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Mathematics 11 Online
ILoveXXXTENTACION:

Can someone plz solve this for me?

ILoveXXXTENTACION:

Shadow:

This is basically the same question as the one you posted last night. Were you able to solve that one?

ILoveXXXTENTACION:

no, hold on that is the wrong one

Shadow:

Hmm, still the same concept

ILoveXXXTENTACION:

but can u just give my the answer, cuz its do rn

Shadow:

\[a_{n} = a_{1} r^{(n - 1)}\] This is how we find the nth term. In this case, the 6th term, of the geometric sequence. \[r = \frac{ a_{2} }{ a_{1} }\] This is how we find the common ratio between each terms so that we can solve for the nth term. \[r = \frac{ a_{2} }{ a_{1} } \rightarrow r = \frac{ -25 }{ 5 } \rightarrow r = -5\] \[a_{6} = 5(-5^{(6-1)})\]

ILoveXXXTENTACION:

so what is the answer?

Shadow:

What's 6-1

ILoveXXXTENTACION:

is 5

Shadow:

So take -5 to the 5th power then multiply that by 5

Shadow:

\[a_{6} = 5(-5^{(6-1)})\] That is basically what this is saying.

Shadow:

I wish you had taken the time to actually learn this concept. It's actually quite simple. Anyway, the rest just takes a calculator.

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