Exam 17: Continuous Random Variables
Exam 1: Review of Algebra470 Questions
Exam 2: Applications and More Algebra229 Questions
Exam 3: Functions and Graphs237 Questions
Exam 4: Lines parabolas and Systems218 Questions
Exam 5: Exponential and Logarithmic Functions258 Questions
Exam 6: Mathematics of Finance205 Questions
Exam 7: Matrix Algebra173 Questions
Exam 8: Linear Programming44 Questions
Exam 9: Introduction to Probability and Statistics126 Questions
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Exam 11: Limits and Continuity241 Questions
Exam 12: Differentiation283 Questions
Exam 13: Additional Differentiation Topics191 Questions
Exam 14: Curve Sketching161 Questions
Exam 15: Integration261 Questions
Exam 16: Methods and Applications of Integration152 Questions
Exam 17: Continuous Random Variables88 Questions
Exam 18: Multivariable Calculus108 Questions
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The random variable X has density function f(x)=
Find (a)P
and (b)P
.
(Essay)
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Suppose X is uniformly distributed over the interval
.Find P(3 < X < 8).
(Multiple Choice)
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If Z has a standard normal distribution,find P(-0.65 < Z < 1.92).
(Short Answer)
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Suppose the cumulative distribution function for the random variable X is given by
F(x)=
Find P(1 < X < 3).
(Essay)
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The random variable X has density function f(x)=
Find the cumulative distribution function F over
.
(Essay)
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If Z has a standard normal distribution,find P(-3 ≤ Z ≤ -0.5).
(Short Answer)
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Suppose X has binomial distribution with n = 100 and p = 0.1.Using the normal approximation,find (a)
and (b) 
(Essay)
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If X is normally distributed with μ = 20 and σ = 4,find P(16 ≤ X ≤ 18).
(Short Answer)
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If Z has a standard normal distribution,find P(2.2 < Z < 3.5).
(Short Answer)
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A manufacturing plant claims that only 0.2% of its products are defective.From a sample of 3000 products,it is found that 4 are defective.Using n = 3000 and p = 0.002,approximate P(X = 4)by using the normal approximation.
(Short Answer)
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If X is normally distributed with μ = 18 and σ = 2,find P(11 ≤ X ≤ 16).
(Short Answer)
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If X is normally distributed with μ = 80 and σ = 8,find P(X < 74).
(Multiple Choice)
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If X is a normal random variable with μ = 16 and σ = 2,determine the Z-value that corresponds to X = 23.
(Short Answer)
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The random variable X has density function f(x)=
Find the cumulative distribution function F over
.
(Essay)
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If X is uniformly distributed over
,what is the density function for X?
(Essay)
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The life expectancy (in years)of a computer printer is distributed exponentially with k =
.If the printer's warranty lasts 3 years,what is the probability that a printer will last more than 10 years?
(Short Answer)
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The length of time (in minutes)that a person arriving at a bus stop must wait for a bus is uniformly distributed with density function f(x)=
where 0 ≤ x ≤ 15.Find the mean waiting time and the standard deviation.
(Essay)
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