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Mathematics 8 Online
OpenStudy (anonymous):

Will give medal and become fan!!! PLEASE HELP!! Given the arithmetic sequence an = 4 - 3(n - 1), what is the domain for n? Answer Choices All integers where n ≥ 1 All integers where n ≥ 4 All integers where n > 1 All integers where n ≤ 4

OpenStudy (anonymous):

@dmndlife24 @fallenangelorchid @Freedom101 @chycora @radar @robtobey @JFraser

OpenStudy (anonymous):

@iGreen @amorfide @Hami1017 @Asad786 @essence.m

OpenStudy (amorfide):

you know that the starting term is 4, since the formula is an=a+(n-1)d so starting term is 4 difference is -3 n is the term number if you want the first term let n=1 so if you want the second term let n=2 third term n=3 you know that the domain is all possible values you can input into a function and range is all possible outcomes of a function

OpenStudy (amorfide):

given this information can you give the question a go yourself?

OpenStudy (anonymous):

Hold up

OpenStudy (anonymous):

That means an=1 or -3?

OpenStudy (anonymous):

@amorfide I think It is A...

OpenStudy (amorfide):

your answer choice is correct but I do not think you understand why

OpenStudy (anonymous):

Because I got 1 at first and it just kept getting smaller like negative is that why?

OpenStudy (amorfide):

okay so the regular expression for an arithmetic sequence is an=a+(n-1)d a is the first term of the sequenc n is the term number you want to find and d is the difference so you know that your variable is n, this means our domain is all possible n values we can input into this function so we know that we can not have negative amount of terms, since you can not have -3 numbers in a sequence (if that makes sense) you can only have a possible number of terms in a sequence if we substitute in 1 we get our first term therefore you can only input any number that is equal to or greater than 1

OpenStudy (anonymous):

Can you help me with this one. Ill try it first Given the geometric sequence where a1 = 3 and the common ratio is -1, what is the domain for n? answer choicesAll integers where n ≥ 0 All integers where ≤ 0 All integers where n ≥ 1 All integers where n ≤ 1

OpenStudy (amorfide):

you give it a go

OpenStudy (anonymous):

your right @amorfide ... I need help

OpenStudy (anonymous):

idk why it is screwed up

OpenStudy (amorfide):

well you already know that n is the term number you have to have a positive amount of terms in a sequence knowing that the regular expression is \[a _{n}=ar^{n-1}\] where a is the first term, r is the ratio and n is the term number

OpenStudy (amorfide):

does this help?

OpenStudy (anonymous):

Do you always have to have a positive?

OpenStudy (amorfide):

if I have a sequence of numbers I can not have a negative amount of numbers in my sequence 1,2,3 -2,-3,-4 there are 3 amounts in both sequences, no matter what I can't get a negative n

OpenStudy (anonymous):

I have the formula and I know how to plug in the formulas but i dont know what to put in and what it will prove?

OpenStudy (anonymous):

OHHHHHH thanks that makes sinse

OpenStudy (amorfide):

so what number n do you use to get the first term of the geometric sequence

OpenStudy (anonymous):

So it is just a count of the number...

OpenStudy (anonymous):

1?

OpenStudy (amorfide):

n is the term number not the amount of terms so yes you are correct you start at n=1

OpenStudy (anonymous):

numbers* sorry

OpenStudy (amorfide):

so, now you know n starts with the value of 1 to get the first term

OpenStudy (amorfide):

you should know you can let n=2 n=3 until you can not count anymore

OpenStudy (amorfide):

therefore n is greater than or equal to 1

OpenStudy (amorfide):

so your domain is all possible input values of n

OpenStudy (amorfide):

from 1 to infinite

OpenStudy (anonymous):

Is that kind of how it is with all questions like this?

OpenStudy (anonymous):

Thanks so much!

OpenStudy (anonymous):

Your a bro

OpenStudy (anonymous):

Do you get paid doing this?

OpenStudy (amorfide):

yeah let's say I had a function f(x)=2x+3 domain is all possible x values I can put into this function so I can put all real numbers into this function, ranging from negative infinite to infinite

OpenStudy (amorfide):

simple as that lol no I do not get paid

OpenStudy (anonymous):

Just for fun

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