A company has fixed costs of $158000 to produce x scooters at a cost of $115 per scooter.

A company has fixed costs of $158,000 to produce x scooters at a cost of $115 per scooter.
A company has fixed costs of $158000 to produce x scooters at a cost of $115 per scooter.

Step-by-step solution-:

Since the price of each bike is $115, so for x bikes it will be $115x.

Since there is a fixed amount of $158000 that also spends on production, so add $158000 to $115x to find the cost function C(x):

C(x)=\$115x+\$158000

In the above expression, The x is the number of vehicles that can not be negative and not in fraction:

So the domain will be x>0 and x is W where W is the whole number:

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