@HelpMePlease Find the first,Fourth, and Eighth terms of the sequence A(n)=-3*2 ^n-1 a. -6 -48 -768 b -3 -24 -384 c 1 -216 -276 -279,936 d -12 -96 -1,536
first term can be found by replacing n with 1 4th term can be found by replacing n with 4 8th term can be found by replacing n with 8
yA
I tryed that i cant find the answer
\[A(n)=-3 \cdot 2^n-1\] replace n with 1 \[A(1)=-3 \cdot 2^1-1 \\ A(1)=-3 \cdot 2-1 \\ A(1)=-6-1 \\ A(1)=-7\] I see the problem now... -7 isn't an option for the 1st term
Or you sure you entered in the correct expression for A(n)?
maybe you meant A(n)=-3*2^(n-1)?
thats what i said bro
if so then you would have this \[A(n)=-3 \cdot 2^{n-1}\]
no it isn't you had -3*2^n-1
which means \[A(n)=-3 \cdot 2^n-1\]
anyways if you mean A(n)=-3*2^(n-1) \[A(n)=-3 \cdot 2^{n-1}\]
replace n with 1 can you tell me what you get as the output
@xo_kansasprincess_xo
keep in mind a^0=1 when a doesn't equal 0
let me know when you have evaluated \[A(1)=-3 \cdot 2^{1-1}\] and I will check it for you
@Poppy_leelee14
Mathway.com
if you need help evaluating it can you please tell me where you are having trouble?
like 1-1 =?
when you have 1 apple and you decide to eat that apple you have how many apples left?
so what would the answer be
have you evaluated \[-3 \cdot 2^{1-1} \text{ yet }\]
I was trying to help you but you haven't responded to me
first do the 1-1
yah cause i dont get it and i dont want to look like a ideat
you can do 1-1 though
like if you have exactly 1 dollar and you give that dollar away then how many dollars do you have
1-1=0
yes you did part of it! :) \[A(1)=-3 \cdot 2^{1-1}=-3 \cdot 2^0\] and I told you what a^0 was for any number a that isn't 0
what is 2^0 ?
would u mind helping me on google please
@freckles did u get my pm
I think it is easier for me to use OpenStudy
o okay
i just did not want to have every one see how dum i am
No one thinks you are dumb.
This is a learning site. That is all anyone expects anyone to be doing here.
i do because people come to me for help and i am in need of help
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