min √(x) s.t. μ 20 with variable μ Rm. In particular, show that an optimal solution μ* to this program must satisfy T n t=1 j=1 T n P(Rt(*)¹Ã¡) Ai‚j ≤ xi, Vi, ΣΣP (Rt‚j ≥ (µ*)'Aj) (µ*)¹A; = (µ*)¹x. t=1 j=1 (1) (2)

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Answer D and E please

13 4. A ramp is attached to a mover's truck. The ramp is 7 ft long and the truck is 6 ft from the bottom of the ramp. A diagram of the ramp with dimensions is below. 7 ft x 6 ft To the nearest degree, determine the angle that the ramp makes with the ground. Hint: 0 = = adjacent hypotenuse = trig ratio used Remember you will need to use your inverse function on your calculator to find the angle.

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A and b please

Given this frequency distribution, what demand values would be associated with the following random numbers? (Do not round intermediate calculations.) Demand Frequency 23 1 16 2 18 43 Random Number Simulated Demand 0.1 0.6 0.4

Maximize p = 7x + 6y + 3z subject to x + y + z ≤ 150 x + y + z ≥ 100 x ≥ 0, y ≥ 0, z ≥ 0. p= (x, y, z)=

54|David is looking to purchase an old church building. He hires an appraiser to help determine the market value of the property. Why would the appraiser most likely value the property using the cost approach? O A church is a specialty building that will most likely not have any comparable properties. It is also not an income producing property, so the best method would be the cost approach. O The income capitalization approach should be used rather than the cost approach. O A church building will have at least three comparable properties to use to help determine the market value. O The church building will most likely have income, which when a capitalization rate is applied will help determine the market value

Milford Lumber Company ships construction materials from three wood-processing plants to three retail stores. The shipping cost, monthly production capacities, and monthly demand for framing lumber are given below. Plant 1 2 Store A $4.40 $6.00 3 $4.80 Demand 300 Formulate a linear optimization model for this problem, implement your model on a spreadsheet, and use Excel Solver to find a solution that minimizes total distribution costs. If the constant is equal to one, enter "1". Let: X11 = number of components produced in Plant 1 and supplied to Store A X12 = number of components produced in Plant 1 and supplied to Store B X13 = number of components produced in Plant 1 and supplied to Store C X21 = number of components produced in Plant 2 and supplied to Store A X22 = number of components produced in Plant 2 and supplied to Store B X23 = number of components produced in Plant 2 and supplied to Store C X31 = number of components produced in Plant 3 and supplied to Store A X32 = number…