Sequence problem, Algebra 2 help??
Alright, to the nth term of this sequence, all you have to do is substitute in the n that you're given (7, in this case), and solve for tn. Understand?
whoops, wrong problem, I meant this one....
@sleepyjess :)
Alright, so the equation you need to use here is s(n)=[n(a1+an)]/2. So, we need to solve a couple of equations to find a1 and a(n). Know how we do that?
I don't.... These lessons have me so confused honestly
No problem. What you must know is that n (or j in this problem) is equal to 28. Now, plug in the first value you'd find, given that j starts at one (Plug in one for j in the given equation right of the Sigma), and plug in 28 for j to find a(n). Tell me what you get please.
to find the lower limit you have to plug in 1 for i i think
Yes. Please find the values I mentioned a moment ago.
plug in one... so that would make it 8(1)-13, right?
so 8-13=-5
Yep
Now find a(n) please.
how do i do that part?
n=28
Yep. Plug in 28 for j.
211?
Try that again. You're close, but incorrect.
Where do I plug in 28 for J then? I'm confused
The same place you plugged the one in before: for j in "8j-13"
8(28)-13 right?
Yep. Then plug that in for a(n), and a(1) for a(1) in the equation I gave you. Also, put in n (which is 28), and solve for Sn. Now, I must go, but Sleepless should be able to help if you need more help.
I am still so lost
@sleepyjess
I'll be back soon, but I have to go for a short while. If sleepless cannot help, I will when I get back.
\[s _{n}=[n(a _{1}+a _{n})]/2\] we know that a1=-5 a28=211 \[s _{28}=[28(-5+211)]/2\]
-5+211=206
@maddrea_ you know the formula for the sum of first n natural numbers?
[28(206)]/2
\[\sum_{1}^{28}(8i-13)=8\sum_{1}^{28}i-13\sum_{1}^{28}1\]
now do 28*206=5768 5768/2=?
Ohhhhh okay, so 2884? That makes more sense now thank you
yep if you need any more help just tag me in the question and i will look
Okay I definitely will :)
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