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Problem: The Pinewood Furniture Company produces chairs and tables from two resources-labor and wood. The company has 80 hours of labor and 36 pounds of wood available each day. Demand for chairs is limited to 6 per day. Each chair requires 8 hours of labor and 2 pounds of wood, whereas a table requires 10 hours of labor and 6 pounds of wood. The profit derived from each chair is $400 and from each table, $100. The company wants to determine the number of chairs and tables to produce each day in order to maximize profit.
a. Formulate a linear programming model for this problem.
b. Solve this model by using graphical analysis.
Each of its printing works at Hill and Bath can produce up to 35,000 copies by the deadline. Given the following table of transportation costs (in pence per booklet), determine how many copies should be produced at Hull and at Bath and how should ..
1. the following is a very simple discrete-time model for an economy. this model consists of four risky assets a b c
How many ways are there to form a task force of 7 people from that list of 21 candidates if at least one member of the task force has to be a Republican and at least one member has to be a Democrat?
The company wishes to spread out the source for each of its markets to the maximum extent possible. To accomplish this, it will accept a 5% increase in its total transportation cost from part (a). What is the new transportation plan, and what is t..
Consider an exponentially distributed RV with a=0, use the inverse transform method to generate a sequence of exponentially distributed random numbers for different values of the parameter b. Plot the histograms and compare with the analytical prob..
Teen* is an example of what search strategy
Compute the volume of the solid obtained by rotating the region underneath the graph of y = 1-x2 over the interval [-1, 1] about the line x = 7.
Question 1: When comparing two population means with an unknown standard deviation you use a t test and you use N-2 degrees of freedom.
Sketch a phase diagram corresponding to each of these cases. Try to make some general statements about the structure of equilibrium as a function of the parameters.
How many relations on A are both symmetric and antisymmetric?
question 1 partial derivatives and total differentials show your stepsfor f x y lnx2 y solve for its gradient vector
Matrix multiplication is distributive. That is, for any four matrices A, B, C and D of appropriate size, the following two matrix multiplication equalities
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