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torisob
18 days ago
8

Annual demand for a product is 40,000 units. The product is used at a constant rate over the 365 days the company is open every

year. The annual holding cost for the product is estimated to be $2.50 per unit, and the cost of placing each order is $125.00. If the company orders according to the economic order quantity (EOQ) formula, then the time between orders (order cycle time) is
Business
1 answer:
Scilla [3.2K]18 days ago
3 0

Answer:

Order cycle duration = 28.85 days

Explanation:

The Economic Order Quantity (EOQ) refers to the optimal order size that minimizes the combination of ordering and holding costs. It is at the EOQ point where carrying costs equate to holding costs.

To calculate EOQ, we use the formula below

EOQ = √ (2× Co× D)/Ch

Where Co is the ordering cost, Ch is the holding cost per annual unit, and D represents annual demand.

Given: Co=125, Ch= 2.50, D= 40,000

EOQ= √ (2× 125× 40,000)/2.5

EOQ = 3,162.27

The cycle time is then determined using order quantity divided by annual demand multiplied by 365 days

= 28.85 days

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9 days ago
A production line engineer, Shane, checks every chip for quality control (QC). His workers find errors approximately every 150 c
Mariulka [3164]

Answer:

The query lacks completeness:

The production line yields 100,000 chips annually.

All chips are sold.

The production cost for each chip is roughly $9.00.

Testing each chip incurs about $4.00.

Repairing a chip, including labor and materials, is around $2.00.

This repair expense covers the re-testing.

Post-testing profit for each chip is $0.25.

Shane manages a team of fifteen full-time employees.

Under Shane's oversight, there are also two part-time workers.

The manager overseeing Shane has been with the organization for nearly 7 years.

Shane has maintained a good rapport with Rob, his manager, for several years.

The inquiries are as follows:

1. What percentage of the chips might be defective if Xanthum, Inc. orders 15,000 chips from Shane's line?

  • There is one defect in every 150 chips, so the percentage of defective chips = (1 / 150) x 100 = 0.667%.
  • Thus, for an order of 15,000 chips from Xanthum, approximately 100 will likely be flawed.

2. Is this failure rate acceptable? Considering it from Xanthum’s point of view? And from the manufacturer’s perspective? Why or why not?

  • From Xanthum's viewpoint, no level of defects is acceptable. I would return the defective chips and most likely cease future purchases. If the chips are used in further manufacturing, any defective ones could harm the product's reputation and lead to financial losses.
  • From the manufacturer's angle, this rate is tolerable since 99.333% of the chips are fine. The real issue isn't the minuscule failure rate, but rather the lack of action taken regarding it.

3. Considering Shane's line produces 100,000 chips each year, what are the costs for:

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  • Testing all chips will cost 100,000 x $4 = $400,000.
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  • If no chips are tested, the testing expense is $0.
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4. Is Rob’s assessment reasonable? What about his claim that it saves money to not discard defective chips?

  • Since the expense of replacing flawed chips is significantly less than repairing and testing them, Rob is justified in saying that not repairing leads to greater profits. However, he fails to account for how selling faulty chips impacts the company’s sales. As mentioned in question 2, if I were a client, I would no longer buy chips from Rob’s company due to their defects. The costs associated with defective products can lead to lawsuits and damage the brand’s reputation. Rob is focusing on production costs without considering other potential repercussions. For instance, if Xanthum produces medical equipment using faulty chips that result in failures, they could be sued by clients, and Rob’s company would face similar legal challenges.
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1 month ago
Consider an 8% coupon bond selling for $953.10 with three years until maturity making annual coupon payments. the interest rates
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Answer:

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Explanation:

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years to maturity n = 3

Yield to maturity (YTM) is calculated as \frac{PMT+(FV-PV)/n}{(FV+PV)/2} = \frac{80+(1000-953.1)/3}{(1000+953.1)/2}= 9.8%

b) r2 = 10% = 100%+10% = 1.1

r3 = 12% = 100%+12% = 1.12

To find the realized compound yield, we first need the future value (FV) of the principal and reinvested coupons.

FV = ($80 * 1.10 * 1.12) + ($80 * 1.12) + $1080 = $1268.16

Let a be the rate at which the future value equals $1268.16.

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INCOME STATEMENT Little Books Inc. recently reported $3 million of net income. Its EBIT was $6 million, and its tax rate was 40%
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Answer:

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The standard format of an income statement includes:

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General and Administrative (G&A) Expenses (-)

=EBITDA

Depreciation & Amortization Expense (-)

=Operating Income or EBIT

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=EBT (Pre-Tax Income)

Income Taxes (-)

=Net Income

For this case:

EBIT equals $6,000,000.

The interest is to be determined.

Tax is calculated as 0.40.

EBITDA stands at $3,000,000.

The interest formula is: interest = [EBITDA / (1 - tax)] - EBIT

Substituting values, interest = 3000000 / 0.60 - 6000000 = -$1,000,000.

With EBIT at 6 million, the interest is $1 million, and the tax amounts to 2 million (calculated as (EBIT - interest) * 0.40).

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7 0
25 days ago
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Answer: The result is -2.42

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= -2.42.

7 0
13 days ago
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