Find The Sum Of The First 8 Terms Of An Arithmetic Progression Whose First Term Is 5 And With A Common Difference Of 9.
find the sum of the first 8 terms of an arithmetic progression whose first term is 5 and with a common difference of 9.
Answer:
The sum is 292.
Step-by-step explanation:
Sum of arithmetic sequence/progression:
Sn = n/2 2(a₁) + (n-1)(d)
Where:
Sn = sum of the sequence ⇒ Unknown
n = number of terms in a sequence ⇒ 8
a₁ = the first term ⇒ 5
d = the common difference ⇒ 9
Find the sum:
S₈ = (8/2) 2(5) + (8-1)(9)
S₈ = 4 10 + (7)(9)
S₈ = 4 10 + 63
S₈ = 4 (73)
Comments
Post a Comment