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Let k be a positive integer. Consider MIN-SC(k) as the following restricted version of MIN-SC. The instances of MIN-SC(k) are usual instances (X, F) of MIN-SC with the additional restriction that each element x ∈ X is contained in at most k sets from F. Apply the method of the relaxation to LP in order to design a k-approximation algorithm for MIN-SC(k).
If the correlation coefficient r is equal to 0.76, find the coefficient of determination and the coefficient of non determination.
A baseball team plays in a stadium that holds 56000 spectators. With the ticket price at $9 the average attendance has been 24000. When the price dropped to $8, the average attendance rose to 28000.
When graphing a linear inequality. How do you know if the inequality represents the area above or below the line? How do you know if it also represents the points on the line?
What type of distribution would the instructor most want to see if the best result is that most students earn an average score?
Consider a curve described by y(x) from (x, y) = (-1, 0) to (x, y) = (1, 0). Find the shape of the curve that maximizes the area underneath it, given by - -1∫1 y dx,
A driveway is built on an incline so that it rises 3 m over a distance of 20m. What is the angle of elevation of the driveway?
Create an activity (e.g., a worksheet, a computer program, etc) that uses mathematical modeling of another context. Identify the Common Core State Standards content standards that your activity addresses. Provide solutions for your activity.
If the oil stock yields 12% and the steel stock yields 9%, how much should be allocated for each investment in order to maximize the return? What is the maximum return?
Research the term primary key. Discuss what this means in the context of functions and relations.
at times we can generate a regression equation to explain outcomes.nbsp for example an employees salary can often be
1. A random number generator selects a sequence of 20 digits from {0, 1, . . . , 9}. What is the probability [2] that the sequence contains at least one 3? (Hint: consider the probability that the sequence contains no 3's.)
The exact value of the indicated trigonometric function.
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