Answer:
Crucial or important?
Explanation:
Tell me if there's anything else to the question but I would say that it is very important to convince a person with understanding or appeal.
Convenience products like Coke are available almost everywhere in the United States. Thus, Coke uses intensive distribution, which is related to the strategy of making the product available at many different retailers.
This is a marketing strategy widely used by companies that supply non-durable consumer goods, which are those that are consumed quickly, such as food, beverages and medications.
Therefore, non-durable goods such as Coke need to be replenished quickly, justifying the company's intensive distribution strategy, which makes its products easily available to consumers, increasing its profitability and positioning.
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Answer: The correct answer is "e. Products with a significant chip-based component rapidly fall in value and can cause huge losses when overproduced.".
Explanation: The statement "Products with a significant chip-based component rapidly fall in value and can cause huge losses when overproduced." is a valid reason for chip manufacturers to carry minimal inventory Since if you did not have a minimum inventory, you could incur large losses, as a result of a fall in the value of products with a chip-based component.
Answer:
15.18%
Explanation:
Calculation for the nominal annual rate
First step is to find EFF% using this formula
EFF%=[1+(Nominal rate percentage/Numbers of months in a year )]^Numbers of months in a year
Let plug in the formula
EFF%=[1+(15%/12)^12
EFF%=(1+0.0125)^12
EFF%=(1.0125)^12
EFF%=1.1608×100%
EFF%=116.08%
Second step is to find Rnom compounding quarterly of 116.08% using this formula
Rnom compounding quarterly = (1+(R/4)^4
Let plug in the formula
Rnom compounding quarterly= (116.08%)^(1/4) Rnom compounding quarterly= 1+ R/4
Hence,
Rnom compounding quarterly = 15.18%
Therefore Anne Lockwood should quote her customers with Rnom compounding quarterly of 15.18%
Answer:
$14,614.02
Explanation:
The computation of the much more amount deposited is shown below:
= Expected cost ÷ (1 + interest rate on savings)^number of years - Expected cost ÷ (1 + interest rate on earnings)^number of years
= $150,000 ÷ (1 + 0.08)^18 - $150,000 ÷ (1 + 0.11)^18
= $37,537.35 - $22,923.33
= $14,614.02
We simply deduct the earning from the savings so that the approximate valeu could come