If the 3rd term and the 9th term of an AP are 4 and -8 then which term of these AP is 0.
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Step-by-step explanation:
a+2d = -1
a+6d = 11
subtract them:
4d = 12
d = 3
from a+2d = -1 , a = -7
term(n) = a+(n-1)d
= -7 + 3(n-1)
= -7 + 3n - 3
= 3n - 10
"the numbers of which must be added to get a sum of 430"
I will assume you mean, "how many terms are needed to have sum of 430" ?
sum(n) = (n/2)(first + last)
430 = (n/2)(-7 + 3n-10)
860 = n(3n - 17)
3n^2 - 17n - 860 = 0
(n - 20)(3n + 43) = 0
n = 20 or n = -43/3, the latter would be extraneous
you will need 20 terms
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