JAMB 2018 · UTME · Q25

Find the eleventh term of the progression 4,8,16,…4, 8, 16, \dots

Worked solution (try it first)
  1. This is a G.P. with a=4a = 4 and r=8÷4=2r = 8 \div 4 = 2.
  2. The nnth term is arn−1ar^{n - 1}, so the eleventh term is 4×2104 \times 2^{10}.
  3. Write 4 as 222^2 and add the powers: 22×210=2122^2 \times 2^{10} = 2^{12}, option B.

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