A taxi driver fixes the rate for a ride as follows: the base fare, f(x) = 4 and fare for x miles, g(x) = x² – 5x. Write a function for the total cost for a ride of x miles.

A taxi driver fixes the rate for a ride as follows the base fare fx 4 and fare for x miles gx x 5x Write a function for the total cost for a ride of x miles class=

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Answer:

The function for the total cost for a ride is x² - 5x + 4.

Explanation:

Since the base fare is 4, automatically, the minimum fare is 4 regardless of the number of miles.

Based on the number of x miles, the additional fare is expressed by the function x² – 5x.

So, in total, the total cost = base fare + fare for every additional x mile.

[tex]totalcost=basefare+additionalfare[/tex][tex]totalcost=4+x^2-5x[/tex]

Then, arrange the function in terms of their degrees.

[tex]totalcost=x^2-5x+4[/tex]

Hence, the function for the total cost for a ride is x² - 5x + 4. (Option 4)

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