Answer:

Explanation:
we are given series as
S(infinity)=20-10+5-..
Firstly, we will check type of series
first term=20
second term=-10
third term =5
now, we can find common ratios


we can see that both ratios are equal
so, this is geometric series
we can use sum of infinite terms formula

where a is first term
a=20
r=-0.5
now, we can plug values

