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OLga [1]
3 years ago
5

Classify the following as fixed or variable costs:

Business
1 answer:
adelina 88 [10]3 years ago
6 0

Answer:

Fixed cost: Interest on company-issued bonds, Real estate taxes, Executive salaries,  Insurance premiums,  Wage payments, Depreciation and obsolescence charges, Sales taxes, Rental payments on leased office machinery

Variable cost: Fuel, Shipping charges, Payments for raw materials,

Explanation:

Fixed costs are costs that are not changed regardless of quantity of goods being produced such as rent for equipment, taxes, depreciation and so on.

Variable costs are costs that change with regard to the quantity of goods being produced such as cost of raw materials, cost of packaging and so on.

Example of fixed and  variable costs are:

  1. Fixed cost: Interest on company-issued bonds, Real estate taxes, Executive salaries,  Insurance premiums,  Wage payments, Depreciation and obsolescence charges, Sales taxes, Rental payments on leased office machinery
  2. Variable cost: Fuel, Shipping charges, Payments for raw materials,
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Key performance indicator​ cards: A. lead to local but not global or strategic improvements if they are not linked to strategy.
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3 years ago
You are the operations manager for an airline and you are considering a higher fare level for passengers in aisle seats. how man
hram777 [196]
Recall that margin of error is given by:

M=z_{\alpha/2}\sqrt{ \frac{p(1-p)}{n}}  \\  \\ \Rightarrow\frac{M^2}{\left(z_{\alpha/2}\right)^2}= \frac{p(1-p)}{n} \\  \\ \Rightarrow n= \frac{\left(z_{\alpha/2}\right)^2p(1-p)}{M^2}

Given that <span>you want to be 95​% confident that the sample percentage is within 2.5 percentage points of the true population percentage.

This means that z_{\alpha/2}=1.96 and M = 2.5% = 0.025.

Part A:

When nothing is known about the percentage of persengers who prefer aisle seat, we make use of p = 50% = 0.5.

Thus,

n=\frac{1.96^2\times0.5\times0.5}{(0.025)^2}= \frac{0.9604}{0.000625} =1,537

Therefore, 1,537 </span><span>randomly selected air passengers must be​ surveyed to </span><span>be 95​% confident that the sample percentage is within 2.5 percentage points of the true population percentage.



Part B:

Given that recent surveys surgest that about 38% of all air passengers</span> prefer an aisle seat, thus p = 38% = 0.38

<span>Thus,

n=\frac{1.96^2\times0.38\times0.62}{(0.025)^2}= \frac{0.9051}{0.000625} =1,449

Therefore, 1,449 </span>randomly selected air passengers must be​ surveyed to <span>be 95​% confident that the sample percentage is within 2.5 percentage points of the true population percentage.</span>
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