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Identify the 12th term of a geometric sequence where a1 = 8 and a6 = −8,192. 134,217,728 33,554,432 −33,554,432 −134,217,728
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Ok! Remember that the nth term of a GP with the first term "a" and common ratio "r"; \[\large{a_n = ar^{n-1}}\]
You can change this formula into: \[\large{a_n = a_{1} r^{n-1}}\]
Now, you have been given a6 and a1. So can you calculate r ?
i got -4
@v
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@vishweshshrimali5
Actually i was checking it
Good so r = -4
Now, can you calculate 12th term (i.e. a12) ?
33,554,432 ? @vishweshshrimali5
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You forgot the negative sign ?
so -33,554,432 ? thatll be the answer? @vishweshshrimali5
yes
awwahh thanks a ton ! @vishweshshrimali5
Np
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