Asked by jae

Find the sum of the first 25 terms of an arithmetic sequence whose 7th term is −247 and whose 18th term is −49.

Answers

Answered by Reiny
7th term = -247 ---> a+6d = -247
18th term = -49 ---> a+17d =-49

subtract them:
11d = 198
d = 18
in a+6d = -247
a + 108 = -247
a = -355

sum(25) = (25/2)(-710 + 24(18)) = -3475
Answered by harsh agrawal
Gw scc ucjdnwgdj I've k
Dha ex jkv
Dfjcjmejm


Defied
Defieddjcjm
Cjnmd
D j

Ex nm
Dj
Fujsiqix

Click




Scc u hm dc

Dc m
D
From
F



Fjcjdjcjcnfjc
Djjpsdodjdii
Jm
F
F




Dujfjd
Dcjnd


Fjnmf

Find
Mdmjf
Mum




Ffjmmj



Jdjj
Jdf
Did


Didn't
Jdjcjdncjm
Did
Jdjcjdncjm
There are no AI answers yet. The ability to request AI answers is coming soon!

Related Questions