Binomial Theorem...The binomial theorem You can see from the last exercise that as the powers become...

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Unit 12 Binomial Theorem Objectives On completion of this unit you should be able to use: 1. Pascal’s triangle. 2. The binomial theorem. Written and produced by © Stafford College 1993 Cook, M. and Rimmer, H. (1993), Stafford College, Earl Street, Stafford, ST16 2QR

Transcript of Binomial Theorem...The binomial theorem You can see from the last exercise that as the powers become...

Page 1: Binomial Theorem...The binomial theorem You can see from the last exercise that as the powers become higher, it becomes inconvenient to use Pascal's riangle. An alternative to t±üs

Unit 12

Binomial Theorem

Objectives

On completion of this unit you should be able to use:

1. Pascal’s triangle.

2. The binomial theorem.

Written and produced by © Stafford College 1993

Cook, M. and Rimmer, H. (1993),

Stafford College, Earl Street, Stafford, ST16 2QR

Page 2: Binomial Theorem...The binomial theorem You can see from the last exercise that as the powers become higher, it becomes inconvenient to use Pascal's riangle. An alternative to t±üs
Page 3: Binomial Theorem...The binomial theorem You can see from the last exercise that as the powers become higher, it becomes inconvenient to use Pascal's riangle. An alternative to t±üs
Page 4: Binomial Theorem...The binomial theorem You can see from the last exercise that as the powers become higher, it becomes inconvenient to use Pascal's riangle. An alternative to t±üs
Page 5: Binomial Theorem...The binomial theorem You can see from the last exercise that as the powers become higher, it becomes inconvenient to use Pascal's riangle. An alternative to t±üs
Page 6: Binomial Theorem...The binomial theorem You can see from the last exercise that as the powers become higher, it becomes inconvenient to use Pascal's riangle. An alternative to t±üs
Page 7: Binomial Theorem...The binomial theorem You can see from the last exercise that as the powers become higher, it becomes inconvenient to use Pascal's riangle. An alternative to t±üs
Page 8: Binomial Theorem...The binomial theorem You can see from the last exercise that as the powers become higher, it becomes inconvenient to use Pascal's riangle. An alternative to t±üs
Page 9: Binomial Theorem...The binomial theorem You can see from the last exercise that as the powers become higher, it becomes inconvenient to use Pascal's riangle. An alternative to t±üs
Page 10: Binomial Theorem...The binomial theorem You can see from the last exercise that as the powers become higher, it becomes inconvenient to use Pascal's riangle. An alternative to t±üs
Page 11: Binomial Theorem...The binomial theorem You can see from the last exercise that as the powers become higher, it becomes inconvenient to use Pascal's riangle. An alternative to t±üs
Page 12: Binomial Theorem...The binomial theorem You can see from the last exercise that as the powers become higher, it becomes inconvenient to use Pascal's riangle. An alternative to t±üs