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1. A man in rowboat at point P, 150km from the shore, wishes to reach a point B, 600 km down shore, in the shortest amount of time. Where should he land if he can row at 4km/hr and walk at 7km/hr?
2. If high school prom tickets cost $16 then 1000 people will attend the dance. For every $1 increase in the price 30 fewer people will attend. How much should the dance tickets cost to have the maximum revenue?
3. A rectangular flower bed is to contain 800 square meters. It is to be surrounded by a walk that is 3 meters wide along the sides and 6 meters across the ends. If the total area of the bed and the walk is to be a minimum, what are the dimensions of the bed?
How do you find (and what is it) the principal branch of the following complex powers:
Uniform Distribution and a 20-Sided Die, In this problem there are two ways to solve one is the largest way counting every pair of the outcome and the other is the smallest, using CDF.
Describe specifically how you will use the technology to create the computer-based simulation model.
Find the probability of an alarm.
You are standing on a hotel balcony 30 feet up from the ground. You want to throw your key to someone standing outside the hotel on the ground. You throw it angled upward with an initial velocity of 55 ft/sec. Assume that the acceleration due to g..
Determine the largest and smallest values of the marginal cost for 0
Calculate the probability that a person for whom the test result is positive has the disease
Find the probability that a student selected at random failed the test?
Analyzing the use of large samples in surveys - Give your understanding of why people doing polling and opinion surveys
What is the probability that Cass answers all of the questions correctly? What the probability that he answers 3 questions correctly?
Probability density function sample question, Let E be the event that the number which comes up when a single die is tossed is divisible by 3. Let X be the number of times that event E occurs in 3 tosses of the die
Find (partial z)/(partial u)( and ) (partial z)/(partial v) using the chain rule. Assume the variables are restricted to domains on which the functions are defined. Your answers should be in terms of u and v.
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