The monthly sales for January for a whole foods market was $60,000 and has increased linearly by $2500 per month. The amount in sales f ( x ) = 60 , 000 + 2500 x , where x is the number of months since January. a. Determine if the function g ( x ) = x − 60 , 000 2500 is the inverse of f . b. Interpret the meaning of function g in the context of this problem.
The monthly sales for January for a whole foods market was $60,000 and has increased linearly by $2500 per month. The amount in sales f ( x ) = 60 , 000 + 2500 x , where x is the number of months since January. a. Determine if the function g ( x ) = x − 60 , 000 2500 is the inverse of f . b. Interpret the meaning of function g in the context of this problem.
Solution Summary: The author explains that the function g(x)=x-60,0002500 is the inverse of the one-to-one function f.
The monthly sales for January for a whole foods market was $60,000 and has increased linearly by $2500 per month. The amount in sales
f
(
x
)
=
60
,
000
+
2500
x
,
where
x
is the number of months since January.
a. Determine if the function
g
(
x
)
=
x
−
60
,
000
2500
is the inverse of f.
b. Interpret the meaning of function g in the context of this problem.
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