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A dietician has decided to go on a steady diet of only two foods for all his meals: Potatos and Steak. He realizes that this isn't the healthiest diet, so he wants to make sure that he eats the right quantities of the two foods to satisfy some key nutritional requirements. He has obtained the following nutritional and cost information:
Grams of Ingredient per serving Ingredient Steak Potatoes Daily Requirement(Grams)Carbohydrates 5 15 At least 50Protein 20 5 At least 40Fat 15 2 At most 60Cost per serving $5 $2
Ralph wishes to determine the number of daily servings (may be fractional) of steak and potatoes that will the dietician this requirements at a minimum cost.a. Formulate a linear programming model for this problem.b. Use the graphical method to solve this model. Give the optimal solution and the optimal cost.
Find the range of optimality for Cx, You are given a linear programming problem that has already been solved. The following conditions hold
Test at the five percent level of significance
A domestic auto producer is facing intense competition in the US market from Asian imports. The CFO decides that the solution is to produce at the point at which average cost is minimized, i.e. where TC/Q is at a minimum. The firm's cost structure..
The asterisk implies a conditional usually indicated by an arrow. The & sign indicates "and". In Aristotelian logic (X)(FX*GX) logically implies (EX)(FX & GX). Is this true in predicate logic? If not, why not?
Please explain how to solve the following: Use the disk method to verify that the volume of a right circular cone is 1/3pir^2h.
Write each of the following expressions in correctly parenthesized text using one line (also called calculator notation or inline notation)
The importance of geometry's role in the math curriculum is debated in many high schools and colleges. Some schools offer the course while others have done away with it.
Identify the variables and determine the system of equations. Use the Gauss-Jordan elimination method and solve the system of equations
water flows from a container at the rate of 2.5 litres per minute. The water flows into a tank that already holds 50 litres. How long in seconds is it before there are 765 litres of water to be in the tank?
An application of a rational function is T = (AB)/(A+B), which gives the time, T, it takes for two workers to complete a particular task where A & B represent the time it would take for each individual worker to complete the identical task.
Using minimax regret criterion, what decision should be made by the decision maker?
Find the critical value at the 0.05 level of significance for a goodness of fit test if there are 6 categories?
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