The simplest cost function
.
Here
represents the number of bicycles manufactured in a day.
represents the fixed cost :
.
represents the cost of each item produced :
.
Increased amount for manufacturing the bicycle per month is $
and the month has
days then new daily fixed cost

Substitute
and
in the Linear function
.
The function is
.
(b).
\Graph :
\The function is
.
The Slope of the function is
.
From part(a),consider the point 
The point is
, move the point
untis upwards and
units right to the point
.
The function has
-intercept is
, then the point is
.
.gif\")
(c).
\Find the cost when number of bicycles manufacturing a day is
.
Substitute
in the function
.

The cost of manufacturing
bicycles is $
.
(d).
\Find number of bicycles manufactured when the cost :
.
Substitue
in the function
.

Hence approximately
bicycles will be manufactured for $
.
(a) The function is
.
(b)
\Graph of the function
.
.gif\")
(c) The cost of manufacturing
bicycles is $
.
(d)
bicycles will be manufactured for $
.