SOLUTION: If the 100th term of an arithmetic sequence is 897, and its common difference is 9, then a^1= a^2= a^3=

Question 1140841: If the 100th term of an arithmetic sequence is 897, and its common difference is 9, then
a^1=
a^2=
a^3=
Answer by ikleyn(52834) (Show Source): You can put this solution on YOUR website!
.

Dear visitor,

looking into your post, it seems to me that you at the first time in your life see a math formula and try to write it,
using the keyboard of your computer.

What are you doing at this forum ?

/\/\/\/\/\/\/\/\/\/\/\/

For your info :

(a)   a^n   means  ,  and is used ONLY for this purpose: to show raising in degree "n".


      For example,  2^2 =  = 4;   3^2 =  = 9.



(b)   If you want to show the n-th term of a progression / (of a sequence), write  a[n]  or  a(n). 


      We, the tutors, will read it as  .

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