Question

@Jamierox4ev3r

Answer 1

I think it is D. Can you check please?

Answer 2

If g(n) is established as equal to 11. Positive 11

Answer 3

The form for geometric sequences is:
\[a_n = a_1 \times r^{n-1}\]

Answer 4

11.100?

Answer 5

While that shouldn't have an affect on the geometric sequence that currently exists, (if you multiply it, you are defining it as a1

Answer 6

Jamie, you got 11.100 ?

Answer 7

The \[a_9\] does not matter. What matters is how the options are formatted. Only one of these options has the correct sequence form.

Answer 8

It is not C. The first term is being multiplied, not added.

Answer 9

Ohh so it's A?

Answer 10

wait chibi...how do you know if f(n) is the first term?

Answer 11

it's been a while since I've actually worked with the formulas, though i do remember the overarching concepts

Answer 12

\[a_n = a_1 × r^{n−1}\]

They are asking to find

\[a_n\]

This is the geometric sequence in which the first term (f(n)) is multiplied.

Answer 13

We know it will be geometric since it tells us so. If we added a_1, it wouldn't be a geometric sequence.

Answer 14

So the answer is A?

Answer 15

The first term is being multiplied into \[a^{n-1}\]

Not into just a. It will not be in parenthesis.

Answer 16

For a geometric sequence, we won't have any terms that are added or subtracted
In choice a, 11 is raised to the n-1 power, while it was not raised to that power in the original f(n) function

Answer 17

Okay so it's B?

Answer 18

Yeah.

Answer 19

YES

Answer 20

:)

Answer 21

Thank you.