The total stopping distance for the car traveling at 60 miles per hour is approximately what percent greater than the total stopping distance for the car traveling at 50 miles per hour?
Step 1: Total stopping distance at 50 mph.
From the graphs: - Distance during reaction time = 55 feet.
- Distance after brakes = 137 feet.
\[ \text{Total at 50 mph} = 55 + 137 = 192 \, \text{feet}. \] Step 2: Total stopping distance at 60 mph.
From the graphs: - Distance during reaction time = 66 feet.
- Distance after brakes = 198 feet.
\[ \text{Total at 60 mph} = 66 + 198 = 264 \, \text{feet}. \] Step 3: Find difference.
\[ 264 - 192 = 72. \] Step 4: Express as percent of shorter distance.
\[ \frac{72}{192} = 0.375 = 37.5% \approx 38%. \] Step 5: Conclusion.
Thus, the total stopping distance at 60 mph is approximately 38% greater than at 50 mph.
Of the 20 lightbulbs in a box, 2 are defective. An inspector will select 2 lightbulbs simultaneously and at random from the box. What is the probability that neither of the lightbulbs selected will be defective? 
What is the least positive integer that is not a factor of \( 25! \) and is not a prime number?
Approximately what is the total stopping distance, in feet, if the car is traveling at a speed of 40 miles per hour when the driver is signaled to stop?
The speed, in miles per hour, at which the car travels a distance of 52 feet during reaction time is closest to which of the following?
\( AB \) is a diameter of the circle. Compare:
Quantity A: The length of \( AB \)
Quantity B: The average (arithmetic mean) of the lengths of \( AC \) and \( AD \). 
Approximately what is the total stopping distance, in feet, if the car is traveling at a speed of 40 miles per hour when the driver is signaled to stop?
The speed, in miles per hour, at which the car travels a distance of 52 feet during reaction time is closest to which of the following?
