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The company has collected data concerning weekly fuel consumption(y), average hourly temperature(x1), and the chill index(x2).
Question: 1)State the multiple regression equation.2)Interpret the meaning of the slopes, b1 and b2,in this problem.3) Predict the weekly fuel consumptions for the average hourly temperature is 53.10 and the chill index is 15.
A tank holds liquid waste comprised mostly opf water. It is vented to the atmosphere. the tank has a diameter of 50 feet and a total depth of 30 feet, it is only half full. At a poin t five feet above the bottom of the tank, what is the approximat..
the intensity of reaction to a certain drug t hours after administration is given by R(t)=te^-.01t. find the average intensity of reaction to the drug during the first three hours after it is administered.
graphs and trees provide you with ways to visualize data sets and the opportunity to do analysis on the data e.g.
a company owns 400 laptops.each laptop has an 8% probability of not working. you randomly select 20 laptops for your salespeople. a. what is the likelihood that 5 will be broken? b. what is the likelihood that they will all work? c. what is the li..
A coin is tossed three times. What is the conditional probability that the outcome is THT given that at least one head occurs?
One card is drawn from a well-shuffled deck of 52 cards (no jokers). Find the probability of drawing a card above an 8(count an ace as high).
Let Cn denote the positively oriented boundary of the square x = +/- (N + 1/2)pie and y = +/- (N +1/2)pie where N is a positive integer
If the perimeter of a rectangular picture frame must be less than 240 in., and the width is 28 in., what must the height of the frame be?
The three methods of solving linear systems covered are substitution, elimination, and graphing. There are examples posted on the solution field and in the attachment.
A formula is derived for the n-th derivative of a function that is a product of two other functions, f(x)=u(x).v(x). This formula is used to write down the n-th derivative of f(x) = e^x/(1 − x).
Consider the intersection of level surfaces of F = x^3 + y^3 - u^3 - v^3 and G = xu + yv.
Describe the state space of this process. Explain why Xn forms a Markov chain and its transition probabilities.
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