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Anna [14]
3 years ago
13

If a manufacturing process takes 4 hours per unit of x and 2 hours per unit of y and a maximum of 100 hours of manufacturing pro

cess time are available,then an algebraic formulation of this constraint is:_______.
A) 4x + 2y ï³ 100
B) 4x ï­ 2y ï£ 100
C) 4x + 2y ï£ 100
D) 4x ï­ 2y ï³ 100
Business
1 answer:
lilavasa [31]3 years ago
6 0

Answer:

The algebraic formulation of the constraint is 4X+2Y ≤ 100

Explanation:

The algebraic formulation of the constraint is shown below:

Given that

The number of hours taken per unit of x is 4 hours

And the number of hours taken per unit of x is 2 hours

And, the maximum hours available is 100

Now based on the above information

The  algebraic formulation of the constraint is

= 4X+2Y ≤ 100

hence, the same is to be considered

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Consider a small landscaping company run by Mr. Viemeister. He is considering increasing his firm’s capacity. If he adds one mor
joja [24]

Answer:

A.$12,000

B.$8000

C.MRPL/PL = 3

MRPK/PK =2

D) Since each of the above calculated ratios are more than one, therefore adding additional worker or tractor will increase the total revenue for each of the dollar spent.

Explanation:

(a) The Marginal Revenue Product of Labor (MRPL) can said to be the additional revenue generated when an additional worker is employed.

$66,000 - $54,000 = $12,000

Thus, MRPL is 12,000

b) Marginal revenue product of capital is

( 62000 - 54000)= $8000

c) MRPL/PL = 12000/ 4000= 3

MRPK/PK = 8000/4000=2

Therefore Since these two ratios are not equal it means the firm is not using the least cost combination of inputs.

d) Since each of the above calculated ratios are more than one, therefore adding additional worker or tractor will increase the total revenue for each of the dollar spent.

5 0
2 years ago
U.S. GDPa. includes production of foreigners working in the U.S. but excludes production by U.S. residents working in foreign co
LuckyWell [14K]

Answer:

The correct answer is letter "A": includes production of foreigners working in the U.S. but excludes production by U.S. residents working in foreign countries.

Explanation:

The Gross Domestic Product or GDP represents the overall market value of all the goods and services a country produces. The GDP measures the size of the economy and it is determined by the following formula:  

GDP = C+ G + I + NX

Where:

C = Private consumption

G = Government spending

I  = Businesses' capital spending

NX = Net exports (exports-imports)

Labor is part of the GDP as well. It could be included in government spending or capital spending. <em>A nation's labor productivity is the sum of all the labor force production within the country regardless of the nationality of the workers</em>. <em>Citizen's productivity working abroad will be included in the GDP of the country where they work</em>.

3 0
2 years ago
On january 2, 2017, the matthews band acquires sound equipment for concert performances at a cost of $65,800. the band estimates
ikadub [295]

Answer:

start working on 2019 not 2017 ok

Explanation:

7 0
3 years ago
Read 2 more answers
An investor makes three deposits into a fund, at the end of 1, 3, and 5 years. The amount of the deposit at time t is 100(1.025)
bulgar [2K]

Answer:

The size of the fund at the end of 7 years is $483.110

Explanation:

Number of quarters = 4

We are given that the nominal rate of discount convertible quarterly is 4/41

Discount rate in each quarter =\frac{\frac{4}{41}}{4} = \frac{1}{41}.

Let A is the value after discount and X is the original value:

A = X - X(\frac{1}{41}) \\A=X(1 - \frac{1}{41}) \\A=\frac{40}{41}X\\X = \frac{41}{40}A

Now To calculate the value after 7 years we need to multiply each value by the interest raised to the correct power.

A=100 \times 1.025^1 \times \frac{41}{40}^{(7-1) \times 4}+100 \times 1.025^3 \times \frac{41}{40}^{(7-3) \times 4}+100 \times 1.025^5 \times \frac{41}{40}^{(7-5) \times 4}

A=483.110

Hence  the size of the fund at the end of 7 years is $483.110

3 0
2 years ago
Select the correct answer.
drek231 [11]
C. Honesty and Integrity
3 0
3 years ago
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