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Course summary with past paper questions and solutions

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  • August 2, 2022
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“Teach A Level Maths”
Vol. 1: AS Core Modules


24: Indefinite Integration




© Christine Crisp

, Indefinite Integration



Module C1 Module C2
AQA MEI/OCR
Edexcel OCR




"Certain images and/or photos on this presentation are the copyrighted property of JupiterImages and are being used with
permission under license. These images and/or photos may not be copied or downloaded without permission from JupiterImages"

, Indefinite Integration


We first need to consider an example of differentiation
2 2
e.g.1 Differentiate (a) y  x  3 (b) y  x  1

2 dy
(a) y  x  3  2 x
dx
Equal !
(b) y  x 2  1 
dy
2 x
dx

The gradient functions are the same since the graph
2 2
of y  x  1 is a just a translation of y  x 3

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