- 1
What is the difference between a sequence and a series?

- 2
What properties does an arithmetic progression have?

- 3
What properties does a geometric progression have?

- 4
How can we evaluate sums such as \(\sum_{k=1}^n k\) and \(\sum_{k=1}^n k^2\)?

- 5
When and how can we sum an infinite series?

- 6
What does it mean for a sequence or series to converge or diverge?

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Resource type | Title |
---|---|

Rich example | Change one thing |

Building blocks | Sort it out |

Food for thought | Square spirals |

Resource type | Title |
---|---|

Rich example | Bouncing to nothing |

Package of problems | Common terms |

Many ways problem | Can you find... series edition |

Scaffolded task | Sum estimating |

Go and think about it... | A puzzling pentagon |

Bigger picture | Achilles and the tortoise |