Question 3 An analog signal contains frequencies up to 10 kHz. (a) What range of sampling frequen...


Question 3 An analog signal contains frequencies up to 10 kHz. (a) What range of sampling frequencies allows exact reconstruc

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Electrical Engineering 1 Answer Yo Cmoi

1. Calculate densities in lbm/ft3 of the following substances: (a) a liquid with den...

1. Calculate densities in lbm/ft3 of the following substances:

(a) a liquid with density of 995 kg/m3. Use (i) conversion factors from the table on the inside front cover and (ii) Equation 3.1-2.

(b) a solid with a specific gravity of 5.7. What did you assume to come up with your answer?

(c) A two-gallon bucket is filled with sand (silicon dioxide, SiO2). The void fraction of the sand (i.e., the empty space between particles, since they don’t pack perfectly tightly) is 0.35mL of empty space/ mL of total volume . If the maximum amount of water is added to the bucket of sand without water spilling over, determine the total mass in the bucket (kg) and specific gravity of the sand-water mixture.

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Chemical Engineering 1 Answer hUAIrUI Z

1. A portion of an inclined 8-in (ID) pipe containing flowing water (p= 1.90 slugs/ft) has two pr...

1. A portion of an inclined 8-in (ID) pipe containing flowing water (p= 1.90 slugs/ft) has two pressure gages attached 2000 f

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Civil Engineering 1 Answer Shingled Plays

a. solve using graphical methodb. interpret slack/surplus based on optimal values of deciso...


2.11. The WorldLight Company produces two light fixtures (Products 1 and 2) that require both metal frame parts and electrica

a. solve using graphical method
b. interpret slack/surplus based on optimal values of decison variables in a.)
c. are there any binding constraints in the model. explain

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ECONOMICS 1 Answer Leila Mae Bustamante

The WorldLight Company produces two light fixtures (products 1 and 2) that require both metal fra...

The WorldLight Company produces two light fixtures (products 1 and 2) that require both metal frame parts and electrical components. Management wants to determine how many units of each product to produce per week so as to maximize profit. For each unit of product 1, one unit of frame parts and two units of electrical components are required. For each unit of product 2, three units of frame parts and two units of electrical components are required. The company has a weekly supply of 3,000 units of frame parts and 4,500 units of electrical components. Each unit of product 1 gives a profit of $13, and each unit of product 2, up to 900 units, gives a profit of $26. Any excess over 900 units of product 2 brings no profit, so such an excess has been ruled out.

a. Formulate this model algebraically (write out the math problem).

b. Formulate and solve a linear programming model for this problem on a spreadsheet. Provide a screen shot of your Excel model and highlight the objective function and decision variables. Provide a screenshot of how you setup Solver.

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Supply Chain Management/Operations Management 1 Answer Lisa Robertson