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The Options are: a) None of the others b) decreasing function, convex function c) Increasing function, convex function d) decreasing function, concave function e) Increasing

The Options are:

a) None of the others

b) decreasing function, convex function

c) Increasing function, convex function

d) decreasing function, concave function

e) Increasing function, concave function

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Select the correct function type for function f(.:-:) on (1, 3): an) = mz 2 f(x) = g3 4x2 + 393 1 3%) = (x + 1)(x -10) 3%?) = -=v(x - 8) Choose... 0 Choose... 0 Choose... 0 Choose... 0 Suppose function at\") and its derivative f'(2:} is well-dened for all real-valued 3. It is known that x) has only one stationary point :3 = 1. Is it correct to conclude that cc = 1 is either a maximum or minimum point for x)? Select one: 0 True 0 False Suppose function x) and its derivative f'($) is well-dened for all real-valued r_ It is known that at) has only one stationary point as = 1. Moreover, we know that f(2':) indeed has a maximaf point. Is it correct to conclude that a: = 1 is the maximal point for x) ? Select one: Q True 0 False What is the maximum point of the quadratic function @(x)=-2x\"2+9x7_7 on real line? Round your answer to 2 decimal places. Answer: A rm's short-run production function is given by Q{L) = 6L2 0.45123 where L 3 0 denotes the number of workers (in thousands). What is the size of the workforce (in thousands) that maximises output? Round your answer to 2 decimal places. Answer: \f

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