Answer:
a. Product X = 3.50 years
Product Y = 3.25 years
b. Product Y
Explanation:
The cash flows for the two products as well as the balance at the end of each year is given as follows:
For both products, the payback period is reached between the third and fourth year.
Product X:
Product Y:
Under the payback method, the alternative that presents the shortest payback period should be selected. Therefore, Product Y should be selected.
Answer:
A. IFRS, tangible assets are tested only when factors suggest impairment.
Explanation:
The tested of the tangible assets would be based on some kind of changes that are change in the market value, chnage in the technology, rise or reduction in the rate of interest in the market etc
In addition to this, the intangible assets such as goodwill would be testes on annually basis
Therefore the first option is correct
Answer:
3.53 years
Explanation:
The computation of the payback period is shown below:
In year 0 = $8,300
In year 1 = $2,100
In year 2 = $3,000
In year 3 = $2,300
In year 4 = $1,700
If we sum the first 3 year cash inflows than it would be $7,400
Now we subtract the $7,400 from the $8,300 , so the amount is $900 as if we added the fourth year cash inflow so the total amount exceed to the initial investment. So, we deduct it
And, the next year cash inflow is $1,700
So, the payback period equal to
= 3 years + $900 ÷ $1,700
= 3.53 years
Answer:
total product costs = $101750
Explanation:
given data
overhead costs = $ 100
Direct materials of $41,000
direct manufacturing labor = 450
per hour = $35
markup rate = 30 %
solution
we get here total product costs that is express as
total product costs = Direct materials + DML + MOH ..........1
total product costs = $41,000 + ( 450 × $35 ) + ( 450 × $100 )
total product costs = $41,000 + $15750 + $45000
total product costs = $101750
Answer:
B. $6,448,519
Explanation:
The computation of the present value of this growing annuity is given below:
PVA = [Cash flow at year 1 ÷ (interest rate - growth rate)] × {1 - [(1 + growth rate) ÷ (1 + interest rate)^number of years}
= [$675,000 ÷ (0.18 - 0.13)] × [1 - (1.13 ÷ 1.18)^15]
= $6,448,519
Hence, the correct option is b.
