Answer:
The sum of the arithmetic progression is 2520
Explanation:
The sum, Sₙ, of an arithmetic progression, AP, is given as follows;

Where;
n = The nth term of the progression
a = The first term = 100
d = The common difference = -2
Given that the last term = -10, we have;
-10 = 100 + (n - 1) ×(-2)
n = (-10 - 100)/(-2) + 1 = 56
Therefore, the sum of the 56 terms of the arithmetic progression is

Which gives;
