following: 1. The probability that a randomly selected car will exceed 4200 pounds. Round to 3 decimal places. 2. The probability that a randomly selected car will weight less than 5500 pounds. Round to 3 decimal places. 3. The proportion of cars that weight between 3500 and 4500 pounds, Round to 3 decimal places.

MATLAB: An Introduction with Applications
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The weights of cars are normally distributed with a mean of 3880 pounds and a standard deviation of 834 pounds. Find the
following:
1. The probability that a randomly selected car will exceed 4200 pounds. Round to 3 decimal places.
2. The probability that a randomly selected car will weight less than 5500 pounds. Round to 3 decimal places.
3. The proportion of cars that weight between 3500 and 4500 pounds. Round to 3 decimal places.
4. The weight that corresponds to the top 5% of all car weights. Round to whole pounds.
Enter your answers below:
Question
a. (round to 3 decimal places)
b. (round to 3 decimal places)
c. (round to 3 decimal places)
d. (round to whole pounds)
Answer
(Blank 1)
(Blank 2)
(Blank 3)
(Blank 4)
Transcribed Image Text:The weights of cars are normally distributed with a mean of 3880 pounds and a standard deviation of 834 pounds. Find the following: 1. The probability that a randomly selected car will exceed 4200 pounds. Round to 3 decimal places. 2. The probability that a randomly selected car will weight less than 5500 pounds. Round to 3 decimal places. 3. The proportion of cars that weight between 3500 and 4500 pounds. Round to 3 decimal places. 4. The weight that corresponds to the top 5% of all car weights. Round to whole pounds. Enter your answers below: Question a. (round to 3 decimal places) b. (round to 3 decimal places) c. (round to 3 decimal places) d. (round to whole pounds) Answer (Blank 1) (Blank 2) (Blank 3) (Blank 4)
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