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Six items purchased at a grocery store weigh 14 kilograms. One of the items is detergent weighing 805 grams. What is the total weight, in kilograms, of the other five items?
A charity sells tickets for a fund raising dinner. Each adult's ticket costs $10 and each child's ticket costs $5. A total of $1050 was raised by selling 130 tickets.
At a certain university the probability that an entering freshmen will graduate within 4 years is 0.65. An incoming freshman class has 1800 students. Find the standard deviation of the number of students who will graduate within 4 years.
Consider the following payoff table that represents the profits earned for each alternative (A, B, and C) under the states of nature S1, S2, and S3. Using the maximin criterion, what would be the highest expected payoff
An electrician charges a fee of $60 plus $45 per hour. Let C(x) be the cost in dollars of using the electrician for x hours. Find the linear cost function.
n a simple graph, every face has at least three edges. This means that the number of pairs of a face and an edge bordering that face is at least 3f. Use the fact that an edge borders either one or two faces to get an inequality relating the number..
Problem: Solve the differential equation using Laplace transform y"+4y'+3y=e-t
A flagpole casts a shadow 18 ft long. At the same time, Rachael casts a shadow that is 4 ft long. If Rachael is 5 ft tall, what is the height of the flagpole?
a researcher is interested in whether students who attend private elementary schools do any better on s standard test
A suburban hotel derives its gross income from its hotel and restaurant operations. The owners are interested in the relationship between the number of rooms occupied on a nightly basis and the revenue per day in the restaurant.
If you drew all possible samples from some population, calculated the mean for each of the samples, and constructed a line graph (showing the shape of the distribution) based on all of those means, what would you have?
In a certain manufacturing process the probability of a type I defect is 0.14, the probability of a type II defect is 0.34, and the probability of having both types of defects is 0.04. Find the probability of having neither type of defect.
Differentiate the function f(x) =
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