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hjlf
3 years ago
13

A new oven will save $100 per year in electricity expense. How much can we afford to pay for this oven if it is expected to last

15 years
Business
1 answer:
V125BC [204]3 years ago
7 0

Answer:

$557.55

Explanation:

Missing word <em>"The interest rate is 16​% per year"</em>

<em />

Present Value of annuity of 1 = (1-(1+i)^-n)/i

Where, i = 16%, n=15

Present Value of annuity of 1 = (1-(1+0.16)^-15)/0.16

Present Value of annuity of 1 = 5.575456

Present Value of saving of electricity expense = Annual Saving * Present Value of annuity of 1 = $100.00 * 5.575456 = $557.55. So, the amount we can afford to pay is $557.55

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4 years ago
Which of the following marketing variables is concerned with design, quality,
Daniel [21]

Answer:

A. Product APEX

Explanation:

This is the correct answer.

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4 years ago
Use the midpoint method when applicable to calculate the price elasticity of demand.
Neko [114]

Answer:

Follows are the solution to the given points:

Explanation:

In point a:

This business of plastic containers is increasing its Lunchbox Product Signature price around $3.00 and $4.00.   The volumes produced consequently declined around 20,000 to 15,000.

\text{Price elasticity} =  \frac{\frac{15000-20000}{(\frac{15000+20000}{2})}}{\frac{4-3}{(4+\frac{3}{2})}}

                        =\frac{\frac{-5000}{(\frac{35000}{2})}}{\frac{1}{(\frac{7}{2})}}\\\\=\frac{\frac{-5000}{17500}}{\frac{1}{3.6}}\\\\=\frac{\frac{-50}{175}}{\frac{1}{3.6}}\\\\= \frac{-0.2857}{0.2857} \\\\ =-1

The price elasticity also becomes unitary

In point b:

U.S. economic theory states that the elasticity of fuel demand is 0.5 because prices would be less than 1 and so are non-elastic.

In point c:

The capital Metro agrees and add $2.00 to $2.21 also for bus fares. Consequently, with an average of 70,000 drivers a days to both a daily average 61,000 drivers, its passenger numbers who take the bus in Austin falls.

\text{Price elasticity} = \frac{\frac{61000-70000}{(61000+ \frac{70000}{2})}}{ \frac{2.21-2}{(2.21+\frac{2}{2})}}

                        = \frac{\frac{-9000}{(61000+ 35000)}}{ \frac{0.21}{(2.21+1)}} \\\\= \frac{\frac{-9000}{(96000)}}{ \frac{0.21}{(3.21)}} \\\\= \frac{\frac{-9}{(96)}}{ \frac{0.21}{(3.21)}} \\\\= \frac{-0.1374}{0.099} \\\\ = -1.38

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3 years ago
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D. debit card​

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