How do you find the number of terms in an arithmetic sequence when only knowing the sum?
The formula for sum is: \(\Large \color{MidnightBlue}{\Rightarrow {n \over 2}(a_1 + a_n) }\)
This is alternative one to find the sum. Sn=n/2 [2a + (n - 1)d]
\[\large S_n = \frac{n(a_n + a_1)}{2}\] \[\large n = \frac {2S_n}{a_n+a_1}\]
Duh!
why didnt you think of that then @ParthKohli
Lol I was making him work it out
wait i'm interested in learning this ... could you please put in what each letter/variable represents.
Sn= Sum of nth term a n= nth term
so whats a represent?
If the series 1,2,3,4,5 a1= First Term =1 a2=Second Term=2 an=nth Term If n =5 then an=5
d-common difference
Oops I 4gt abt it
no problem.
A1 means first term An means last term @aceace
thanks... lol i am still to learn this stuff. is this topic in maths that difficult?
Different for every person... But for me it's quite easy
Visit this link http://www.maths.com/sequences-and-series/arithmetic-sequences.htm. u will get some ideas on this, @aceace
thank you guys ;)
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