ENGR.ECONOMIC ANALYSIS
14th Edition
ISBN: 9780190931919
Author: NEWNAN
Publisher: Oxford University Press
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- A firm has the production function f(X, Y) = x²/2 y1/2, where X is the amount of factor x used and Y is the amount of factor y used. On a diagram we put X on the horizontal axis and Y on the vertical axis. We draw some isoquants. Now we draw a straight line on the graph and we notice that wherever this line meets an isoquant, the isoquant has a slope of -3. The straight line we drew Select one: O a. is vertical. b. is horizontal. c. is a ray through the origin with slope 3. d. is a ray through the origin with slope 4. O e. has a negative slope.arrow_forwardUse the line drawing tool to plot the functional relation. listed below on a scale diagram (with X on the horizontal axis and Y on the vertical axis) and compute the slope of the line. Make sure you start at the Y-intercept and label the line 'Line A'. Y = 20 + 3X Carefully follow the instructions above, and only draw the required object.arrow_forwardThe function Q = L0.3 + K0.7 is an example of _____ returns to scale of production.arrow_forward
- Total Cost = C(x) = 0,005x^3 - 0,49x Lnx +5x Find : a. Average Cost Function b. Average Cost Minimumarrow_forwardImagine a smartphone company has the following costs when they produce 200 phones: $50 in average fixed cost and $140 in average total cost. What would be the total variable cost for this company when they produce 200 phones? Type your numeric answer and submitarrow_forwardCost function C = 80q - 3q2 + q3 If MC function is 80-6q+3q2, At what output level the average cost is minimised? Show your working.arrow_forward
- Identify the returns to scale in the functions below. Production Function a. q = 3L + 2K Returns to Scale constant increasing decreasingarrow_forwardFor the production function Qs = K0.4L0.1 find the returns to scale, recall that a doubling of inputs that doulbes output is a CONSTANT returns to scale = 1.0 Please enter your response as a positive number with 1 decimal and 5/4 rounding (e.g. 1.15 = 1.2, 1.14 = 1.1).arrow_forwardThe situation pictured below is one of K 3 2 10 M 20 Q = 200 Q₂ = 100 Q₁ = 300 30 L increasing returns to scale, because the isoquants are convex. decreasing returns to scale, because the isoquants are convex. decreasing returns to scale, because doubling inputs results in less than double the amount of output.arrow_forward
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