integrals
Rules
AS
y dπ₯
A = lw
b2-4ac
13.4 - Definite integrals
Rules
AS
y dπ₯
A = lw
b2-4ac
13.4 - Definite integrals
Rules
AS
y dπ₯
A = lw
b2-4ac
13.5 - Areas under curves
Rules
AS
y dπ₯
A = lw
b2-4ac
13.5 - Areas under curves
Rules
AS
y dπ₯
A = lw
b2-4ac
13.6 - Areas under the x-axis
Rules
AS
y dπ₯
A = lw
b2-4ac
13.6 - Areas under the x-axis
Rules
AS
y dπ₯
A = lw
b2-4ac
13.7 - Areas between curves and lines
Rules
AS
y dπ₯
A = lw
b2-4ac
13.7 - Areas between curves and lines
Knowledge check 1
LO's
Chapter 14 - Exponentials and logarithms
Related
New
Old
AS
y dπ₯
A = lw
b2-4ac
Rules
AS
y dπ₯
A = lw
b2-4ac
14.1 - Exponential functions
Rules
AS
y dπ₯
A = lw
b2-4ac
14.1 - Exponential functions
Rules
AS
y dπ₯
A = lw
b2-4ac
14.2 - ex
Rules
AS
y dπ₯
A = lw
b2-4ac
14.2 - ex
Rules
AS
y dπ₯
A = lw
b2-4ac
14.2 - ex
Rules
AS
y dπ₯
A = lw
b2-4ac
14.3 - Exponential modelling
Rules
AS
y dπ₯
A = lw
b2-4ac
14.4 - Logarithms
Rules
AS
y dπ₯
A = lw
b2-4ac
14.4 - Logarithms
Rules
Rules
AS
y dπ₯
A = lw
b2-4ac
14.4 - Logarithms
Rules
AS
y dπ₯
A = lw
b2-4ac
14.5 - Laws of Logarithms
Rules
AS
y dπ₯
A = lw
b2-4ac
14.5 - Laws of Logarithms
Rules
AS
y dπ₯
A = lw
b2-4ac
14.5 - Laws of Logarithms
Rules
AS
y dπ₯
A = lw
b2-4ac
14.5 - Laws of Logarithms
Rules
AS
y dπ₯
A = lw
b2-4ac
14.5 - Laws of Logarithms
Rules
AS
y dπ₯
A = lw
b2-4ac
14.6 - Solving equations using Logarithms
Rules
AS
y dπ₯
A = lw
b2-4ac
14.6 - Solving equations using Logarithms
Rules
AS
y dπ₯
A = lw
b2-4ac
14.6 - Solving equations using Logarithms
Rules
AS
y dπ₯
A = lw
b2-4ac
14.7 - Working with natural logarithms
Rules
AS
y dπ₯
A = lw
b2-4ac
14.7 - Working with natural logarithms
Rules
AS
y dπ₯
A = lw
b2-4ac
14.8 - logarithms and non-linear data
Rules
AS
y dπ₯
A = lw
b2-4ac
14.8 - logarithms and non-linear data
Rules
AS
y dπ₯
A = lw
b2-4ac
14.8 - logarithms and non-linear data
Rules
AS
y dπ₯
A = lw
b2-4ac
14.8 - logarithms and non-linear data
y dπ₯
Logs
dx
dy
f(π₯+a)
b2-4ac
y dπ₯
Logs
dx
dy
f(π₯+a)
b2-4ac
Foundation
Higher
A Level
y dπ₯
Logs
dx
dy
f(π₯+a)
b2-4ac
y dπ₯
Logs
dx
dy
f(π₯+a)
b2-4ac
Foundation
Higher
A Level
y dπ₯
Logs
dx
dy
f(π₯+a)
b2-4ac
y dπ₯
Logs
dx
dy
f(π₯+a)
b2-4ac
Foundation
Higher
A Level
Foundation
Higher
A Level
Foundation
Higher
A Level
Foundation
Higher
A Level
y dπ₯
Logs
dx
dy
f(π₯+a)
b2-4ac
y dπ₯
Logs
dx
dy
f(π₯+a)
b2-4ac
Foundation
Higher
A Level
y dπ₯
Logs
dx
dy
f(π₯+a)
b2-4ac
Foundation
Higher
A Level
Foundation
Higher
A Level
y dπ₯
Logs
dx
dy
f(π₯+a)
b2-4ac
y dπ₯
Logs
dx
dy
f(π₯+a)
b2-4ac
Foundation
Higher
A Level
Chapter 13 Learning Objectives
- Find y given α΅ΚΈβdx for xn
- Integrate polynomials.
- Find f'(x), given f'(x) and a point on the curve.
- Evaluate a definite integral.
- Find the area bounded by a curve and the x-axis.
- Find areas bounded by curves and straight lines.
y dπ₯
Logs
dx
dy
f(π₯+a)
b2-4ac
Foundation
Higher
A Level
y dπ₯
Logs
dx
dy
f(π₯+a)
b2-4ac
y dπ₯
Logs
dx
dy
f(π₯+a)
b2-4ac
Foundation
Higher
A Level
Foundation
Higher
A Level
Foundation
Higher
A Level
Foundation
Higher
A Level
y dπ₯
Logs
dx
dy
f(π₯+a)
b2-4ac
Foundation
Higher
A Level
Foundation
Higher
A Level
y dπ₯
Logs
dx
dy
f(π₯+a)
b2-4ac
y dπ₯
Logs
dx
dy
f(π₯+a)
b2-4ac
y dπ₯
Logs
dx
dy
f(π₯+a)
b2-4ac
Foundation
Higher
A Level
y dπ₯
Logs
dx
dy
f(π₯+a)
b2-4ac
Foundation
Higher
A Level
y dπ₯
Logs
dx
dy
f(π₯+a)
b2-4ac
Foundation
Higher
A Level
Foundation
Higher
A Level
Foundation
Higher
A Level
y dπ₯
Logs
dx
dy
f(π₯+a)
b2-4ac
y dπ₯
Logs
dx
dy
f(π₯+a)
b2-4ac
y dπ₯
Logs
dx
dy
f(π₯+a)
b2-4ac
y dπ₯
Logs
dx
dy
f(π₯+a)
b2-4ac
y dπ₯
Logs
dx
dy
f(π₯+a)
b2-4ac
Foundation
Higher
A Level
y dπ₯
Logs
dx
dy
f(π₯+a)
b2-4ac
Foundation
Higher
A Level
y dπ₯
Logs
dx
dy
f(π₯+a)
b2-4ac
y dπ₯
Logs
dx
dy
f(π₯+a)
b2-4ac
y dπ₯
Logs
dx
dy
f(π₯+a)
b2-4ac
y dπ₯
Logs
dx
dy
f(π₯+a)
b2-4ac
Foundation
Higher
A Level
y dπ₯
Logs
dx
dy
f(π₯+a)
b2-4ac
Foundation
Higher
A Level
y dπ₯
Logs
dx
dy
f(π₯+a)
b2-4ac
y dπ₯
Logs
dx
dy
f(π₯+a)
b2-4ac
Foundation
Higher
A Level
Foundation
Higher
A Level
Foundation
Higher
A Level
Foundation
Higher
A Level
y dπ₯
Logs
dx
dy
f(π₯+a)
b2-4ac
y dπ₯
Logs
dx
dy
f(π₯+a)
b2-4ac
y dπ₯
Logs
dx
dy
f(π₯+a)
b2-4ac
y dπ₯
Logs
dx
dy
f(π₯+a)
b2-4ac
Foundation
Higher
A Level
Foundation
Higher
A Level
Foundation
Higher
A Level
Foundation
Higher
A Level
y dπ₯
Logs
dx
dy
f(π₯+a)
b2-4ac
Foundation
Higher
A Level
y dπ₯
Logs
dx
dy
f(π₯+a)
b2-4ac
y dπ₯
Logs
dx
dy
f(π₯+a)
b2-4ac
Foundation
Higher
A Level
Foundation
Higher
A Level
y dπ₯
Logs
dx
dy
f(π₯+a)
b2-4ac
Foundation
Higher
A Level
Foundation
Higher
A Level
y dπ₯
Logs
dx
dy
f(π₯+a)
b2-4ac
Chapter 13 Learning Objectives
- Sketch graphs of the form y = ax, y = ex, and transformations of these graphs.
- Differentiate ekx and understand why this result is important.
- Use and interpret models that use exponential functions.
- Recognise the relationship between exponents and logarithms.
- Recall and apply the laws of logarithms
- Solve equations of the form ax=b
- Describe and use the natural logarithm function.
- Use logarithms to estimate the values of constants in non-linear models.
Foundation
Higher
A Level
Foundation
Higher
A Level
Foundation
Higher
A Level