Answer:
$11,009
Explanation:
Calculation to determine The amount due on the maturity date
Amount due =10900 x .06 x 1/6 = $109 + $ 10900
Amount due=$11,009
Therefore The amount due on the maturity date is $11,009
Answer:
December 31 Interest expense $3900 Dr
Interest Payable $3900 Cr
Explanation:
The interest and principal is both payable at maturity thus we need to accrue the interest payment and create a liability against the amount of interest due. The adjustment is made 6 months from the issue of the note thus the interest for 6 months is due. The entry would be to record 6 month's interest that relates to this year. The interest expense will be,
120000 * 0.065 * 6/12 = $3900
As the payment is not made until maturity we will credit interest payable by this amount.
Answer:
The answer is "nothing changes because the fees would still be fixed costs."
Explanation:
When annual expenses throughout the cash payment are recovered, a long-term delivery curve of both the company will change.
When the lump sum costs are still only obtained once, the long-term supply curve shall be changed.
It is because, regardless of how it is paid, this tv license has little effect mostly on low cost but only a fixed cost. Its amount of output relies on how well the cost of the profit changes. Provided these are fixed costs, their performance doesn't matter.
Answer:
All cash flows other than the initial investment occur at the end of periods.
All cash flows generated by the investment project are immediately reinvested at a rate of return equal to the discount rate.
Explanation:
Net present value method: In this method, the initial investment is subtracted from the discounted present value cash inflows. If the amount comes in positive than the project is beneficial for the company otherwise not.
In the net present value, the yearly cash flows other than the initial investment is occur at the end of the period as all the yearly cash flows are discounted at the present value factor.
And, the discount rate is equal to the rate of return
So, these two statements are correct.
