Sequences

 

New Topic: Sequences, MiA Higher Ch4

By the end of this topic you will:

• know the terms: sequence, nth term, limit as n tends to

• use u_n notation for the nth term of a sequence

• define and interpret recurrence relations of the form u_n+1 = mu_n + c

• know condition for limit of sequence from recurrence relation to exist

• find (where possible) and interpret the limit of a sequence resulting from a recurrence relation in a mathematical model

 

Homework: Recurrence Relations Set1

ALL pupils should be able to Q1-4

MOST pupils should be able to complete Q5

SOME pupils should be able to complete the extension question below

Due: Wednesday 23rd March

 

🙂

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Sequences

New Topic: Sequences, MiA Higher Ch4

By the end of this topic you will:

• know the terms: sequence, nth term, limit as n tends to

• use u_n notation for the nth term of a sequence

• define and interpret recurrence relations of the form u_n+1 = mu_n + c

• know condition for limit of sequence from recurrence relation to exist

• find (where possible) and interpret the limit of a sequence resulting from a recurrence relation in a mathematical model

 

Homework:

Due: Recurrence Relations Set1

🙂

Sequences

New Topic: Sequences, MiA Higher Ch4

By the end of this topic you will:

• know the terms: sequence, nth term, limit as n tends to

• use u_n notation for the nth term of a sequence

• define and interpret recurrence relations of the form u_n+1 = mu_n + c

• know condition for limit of sequence from recurrence relation to exist

• find (where possible) and interpret the limit of a sequence resulting from a recurrence relation in a mathematical model

 

Homework: Recurrence Relations Set1

Due: Wednesday 13th November

.

Sequences

New Topic: Sequences, MiA Higher Ch4

By the end of this topic you will:
• know the terms: sequence, nth term, limit as n tends to
• use u_n notation for the nth term of a sequence
• define and interpret recurrence relations of the form u_n+1 = mu_n + c
• know condition for limit of sequence from recurrence relation to exist
• find (where possible) and interpret the limit of a sequence resulting from a recurrence relation in a mathematical model