Suppose that separable programming has been applied to a certain problem (the “original prob-lem”) to convert it to the following equivalent LP model maxz=5x11+4x12+2x13+4x21+x22s. t. 3x11+3x12+3x13+2x21+2x22≤252x11+2x1 2+2x13−x21−x22≤10x11≤2x12≤3x21≤3x22 ≤1x11,x12,x13,x21,x22≥0
1. What was the mathematical model for the original problem? Answer this by plotting the profit graph for each of the original activities and then writing the optimization model (do only the step number 5 of the modeling process) for the original problem in terms of the original decision variables (Hint: Pay special attention to the constraints)(50 points).

Need with my trade theory homework. i doubt what i wrote was right.consider a monopolistically competitive market for soft drinks in which n symmetric firms face the following demand function: q=s(1/n-b(p-(p with the straight line on which implies the marginal revenue functionmr=p-(q/sb)finally, suppose firms face the total cost functiontc=900,000+100qsuppose the market size, s, is 27,000,000, and the elasticity parameter b is 0.003.diagram the price and the average total cost in the market as a function of the number of firms. what are the equations for each curve, and why does each curve slope up or down? label the equilibrium number of firms and the equilibrium price in the diagram. why is this the equilibrium?

Suppose that the free states of eldricia, a small nation, has consumption, investment, government purchases, imports, and exports as follows. consumption $140 investment $50 government purchases $45 imports $30 exports $15 calculate the free states of eldricia's gdp

What are two benefits of consumer programs