Original post by Benj12334
A geometric progression has first term logbase2 27 and common difference logbase2 x.
i) Find the set of values of y for which the geometric progression has a sum to infinity.
ii) Find the exact value of y for which the sum to infinity of the geometric progression is 3.
i) Find the set of values of y for which the geometric progression has a sum to infinity.
ii) Find the exact value of y for which the sum to infinity of the geometric progression is 3.
(edited 2 months ago)
Quick Reply
Related discussions
- Does a geometric series oscillate?
- Arithmetic or geometric sequence
- Arithmetic sequence diverge or converge formula?
- A2 Sequence and Series
- Alevel maths - OCR
- Maths series help
- Help urgent maths
- Maths Series Question
- Help maths sequences and series
- A level maths sequences help
- Help a level maths urgent
- New Spec A Level Sequences
- Help urgent maths sequence and series
- Teenagers find an "impossible" proof of Pythagoras' Theorem
- Topics that came up in the A2 Edexcel Maths Paper 1 2023?
- Maths C1 sequences and series question
- Math Proof Questions
- Help sequences and series maths
- A level maths,please help
- Help with complex summation further maths a levels
Latest
Trending
Last reply 4 days ago
Did Cambridge maths students find maths and further maths a level very easy?Last reply 2 weeks ago
Edexcel A Level Mathematics Paper 2 unofficial mark scheme correct me if wrongMaths
71
Trending
Last reply 4 days ago
Did Cambridge maths students find maths and further maths a level very easy?Last reply 2 weeks ago
Edexcel A Level Mathematics Paper 2 unofficial mark scheme correct me if wrongMaths
71
