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In a large U.S. city a study was conducted to determine the typical commute time from home to the work place. The data was normally distributed with a mean commute time of 19 minutes and a standard deviation of 4.5 minutes. What is the probability that an employee spends 25 minutes or more each day traveling to/from the work place?
A) 0.4082B) 0.0918 C) 0.5000 D) 0.9082
Estimate the number of cards in the sample for which Clara correctly guesses the suit by giving the mean of the relevant distribution (that is, the expectation of the relevant random variable). Do not round your response.
How can you compute the union and intersectio of two sets, using some of the methods that the set interfce provides? hint: your code should not be bigger than four lines
Use Method of undetermined coefficient to find a particular solution. Then write the general solution.
Sketch the sets of points determined by the following relations:
Find the critical points of the following functions and determine whether they are local maximums, minimums or otherwise using the second derivative test.
Determine the stable and unstable manifolds for the rest point of the system.
Determine the equilibrium position of a cylinder of radius 3 inches, height 20 inches, and weight 5pi lb that is floating with its axis vertical in a deep pool of water of weight density 62.5 lb/ft^2.
Probability: Binomial approximation to normal distribution. In a large university, 30% of the incoming first-year students elect to enroll in a personal finance course offered by the university
How fast is the area of the rectangle changing when the width is 10 cm and the height is 15 cm? Is the area decreasing or increasing?
Find the probability of making a Type II error.
Calculate the multifactor productivity for this operation in fees generated per dollar of input.
Let R be a commutative ring with 1. Prove that if (a,b)=1 and a divides bc, then a divides c. More generally, show that if a divides bc with nonzero a,b then a/(a,b) divides c.
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