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egoroff_w [7]
3 years ago
5

A gift shop sells 1000 boxes of scented candles a year. The ordering cost is $50 for scented candles, and holding cost is $10 pe

r box per year. What is the minimum annual amount of these combined costs the gift shop could pay?
a. $100
b. $2000
c. $200
d. $1000
e. $1200
Business
1 answer:
sattari [20]3 years ago
7 0

Answer:

d. $1000

Explanation:

Annual demand, D = 1000 boxes

Ordering cost, Co = $50

Holding cost = $10 per box per year

Economic Order Quantity (EOQ) is calculated as;

EOQ = SQRT [(2 x D x Co) / H]

where,

D = Annual demand

Co = Ordering cost

H = Holding cost

Putting the given values in the above formula, we get;

EOQ = SQRT [(2 x 1000 x 50) / 10]

EOQ = 100 boxes

Total ordering cost is calculated as;

Total ordering cost = D/EOQ x Co

Total ordering cost = (1000/100) x 50

Total ordering cost = $500  

Total holding cost is calculated as;

Total holding cost = EOQ/2 x H

Total holding cost = (100/2) x 10 0

Total holding cost = $500

The minimum annual amount of these combined costs the gift shop could pay is;

Minimum annual amount = Total ordering cost + Total holding cost

                                          = $500 + $500          

                                          = $1,000

Therefore, The minimum annual amount of these combined costs the gift shop could pay is $1,000.

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According to a survey of American households: The probability that a household owns 2 cars, if annual income is over $25,000, is
vladimir1956 [14]

Answer: 0.48

Explanation:

P(A/B) = P(AnB)/P(B) where:

P(A/B) = The probability of event A occurring given that B has occurred.

P(AnB) = The probability of both events A and B occurring.

P(B) = the probability that event B occurs.

So let

P(A) = Probability that the residents of a household own 2 cars.

P(B) = Probability that the annual household income is greater than $25,000.

The question tells us that

P(A/B) = 0.8

Note that: P(A) = 0.7, P(B) = 0.6.

Since we want to work out P(AnB), because it gives the probability that residents have an annual household income over $25,000 and own 2 cars.

We would Rearrange our initial equation to make P(AnB) the subject formula becoming;

P(A/B) = P(AnB)/P(B)

P(B)*P(A/B) = P(AnB)

So, inserting our probabilities into this equation gives:

0.6*0.8 = 0.48

8 0
2 years ago
What are the limitations of gdp and gnp
shutvik [7]

The limitations of GDP. GDP is a useful indicator of a nation's economic performance, and it is the most commonly used measure of well-being. However, it has some important limitations, including: The exclusion of non-market transactions.

7 0
3 years ago
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Another bank is also offering favorable terms, so Rahul decides to take a loan of $18,000 from this bank. He signs the loan cont
Sphinxa [80]

Answer:

final loan amount = $18,455.86

so correct option is c. $18,455.86

Explanation:

given data

loan = $18000

rate =  10%

time = 3 months

to find out

total amount that Rahul owes the bank at the end of the loan

solution

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number of day = 3 × \frac{365}{12}

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now final loan amount will be

final loan amount = loan amount × (1+r)^{t}      

final loan amount = $18000  × (1+0.00027397)^{91.25}  

final loan amount = $18,455.86

so correct option is c. $18,455.86

7 0
3 years ago
Promissory estoppel is​ a(n) _____ doctrine that permits a court to order enforcement of a contract that lacks​ _____.
ehidna [41]
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8 0
3 years ago
At September 1, 2022, Coronado Industries reported Retained Earnings of $397620. During the month, Coronado generated revenues o
Angelina_Jolie [31]

Answer:

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Explanation:

The Retained Earnings figure can be calculated using the following equation:

Closing Retained Earnings = Opening Retained Earnings + (Sales - Expenses - Dividends)

Here

Opening balance of Retained Earning is $397,620

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Expenses are $33,840

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The purchased equipment is not considered here because it is increase in asset not an increase or decrease in revenue or expenses. So it is not considered here.

So by putting values, we have:

Closing Retained Earnings = $397,620 + ($56,400 - $33,840 - $5,640)

Closing Retained Earnings = $414,540

8 0
3 years ago
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