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- Which firm would have more ability to respond to a change in input prices, one where inputs are perfect substitutes or one where they are combined in proportions? Use graphs to help demonstrate answerThe estimated supply function for avocados is Q = 58 + 15p − 20pf, where pf is the price of fertilizer. Determine how much the supply curve for avocados shifts if the price of fertilizer rises by $1.10 per lb. Illustrate this shift in a diagram.Use the following general linear supply function to answer the next question: Qs = 60 + 8P - 4P + 20F, where Qs is the quantity supplied of the good, Pis the price of the good, P is the price of an input, and Fis the number of firms producing the good. When P = $20 and F= 60, the INVERSE supply function is Multiple Choice P= 132,5 + 0.125Qs. P= -147,5 + 0.125Qs. P= 260 + 8Qs P= 147.5 + 8Qs.
- Please show chart for Price, QS, and QD. The estimated supply function for avocados is Q = 58 + 15p − 20pf, where pf is the price of fertilizer. Determine how much the supply curve for avocados shifts if the price of fertilizer rises by $1.10 per lb. Illustrate this shift in a diagram.0.50.2 Given the production function q = f(x1, x2) = 1.32 × xx2, input price vector (w1, w2) and output price P, what are correct about the input demands x(w1, w2, p), x (w1, w2, p) ? Numerical results are rounded to the nearest 3-digit. Select one or more: Select one or more: O x (8, 5, 17) = 3.336 and x (8, 5, 17) = 2.202 O x(4, 7, 12) = 4.398 and x (4, 7, 12) = 0.833 O x (8, 5, 16) = 1.874 and x(8, 5, 16) = 1.199 O x (5, 7, 12) = 2.01 and x (5, 7, 12) = 0.982Which factor that influences change in buying plan, other than price of good? Find [05] out market equilibrium price and quantity from the demand function: Q= 15-4p ands supply function: Q=-1+ 6p. Show it graphically
- Suppose there is a linear downward-sloping demand curve and a linear upward-sloping supply curve for a good. The price of a substitute good increases and the price of an input to production also increases. Graph the original demand (D1) and supply (S1) curves, then dray the curves (D2 & S2) after the substitute good and input prices increase. How will the equilibrium price change after the substitute and input prices increase?Suppose the total cost function for a firm is given by q = 2/kl. Capital used is fixed at k in the short run.a)Consider a demand curve of the form Qd = 20-2p where Qd is the quantity demanded of a good and p is the price of the good. Also consider a supply curve of the form Qs = 2p-4 where Qs is the quantity supplied. Graph these curves. At what values of P and Q do these curves intersect? b) Now suppose at each price individuals demand four more units of output, that is the demand curve shifts to Qd = 24-2p. Graph this new curves. Graph this new curve on the diagram drawn in part a) At what values of P and Q does the new demand curve intersect the supply curve identified in part a)
- Find demand functions for the following preferences: 1. Perfect SubstitutesSuppose the supply function for product X is given by Qxs = −30 + 2Px − 4Pz. How much of product X is produced when Px = $600 and Pz = $60? How much of product X is produced when Px = $80 and Pz = $60? Suppose Pz = $60. Determine the supply function and inverse supply function for good X. Graph the inverse supply function.. In a function particular county in California, the demand function for each person i for a particular kind of good is Q = 150+.15 * I; – 5P where Q denotes the quantity demanded for person i, I; is the income for person i, and P is the price of the good (which remains constant). The supply function for this particular good is Q5: = -30 + 10P where Q is the quantity supplied of the good by firm j. There are 5 firms total, and 100 consumers total. Further assume that the total income for the area is $50,000. (a) Find Q. Note, your answer will be in terms of unknown price P. i=1 (b) Find 1 Q. Note your answer will be in terms of unknown price P. (c) Find the price P where the total quantity supplied is equal to the total quantity demanded. (d) Find the price P where the total quantity supplied is one half that of the total quantity demanded.