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zimovet [89]
3 years ago
10

The General Chemical Company uses 150,000 gallons of hydrochloric acid per month. The cost of carrying the chemical in inventory

is 50 cents per gallon per year, and the cost of ordering the chemical is $150 per order. The firm uses the chemical at a constant rate throughout the year. The chemical's economic order quantity is
A) 32,863 gallons.
B) 11,619 gallons.
C) 9,487 gallons.
D) 1,900 gallons.
Business
1 answer:
galina1969 [7]3 years ago
8 0

Answer:

ROQ will be 32863 gallons

So option (a) will be the correct answer

Explanation:

We have given that company uses 150000 gallons of hydrochloric acid per month

Ordering cost = $150

And the holding cost = $0.5

We know that 1 year = 12 month

So annual demand = 12 ×150000 = 1800000

We have to fond the economic order quantity EOQ

We know that EOQ is give by

EOQ=\frac{2\times annual\ demand\ \times ordering\ cost}{holding\ cost}=\frac{2\times 1800000\times 150}{0.5}=32863.35=3286gallons

So option (a) will be correct answer

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Answer:

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2 years ago
In preparing for the upcoming holiday season, Fresh Toy Company (FTC) designed a new doll called The Dougie that teaches childre
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6 0
2 years ago
They could increase Marco's motivation by:
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Answer:

B

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moneys always good motivation

4 0
1 year ago
Keidis Industries will pay a dividend of $3.55, $4.65, and $5.85 per share for each of the next three years, respectively. In fo
german

Answer:

price = $47.82

Explanation:

Find the present value of each dividend at the required rate of return and sum them up to get the current price;

PV = FV /(1+r)^n

PV(D1) = 3.55/ (1.099^1) = 3.2302

PV(D2) = 4.65/ (1.099^2) = 3.8500

PV(D3) = 5.85 / (1.099^3) = 4.4072

PV(Price at t=4) = 53 / (1.099^4) = 36.3316

Price = 3.2302+2.9392+4.4072+36.3316

= 47.81897

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2 years ago
The fictional country of Anastialia is a small country with rich resources in minerals. In an 8 hr work day it can produce 100 p
Ksivusya [100]

Answer:

c. comparative advantage

Explanation:

As we know that

The one pound of silver would be equivalent to 0.5 pound of copper

And,

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