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lubasha [3.4K]
4 years ago
10

Suppose the nation of Sugarland consists of 50,000 households, 10 of whom are sugar producers. Arguing that the sugar industry i

s vital to the national economy, sugar producers propose an import tariff. The loss in consumer surplus due to the tariff will be $100,000 per year. The total gain in producer surplus will be $25,000 per year.
1. What is the gross cost per household per year of the proposed policy?

2. What is the policy's benefit per sugar producer per year?
Business
1 answer:
Zinaida [17]4 years ago
7 0

Answer:

1. $2 per household per year

2. $2,500 per sugar producer per year

Explanation:

The computation is shown below:

1. The gross cost per household per year is shown below:

= Loss in consumer surplus due to the tariff ÷ Total number of households

= $100,000 ÷ 50,000 households

= $2 per household per year

2.  The policy's benefit is

= Total gain in producer surplus  ÷ number of sugar producers

= $25,000 ÷ 10 sugar producers

= $2,500 per sugar producer per year

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7 0
3 years ago
O.J. Juice Company sells bags of oranges and cartons of orange juice. O.J. grades oranges on a scale of 1 (poor) to 10 (excellen
siniylev [52]

Answer:

max z = 0.3x_{1} + 0.45x_{2} + 0.3y_{1} + 0.45y_{2}

Constraints

x_{1} +  x_{2} \leq  100,000 (Grade 9 oranges)

y_{1} +  y_{2} \leq  120,000 (Grade 6 oranges)

2x_{1} - y_{1} \geq   0 (Avg oranges in bags)

x_{2}  - 2y_{2} \geq 0 (Avg oranges in juice)

x_{1}\geq  0, x_{2} \geq  0, y_{1}\geq 0, y_{2} \geq 0

Explanation:

Let the variables used be x and y

x representing oranges of grade 9

y representing oranges of grade 6

Now, let x_{1} be the oranges used in each bag in lbs, and x_{2} be oranges used in juice of grade 9 each.

Similarly let y_{1} will represent oranges of grade 6 in bags, and y_{2} will represent oranges in juice of grade 6

Now total oranges sold in bags

= x_{1} + y_{1}

And their revenue in $ = 0.5 revenue - 0.2 expense = 0.3

Total profit from bag shall be

0.3 (x_{1} + y_{1}) = 0.3 x_{1} + 0.3y_{1}

Similarly total oranges in juice shall be

= x_{2} + y_{2}

Profit shall be

$1.50 - $1.05 = $0.45

Total profit from juice shall be

$0.45 (x_{1} + y_{1}) = 0.45 x_{2} + 0.45 y_{2}

Profit shall maximise as

z = 0.3x_{1} + 0.45x_{2} + 0.3y_{1} + 0.45y_{2}

Further constraint 1 shall be

Total amount of  grade 9  oranges used shall be max 100,000 lb

x_{1} +  x_{2} \leq  100,000

Constraint 2

Total amount of  grade 6  oranges used shall be max 120,000 lb

y_{1} +  y_{2} \leq  120,000

Constraint 3

Average quality of oranges sold in bag shall be 7

\frac{9x_{1} + 6y_{1}  }{x_{1} + y_{1}  } \geq 7

Accordingly,

9x_{1} + 6y_{1} \geq   7x_{1} + 7y_{1}

Simplifying:

2x_{1} - y_{1} \geq   0

Constraint 4

Average quality of oranges sold as juice shall be 8

\frac{9x_{2} + 6y_{2}  }{x_{2} + y_{2}  } \geq  8

Accordingly,

9x_{2} + 6y_{2} \geq   8x_{2} + 8y_{2}

Simplifying:

x_{2}  - 2y_{2} \geq 0

Constraints shall be

x_{1}\geq  0\\x_{2} \geq  0\\y_{1}\geq  0\\y_{2} \geq 0

5 0
3 years ago
Iagan, Inc. has collected the following data.​ (There are no beginning​ inventories.) Units produced 700 units Sales price $ 120
Olin [163]

Answer:

A. $ 6,800

Explanation:

The options are inconsistent with the data given.

Variable costing Method consider all variable costs as the cost of sales and fixed cost as the periodic or operational cost.

Variable Costs

Direct materials                                           $50 per unit

Direct labor                                                  $12 per unit

Variable manufacturing overhead             <u>$6 per unit</u>

Total Variable cost per unit                        <u>$68 per unit</u>

Ending Inventory = Production for the year - Sale in the year = 700 - 600 = 100 units

Value of Ending Inventory = $68 x 100 units = $6,800

4 0
4 years ago
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