Sequence and Series - Problems involving inequalities

Sequence and Series - Problems involving inequalities

IP 1
2 marks
  1. A young plant is measured at the end of each week. Its height is shown below.

    Week, \(n\)\(1\)\(2\)\(3\)\(4\)\(5\)\(n\)
    Height (cm)\(12\)\(13.8\)\(15.6\)\(17.4\)

    Complete the table.

    [2]
  2. A short video receives an increasing number of views each day after it is posted.

    Day, \(n\)\(1\)\(2\)\(3\)\(4\)\(5\)
    New views\(200\)\(600\)\(1800\)\(5400\)\(16 200\)
    1. Find an expression, in terms of \(n\), for the number of new views on Day \(n\).

      [2]
    2. Find the first day on which the number of new views is at least \(50\,000\).

      [2]

Solution:

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Answer:(a) \(19.2,1.8n+10.2\) (b)(i) \(200(3^{n-1})\) (b)(ii) Day \(7\) ​

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