Answer:
<em>Options Include:</em>
A. $20,000
B. $16,800
C. $18,200
<em>D. $21,800 is Correct</em>
Explanation:
Interest income for a bond provided at a discount is equal to the total of both the periodic cash flows as well as the value of the amortized bond discount during the interest duration.
Periodic cash flows are equivalent to $20,000 ($500,000 death benefit multiply by 8 percent coupon rate multiply 1/2 year). The amortization for the discount is provided as $1,800.
<em>Income for the six-month period from July 1 to December 31, Year 4, is therefore $21,800 ($20,000 + $1,800).</em>
Answer:
Gate City Security Systems
Bank Reconciliation at December 31, 2018
Book:
Balance , December 31, 2018 $2,530
<em>Add: </em>
Collection from Jane Lindsey $500
Interest revenue $10
<em>Less:</em>
Service charges $20
Adjusted book balance December 31, 2018 <u>$3,020</u>
Bank:
Balance , December 31,2018 $3,120
<em>Add:</em>
Deposit in transit $400
<em>Less:</em>
Outstanding cheque $500
Adjusted bank balance December 31, 2018 <u>$3,020
</u>
Answer:
scenario 1
owner made no investment in the business and no dividend were paid during the year,<em> there may be no income or net loss incurred by the business. there is no decrease or increase in equity.</em>
scenario 2
owner made no investments in the business but dividend were $700 cash per month, <em>the net income earned during the year equal $700*12 = $8,400.</em> <em>There is no changes in equity</em>
scenario 3
No dividend were paid during the year but owner invested an additional $45,000 cash in exchange for common stock. <em>There will be increase in equity by $45,000 but net income or net loss cannot be determined</em>
scenario 4
Dividend were $700 cash per month and the owner invested additional $35,000 cash in exchange for common stock. <em>The net Income earned will $8,400 while $35,000 will added to equity as additional capital.</em>
Explanation:
Answer:
Zero-cupon bond= $835.45
Explanation:
Giving the following information:
Face value= $1,000
YTM= 11.3%
Years to maturity= 16 years
<u>To calculate the price of the bond, we need to use the following formula:</u>
<u></u>
Zero-cupon bond= [face value/(1+i)^n]
Zero-cupon bond= 1,000 / (1.113^16)
Zero-cupon bond= $835.45