Given the following Venn diagram showing license plates with F, L, and T, answer the following questions.
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Question 1
1.
What is P(F)? Round to the nearest percent.
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Question 2
2.
What is the probability of a license containing a T given that it has an L on it? Round to the nearest percent.
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Question 3
3.
What is the probability the license has the the letter L and T? Round to the nearest percent.
The distribution of ages of licensed drivers bowling on a Friday night at Strikezone is normally distributed with a mean of 33 and a standard deviation of 3. A person will be selected at random. Round your answers to the nearest hundredth.
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Question 4
4.
What is the probability that the person is age 37 or younger? (To the nearest hundredth of a percent)
Lilly purchased a new car for $64,440. From her research, she has determined that is straight line depreciates over 15 years. She made a $12,000 down payment and paid $980 per month for her loan.
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Question 5
5.
Create an expense function.
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Question 6
6.
Create a depreciation function.
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Question 7
7.
Craig is an accident reconstructionist. He arrives at an accident where there are 4 skid marks of different lengths. He finds their measures to be 85 ft, 92 ft, 88 ft, and 90 ft. It is an asphalt road with a drag factor of 0.9. Because he does not know the efficiency of the driver’s brakes, he assumes a brake efficiency of 75%. What is the minimum speed the driver could have been going? Round to the nearest mi/h.
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Question 8
8.
The Jacksons are taking a trip to Florida. Mr. Jackson knows that it is about 1,050 miles to their destination in Florida from their home in Ohio. He knows the average speed along his route will be 75 miles per hour. How long is the drive? (Round to the nearest hour)
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Question 9
9.
Nina’s car exponentially depreciates at a rate of 8% per year. If Nina bought the car when it was 5 years old for $14,000, what was the original price of the car? Round to the nearest hundred dollars.
The straight line depreciation equation for a luxury car is y = –4,150x + 49,800.
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Question 10
10.
What was the original price of the car?
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Question 11
11.
How much does the car depreciate each year?
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Question 12
12.
How many years will it take the car to depreciate to a value of $0?
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Question 13
13.
What is the probability of choosing a sports car, P(S)? (To the nearest percent)
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Question 14
14.
What is the probability of choosing a car where a male was driving? P(M)? To the percent
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Question 15
15.
What is the probability of choosing an SUV given that a female was driving? (as a percent)
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Question 16
16.
Jared purchased a car for $31,200 five years ago. It depreciated at 5.9% per year. What is its worth now? Round to the nearest hundred dollars.
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Question 17
17.
Melissa was traveling at 45 mi/h on a concrete road with a drag factor of .78. Her brakes were working at 95% efficiency. To the nearest tenth of a foot, what would you expect the average length of the skid marks to be if she applied her brakes in order to come to an immediate stop? Round to the nearest tenth.
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Question 18
18.
The ratio of boys to girls in a math classroom is 6:5. There are 55 students in the classroom. How many boys are present?
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Question 19
19.
After how many years will the value of the car and what you have paid on the vehicle be equal? Round to the nearest tenth of a year.
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Question 20
20.
The ratio of boys to girls in a math classroom is 6:5. There are 55 students in the classroom. What is the probability of choosing a girl? Round to the nearest tenth.
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Question 21
21.
Jerome just purchased a 4-year-old car for $19,000. He was told that this make and model depreciates exponentially at 6.1% per year. What was the original price to the nearest hundred dollars?
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Question 22
22.
You're traveling 41 mi/h when you see two young children crossing the street. What is your reaction distance?
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Question 23
23.
What is the approximate braking distance for a car traveling 61 mi/h? Round to the nearest tenth.
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Question 24
24.
Dustin is driving 53 mi/h on his way to work. He sees a dog 180 feet away. What will be his total stopping distance? Round to the nearest tenth.
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Question 25
25.
An accident reconstructionist took measurements from yaw marks left at a scene. Using a 42-foot length chord, she determined that the middle ordinate measured approximately 6 feet. The drag factor for the road surface was determined to be 0.8. Determine the minimum speed that the car was going when the skid occurred to the nearest tenth.