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gulaghasi [49]
3 years ago
14

Camera 1 costs $4,900. It should last for eight years and have annual maintenance costs of $220 per year. After eight years, the

magazine can sell the camera for $290. Camera 2 costs $4,400. It will also last for eight years and have maintenance costs of $790 in year three, $900 in year five, and $1,000 in year seven. After eight years, the camera will have no resale value. (FV of $1, PV of $1, FVA of $1, and PVA of $1) (Use appropriate factor(s) from the tables provided. Round your answers to 2 decimal places.) Required: 1-a. Assume that an interest rate of 8% properly reflects the discount rate in this situation and that maintenance costs are paid at the end of each year. Determine the total cost of cameras. 1-b. Which camera should Hollywood Tabloid purchase?
Business
1 answer:
lesya692 [45]3 years ago
4 0

Answer:

Use formula: (((F1^F2) - (F1*F2)) / ((F2-F1) + (F1*F2))) /  % of hours

Explanation:

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What is an antonym for delicate?
MAXImum [283]
A antonym for delicate could be firm
8 0
4 years ago
A company has introduced a process improvement that reduces processing time for each unit, so that output is increased by 25% wt
Oksana_A [137]

Answer:

The productivity increase by 48.83%

Explanation:

old

60 units for 5 workers

5 x $12 = 60

material $16 x 60 = 960

overhead: 60 x 1.6 = 96

total revenue 60 x 31 =  1,860

total cosT: 60 + 960 + 96 = 1,116

productivity index_ 1,860 / 1,116 = 1,667

<em><u>now:</u></em>

output 60 + 25% = 75 units

6 workers x $12 = $72

materials $10 x 75 units = $750

overhead: $72 x 1.6 = $115.2

total revneue 75 units x $31 = 2,325

total cost: 75 + 750 + 115.2 = 940.2

productivity index_ 2,325 / 940.2 = 2,4728

percentage of improvement: ( it is calculate like a return on investment)

(2.4728 - 1.667) / 1.667 = 0.4883 = 48.83%

5 0
3 years ago
Which type of law governs the relationship between private individuals or companies?
alukav5142 [94]
The correct answer is B- Civil Law
6 0
3 years ago
Read 2 more answers
Malone Imports stock should return 12 percent in a boom, 10 percent in a normal economy, and 2 percent in a recession. The proba
Rufina [12.5K]

Answer:

6.11%

Explanation:

For computing the variance, first we have to determine the expected return which is shown below:

= (Expected return of the boom × weightage of boom) + (expected return of the normal economy × weightage of normal economy)  + (expected return of the recession × weightage of recession)

= (12% × 5%) + (10% × 85%)  + (2% × 10%)  

= 0.6% + 8.5% + 0.2%

= 9.30%

Now the variance would equal to the

= Weightage × (Return - Expected Return) ^2

For boom:

= 5% × (12% - 9.3%) ^2

= 0.3645

For normal economy:

= 85% × (10% - 9.3%) ^2

= 0.4165

For recession:

= 10% × (2% - 9.3%) ^2

= 5.329

So, the total variance would be

= 0.3645 + 0.4165 + 5.329

= 6.11%

4 0
3 years ago
A two-year bond with par value $1,000 making annual coupon payments of $99 is priced at $1,000.
iVinArrow [24]

Answer:

(a) 9.9%

(b)  10.09%

The further explanation is given below.

Explanation:

The given values are:

Coupon payment

=  $99

Price

=  $1,000

(a)

The Yield to maturity (YTM) will be:

= \frac{C+\frac{F-P}{n} }{\frac{F+P}{2} }

where,

C = Coupon payment

P = Price

n = years to maturity

F = Face value

On putting the estimated values is the above formula, we get

⇒  99+\frac{0}{1000}

⇒  .099

⇒  9.9%

(b)

Although the 1st year coupon was indeed reinvested outside an interest rate of r%, cumulative money raised will indeed be made at the end of 2nd year.  

= [99\times (1 + r)] + 1,099

Came to the realization compound YTM is therefore a function of r, as is shown throughout the table below:

Rate (r)             Total proceeds         Realized YTM ((\frac{proceeds}{1000} )^{.5} - 1)

7.9%                      1205.8                                   9.8%

9.9%                             1207.8                                   9.9%

11.9%                      1209.8                                  9.99%

Now,

Overall proceeds realized YTM:

= \frac{proceeds}{1000} -18 \ percent \ 1,\frac{2081208}{1000} - 1

= 0.0991

= 9.91 \ percent \ 10 \ percent \ 1,\frac{2101210}{1000}- 1

= 0.1000

= 10.00 \ percent \ 12 \ percent \ 1,\frac{2121212}{1000}-1

= 0.1009

= 10.09%

6 0
3 years ago
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