We'll determine the arithmatic mean of the numbers f(x1)
and f(x2):
A.M. = [f(x1) +
f(x2)]/2
To compute the value of A.M., we'll have to
compute the values of f(x1) and f(x2).
For this reason,
we'll substitute x1 and x2 in the expression of f(x).
For
x1 = -8, we'll get:
f(-8) = -8/2 -
6
f(-8) = -4 - 6
f(-8) =
-10
For x2 = 10, we'll
get:
f(10) = 10/2 - 6
f(10) =
5 - 6
f(10) = -1
Now, we'l
substitute f(x1) and f(x2) by the values of f(-8) and f(10) in the expression of
A.M.
A.M. = [f(-8) +
f(10)]/2
A.M. =
(-10-1)/2
A.M. =
-11/2
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