The following data represents car manufacturers' countries of origin. USA USA Czech Rep. Czech Rep. Germany Germany Germany Germany Czech Rep. Czech Rep. USA a) Analyze the data (frequency, relative frequency, cumulative frequency and cumulative relative frequency, mode). Germany

Glencoe Algebra 1, Student Edition, 9780079039897, 0079039898, 2018
18th Edition
ISBN:9780079039897
Author:Carter
Publisher:Carter
Chapter10: Statistics
Section10.6: Summarizing Categorical Data
Problem 23PPS
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Question 4
The following data represents car manufacturers' countries of origin.
USA
USA
Czech Rep.
Germany
Czech Rep.
Germany
Germany
Germany
Czech Rep.
Czech Rep.
USA
a) Analyze the data (frequency, relative frequency, cumulative
frequency and cumulative relative frequency, mode).
Germany
b) From the above data in question 4a). interpret the data in a
graphical form (histogram)
ļ
c) Consider a company that assembles computers. The probability of
a faulty assembly of any computer is P. The computer therefore
subjects each computer to a testing process. This testing process
gives the correct result for any computer with a probability of .
What is the probability of a computer being declared faulty?
Transcribed Image Text:Question 4 The following data represents car manufacturers' countries of origin. USA USA Czech Rep. Germany Czech Rep. Germany Germany Germany Czech Rep. Czech Rep. USA a) Analyze the data (frequency, relative frequency, cumulative frequency and cumulative relative frequency, mode). Germany b) From the above data in question 4a). interpret the data in a graphical form (histogram) ļ c) Consider a company that assembles computers. The probability of a faulty assembly of any computer is P. The computer therefore subjects each computer to a testing process. This testing process gives the correct result for any computer with a probability of . What is the probability of a computer being declared faulty?
d) Consider the continuous random variable with probability density
function f(x) = {1t. for Ost≤1
-t. for-1 st ≤0
Estimate the standard deviation of the random variable.
Transcribed Image Text:d) Consider the continuous random variable with probability density function f(x) = {1t. for Ost≤1 -t. for-1 st ≤0 Estimate the standard deviation of the random variable.
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