A bond issue consists of a number of bonds, usually in denominations of $1000 or $5000 and is sold to many different lenders.
<h3>What is a bond?</h3>
It should be noted that bonds are securities that can be readily bought and sold.
In this case, a bond issue consists of a number of bonds, usually in denominations of $1000 or $5000 and is sold to many different lenders.
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Answer: $171.67 would be the price of the security
Explanation: This problem relates to dividend growth model, which can be shown as follows :-

where'
d1 = expected dividend
p = price
g = growth rate
therefore,

solving this we get

Answer:
The balance in stockholders' equity at the end of year 2 is $31,000
Explanation:
For computing the balance in stockholder equity at the end of year 2, first, we have to compute the balance for year 1 which is shown below:
Year 1 equity balance = Issue of stock + Net income
= $20,000 + $5,000
= $25,000
Now, year 2 balance would equal to
= Year 1 balance + Net income - Dividend paid
= $25,000 + $10,000 - $4,000
= $31,000
Hence, the balance in stockholders' equity at the end of year 2 is $31,000
Answer:
cash 595,900 debit
bonds payable 590,000 credit
premium on bonds 5,900 credit
Explanation:
We have to record the issuance of the bonds:
<em><u>cash proceeds:</u></em>
face value x quote:
590,000 x 101/100 = 595,900
face value <u> (590,000)</u>
<em>premium </em> 5,900
<em>There is a premium as we are receiving more than we are going to pay at maturity.</em>
We will debit the cash proceeds form the bond
and credit the bonds and premium
Answer:
b. 51,429 units
Explanation:
If x = Number of units
Net Income = Sales Revenue - Variable Cost - Fixed Cost
or
Net Income = Contribution Margin - Fixed Cost
where,
Net Income = $80,000
Contribution Margin per unit = $3.50
Fixed Cost = $100,000
Contribution Margin = Net Income + Fixed Cost
$3.50x = $80,000 + $100,000
$3.50x = $180,000
Dividing the above equation by $3.50 we get
x = $180,000 / $3.50
x = 51,429 units
Hence 51,429 number of units must be sold to generate the net income of $80,000.