Which sequence is modeled by the graph below? an = one third(27)n − 1 an = 27(one third)n − 1 an = one third(3)n − 1 an = 3(one half)n − 1
@ganeshie8 Please please help
@sleepyjess @imqwerty Help please.... I never really understood it! Please!
The answers in an easier form: \[\frac{ 1 }{ 3 }(27)^{n-1}\] \[27(\frac{ 1 }{ 3 })^{n-1} \] \[\frac{ 1 }{ 3 }(3)^{n-1}\] \[3(\frac{ 1 }{ 2 })^{n-1}\]
Hi @sleepyjess Do you understand this question? I didn't really excel in this lesson and never fully captured what I was supposed to do?
Not really, and I kinda have some homework to do *innocently whistles* maybe @perl could help
@perl Could you please help me?
@ganeshie8 Hi can you please help me?
Maybe @zepdrix ?
@zepdrix can you help
Hi @zepdrix can you help me with this question?
Let's look at that first coordinate provided, it gives us a lot of information. (2,1)
Which option satisfies that coordinate? It's a nice easy one to plug in.
The last one?
\[\large\rm (2,1):\frac13(27)^{2-1}\]Does the first one work out ok?
The answer when you plug it in would be 8.9999
It would be 9, I'm not sure how you ended up with 8.9999 LOL but anyway, that's not the 1 that we needed. The input value was 2, the output was supposed to be 1. So option 1 is no good.
Oh ok, I understand everything so far... The next thing I have to do is input it in all the sequences to see which one has an outcome of 1.... Right?
Im not really sure
Yes, input a 2 in each option, see which ones give you an output of 1. We might end up with more than one which satisfies this, so you'll have to check all of them.
I am going out on a limb here... I think the answer is C.
Because when you input it, it comes with an outcome of 1
I THINK
That was the only one that worked? Ah yes, it appears so. Good job! :)
Thank you soo much! I really needed help in this question and you helped me understand!
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