Answer:
(B) $38,446,000
Explanation:
Assuming a linear depreciation model, depreciation will occur at the same rate each year. Since the total after 15 years is 90% of the original value, the percentage depreciated per year is given by:
The book value (V) of this purchase after the first year will be:
Therefore, the answer is (B) $38,446,000
Answer:
The email message can be read again for further reference by Leona.
Explanation:
The oral communication tends to he an effective way to give a message, however sometimes it can present difficulties. The oral communication can be misunderstood when there are phonetic expressions or physical expressions that might confuse to the person who receives the message.
The email or written communication is a more formal way to give a message, the person who receives the message can read it multiple times avoiding mistakes, furthermore, when there is a written message the person who wrote it selected the word and refine the information making it clear and easy to read.
Answer:
$50,258.
Explanation:
According to the scenario, computation of the given data are as follow:-
We can calculate the deposit amount at the end of 15 years by using following formula:-
Deposit Amount per year(PMT) = $2,000
Interest rate = 7% = 0.07
Deposit year (n) = 15 years
Future value(FVIFA) = PMT × [{(1 + interest rate)^number of years - 1} ÷ interest rate]
= $2,000 × [{(1 + 0.07)^15 - 1} ÷ 0.07]
= $2,000 × [{2.7590315 - 1} ÷ 0.07]
= $2,000 × [1.7590315/0.07]
= $2,000 × 25.129022
= $50,258
According to the analysis total deposit at the end of the year is $50,258.
The price of the bond if the yield to maturity falls to 7%, based on the period and amount will be $1,620.45.
<h3>What is the price of the bond at 7%?</h3>
We shall assume that the bond has a face value of $1,000.
The coupon is:
= 12% x 1,000
= $120
The price is:
= (Coupon x Present value interest factor of annuity, 30 years, 7%) + Face value of bond / ( 1 + rate) ^ number of periods
= (120 x 12.409) + (1,000 / (1 + 7%)³⁰)
= $1,620.45
Find out more on bond pricing at brainly.com/question/25596583.
