Analyze the situation and explain how you would make a decision.You need a rental car for four days. The daily rate is $20 per day plus 20¢ per mile. The weekly rate is $100, and mileage is included. Which is the better option?
What will be an ideal response?
Answers may vary. One possibility: The answer depends on how many miles you drive the car. If you know you will drive less than 100 miles, then the daily rate is a better option, since If you know you will drive more than 100 miles, then the weekly rate is a better option. If you aren't sure, then the weekly rate is probably preferable since the risk is limited. Even if you drove the minimum (zero miles), you would only spend $20 more by choosing the weekly rate. But for every 100 miles after the first 100, you would save $20 with the weekly rate. If you drive 500 miles, that's $80 in savings. You should also consider a hidden factor. If you might end up only needing the car 1-3 days, then the daily rate will tend to be a better option. However, if you might end up needing the car for 5-7 days, then the weekly rate is a better option since those days will not cost you extra.
You might also like to view...
Evaluate the spherical coordinate integral.
A. ?(15? - 16)
B. ?(15? - 8)
C. ?(15? - 8)
D. ?(15? - 16)
Plot the complex number in the complex plane.-6 + 2i
A.
B.
C.
D.
Solve the logarithmic equation. Be sure to reject any value that is not in the domain of the original logarithmic expressions. Give the exact answer.log (5 + x) - log (x - 5) = log 3
A.
B. {-10}
C. ?
D. {10}
Find the difference.-13 - (-8)
A. -5 B. -21 C. 21 D. 5