Answer:
D. I, II, III
Explanation:
For suggesting a variable annuity to a customer, the representative has the reasonable basis to trust the customer that gained from growth of the deferred tax for the separate account, the trust of receiving the income for life and the living or death benefit allowed in the contract
So here they all three give conditions should be considered as they are relevant
Answer:
Explanation:
a.Present value of inflows=cash inflow*Present value of discounting factor(rate%,time period)
=150,000/1.12+210,000/1.12^2+360,000/1.12^3
=557580.18
NPV=Present value of inflows-Present value of outflows
=557580.18-460,000
=$97580.18(Approx)=Value of factory
b.Hence since net present value is positive;factory is a good investment
(Yes)
Answer:
€4,883,000
Explanation:
The computation of cost of sales is shown below:-
Inventory = 35,000 ÷ €12
= 2,917 units
Weighted average cost of inventory
= (2,917 × €12) + (35,000 × €14)
= €35,004 + €490,000
= €525,004
So weighted average cost = €525,004 ÷ €40,833.33
= €12.85
So, cost of sales = weighted average cost × sold units
= €12.85 × 38,000
= €4,883,000
Answer:
Actual overhead= $153,400
Explanation:
Giving the following information:
During the year the company's Finished Goods inventory account was debited for $360,000 and credited for $338,800. The ending balance in the Finished Goods inventory account was $36,600.
At the end of the year:
Manufacturing overhead was overapplied by $15,900.
If the applied manufacturing overhead was $169,300.
Because the manufacturing overhead was overapplied, we need to subtract from the applied overhead to determine the actual overhead.
Actual overhead= applied overhead - overapplied overhead
Actual overhead= 169300 - 15900= $153,400
Answer: The monthly payment will be $2007.81.
We have:
Cost of the sports coupe (PV) $84,500
Annual Percentage Rate (APR) 6.6%
Loan tenure in months (n) 48
We can find the monthly payment by using the Present value of an annuity formula:

Since APR is a yearly number, we need to convert it into a monthly rate.
So , 
Plugging values in the PV formula above we get,





