The given series is an arithmetic series with a common difference of ā2, starting from 9.
Using the formula for the sum of an arithmetic series, we can calculate the sum Sā of the first n terms:
Sā = (n/2) * (aā + aā)
= (n/2) * (9 + aā)
where aā is the first term (9) and aā is the nth term.
The nth term can be determined using the formula for the nth term of an arithmetic series:
aā = aā + (n-1)d
= 9 + (n-1)(-2)
= 9 - 2n + 2
= 11 - 2n
Substituting this expression for aā into the formula for Sā:
Sā = (n/2) * (9 + 11 - 2n)
= (n/2) * (20 - 2n)
= 10n - nĀ²
Therefore, the sum of the series is represented by the equation 10n - nĀ².
However, since the series is unbounded and does not converge, we cannot determine a finite sum.