A car rental company charges a flat fee of $150 to rent a car. In addition to that, you must pay a fee per day you rent it. If you rent the car for 3 days or less, it costs $70 per day; if you keep the car longer than 3 days it costs $50 per day. a. Write a piecewise function to represent the total amount of rental fee y(t) with respect to time t in days. b. What is the discontinuous point of this function? Discuss its value, left limit, and right limit.
A car rental company charges a flat fee of $150 to rent a car. In addition to that, you must pay a fee per day you rent it. If you rent the car for 3 days or less, it costs $70 per day; if you keep the car longer than 3 days it costs $50 per day. a. Write a piecewise function to represent the total amount of rental fee y(t) with respect to time t in days. b. What is the discontinuous point of this function? Discuss its value, left limit, and right limit.
A car rental company charges a flat fee of $150 to rent a car. In addition to that, you must pay a fee per day you rent it. If you rent the car for 3 days or less, it costs $70 per day; if you keep the car longer than 3 days it costs $50 per day. a. Write a piecewise function to represent the total amount of rental fee y(t) with respect to time t in days. b. What is the discontinuous point of this function? Discuss its value, left limit, and right limit.
A car rental company charges a flat fee of $150 to rent a car. In addition to that, you must pay a fee per day you rent it. If you rent the car for 3 days or less, it costs $70 per day; if you keep the car longer than 3 days it costs $50 per day. a. Write a piecewise function to represent the total amount of rental fee y(t) with respect to time t in days. b. What is the discontinuous point of this function? Discuss its value, left limit, and right limit.
Definition Definition Group of one or more functions defined at different and non-overlapping domains. The rule of a piecewise function is different for different pieces or portions of the domain.
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