Based on the purchase price of the equipment and the increase in annual income, the accounting rate of return is 60%.
<h3 /><h3>What is the accounting rate of return?</h3>
This can be found by the formula:
= Average annual income - Average investment
The average investment is:
= Purchase price / 2
= 25,000 / 2
= $12,500
The accounting rate of return is:
= 7,500 / 12,500
= 60%
Find out more on the accounting rate of return at brainly.com/question/21276152.
#SPJ4
Bobb'e J. Thompson<span> (</span><span>Marcus "M.J." Williams, Jr)</span>
Answer:
Correct option is (D)
Explanation:
Given:
Purchase price of copyright = $50,000
Expected useful life = 5 years
Annual depreciation expense as per straight line method:
= Purchase price ÷ useful life
= 50,000 ÷ 5
= $10,000
Only useful life is considered and not legal life.
Carrying value of asset at the end of year = Book value of asset - annual depreciation
Carrying value of copyright at then end of first year = 50,000 - 10,000 = $40,000
Carrying value of copyright at then end of second year = 40,000 - 10,000 = $30,000
Answer:
Juanita will minimize the cost of the dress if she buys it from the Local Department Store
Explanation:
Every 15 minutes cost $14 for Juanita according with the information you should calculate every moved from the work to the shop and multiply by 2 because Juanita spend the same time in every journey.
Every journey and the price of the dress shlud be calculated with the next formula:
= (time by journey * 2*$14) + (the equivalent of 30 minutes shooping)+ dress price
= Local Department Store= (15*2*$14)+($28)+ $100 =$156
=Accross Twon = (30*2*$14)+($28)+ $86 =$ 158
=Neighboring City = (60*2*$14) +($28) +$63 =$199
Answer:
Net Present Value $ 23,373.49
Explanation:
First, we solve for the expected return:
![\left[\begin{array}{cccc}State&Return&Probability&Weight\\best-case&19,000&0.25&4,750\\base-case&12,000&0.5&6,000\\worst-case&-3,000&0.25&-750\\Total&&1&10,000\\\end{array}\right]](https://tex.z-dn.net/?f=%5Cleft%5B%5Cbegin%7Barray%7D%7Bcccc%7DState%26Return%26Probability%26Weight%5C%5Cbest-case%2619%2C000%260.25%264%2C750%5C%5Cbase-case%2612%2C000%260.5%266%2C000%5C%5Cworst-case%26-3%2C000%260.25%26-750%5C%5CTotal%26%261%2610%2C000%5C%5C%5Cend%7Barray%7D%5Cright%5D)
Now, we solve for the present value of this vaue over the four-year period:
C 10,000.00
time 4
rate 0.12
PV $30,373.4935
<u>Last we subtract the investment cosT:</u>
30,373.49 - 7,000 = 23,373.49