What is the sum of the first 19 terms of an arithmetic series with a rate of increase of 7 and a7 = 46?

a. 1,197
b. 1,273
c. 1,373
d. 1,423
e. 1,327

Calculate for the first term of the series
                                   an = (a1) x (n - 1) x d
Using the value of a7 = 46 and the rate of increase
                                    46 = (a1) x (7 -1) x 7
The value of a1 is 4.
Solving for the sum of 19 terms,
                                Sn = (n/2) x (2a1 + (n - 1) x d)
Substituting, 
                                Sn = (19/2) x ((2)(4) + 18 x 7)
The sum of the first 19 terms is 1,273. Therefore, the answer is letter B.

1wthejjebehdn ejdjendnjdnendidne udhejhe djjenejejdjhv95 ag 55wo47wly4wl4uwo46qly4wlu4wly4wtieoyarpyrsou4spu46rsourso64so64so64so64o6raryoaours6oousrosuro6rso6sor6