Integration

Celia, C W; Nice, A T F; Elliott, K F

doi:10.1007/978-1-349-08303-9_10

C W Celia⁷,
A T F Nice^8,9 &
K F Elliott¹⁰

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Abstract

By differentiating a function its derived function is obtained. The reverse process consists of finding the function when its derived function is known.

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Authors and Affiliations

City of London Polytechnic, UK
C W Celia (formerly Principal Lecturer in Mathematics)
Mathematics Department, Lady Eleanor Holles School, Hampton, UK
A T F Nice (formerly Principal Lecturer in Mathematics)
Middlesex Polytechnic, UK
A T F Nice (formerly Principal Lecturer in Mathematics)
Derby Lonsdale College of Higher Education, UK
K F Elliott (formerly Head of the Division of Mathematics Education)

Authors

C W Celia
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A T F Nice
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K F Elliott
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Editor information

Editors and Affiliations

Queen Mary College, London, UK
C Plumpton (formerly Reader in Engineering Mathematics, Moderator in Mathematics) (formerly Reader in Engineering Mathematics, Moderator in Mathematics)
University of London School Examinations Board, UK
C Plumpton (formerly Reader in Engineering Mathematics, Moderator in Mathematics) (formerly Reader in Engineering Mathematics, Moderator in Mathematics)

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Celia, C.W., Nice, A.T.F., Elliott, K.F. (1980). Integration. In: Plumpton, C. (eds) Advanced mathematics 1. Palgrave, London. https://doi.org/10.1007/978-1-349-08303-9_10

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DOI: https://doi.org/10.1007/978-1-349-08303-9_10
Publisher Name: Palgrave, London
Print ISBN: 978-0-333-39983-5
Online ISBN: 978-1-349-08303-9
eBook Packages: Mathematics and StatisticsMathematics and Statistics (R0)

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