For the purpose of accounting, there are three types of expenditure. These are Capital Expenditure, Revenue Expenditure, and Deferred Revenue Expenditure.
Capital Expenditure is the amount incurred in acquiring long term assets like land, buildings, equipments (which are used for the purpose of earning revenues). These costs are reflected in the account of Property, Plant and Equipment.
Revenue Expenditure is cost incurred in one accounting year wherein the benefits are also enjoyed in the same period only. It does not increase the earning capacity of the business, instead, it maintains the existing earning capacity of said business. This expenditure is recurring in nature like salaries and wages, selling and distribution expenses.
Deferred Revenue Expenditure is a revenue Expenditure which has been incurred within the current accounting year but its benefit will be extended to a number of years. This cost is charged to the Profit and Loss account. Example of this is advertising cost.
Answer:
The price of the bond is $1000. Thus, option a is the correct answer.
Explanation:
The price of a bond is calculated using the present value of the interest payments made by the bond, which is in the form of an annuity, plus the present value of the face value of the bond. The present value is calculated by discounting the annuity of interest and the face value by the YTM or yield to maturity. In case YTM is not provided, we assume that it is same as or equal to the coupon rate paid by the bond.
The formula for the price of the bond is attached.
Bond Price = 25 * [(1 - (1+0.025)^-8) / 0.025] + 1000 / (1+0.025)^8
Bond Price = $1000
Answer:
10.92%
Explanation:
The formula and the computation of the estimated cost of equity capital is shown below:
Stock price = Next year dividend ÷ (cost of equity - expected dividend growth rate)
We assume the cost of equity be X
$34 = $3.10 ÷ (cost of equity - 1.8%)
$34 X - $34 × 1.8X = $3.10
After solving this,
The cost of equity would be 10.92%
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We are given
P = $15,000
i = 8% per year
n = 9 months
First we convert the interest to per month
i = 8%/12 = 0.67%
And we solve for the future worth of the note
F = P ( 1 + i)^n
F = 15000 ( 1 + 0.0067)^9
F = $15929.12
The value of the note is $15929.12<span />