The ending balance will be $9.50
Option b
<u>Explanation:</u>
Given:
Principal amount = $100
Annual interest rate = 6%
Compounding is semi-annual
To find: The ending balance
Balance after 6 months = 100+0.06*100/2 = $103
Hence, balance remaining after withdrawal of $100 = $3
Remaining periods =
Balance after 20 years = Future Value (0.06/2,39,0, -3) = $9.50
Answer: they will report an interest expense of $150000 in December 2020
Explanation:
firstly we calculate how much interest will be accumulated for the whole year so we are given a $5 million Dollar purchase which is the amount that will accumulate interest over time, then we have been told the company ha issued a 1 year installment note therefore we have a time frame.
so now we will calculate the yearly interest of $5 million :
$5 000000x12% = $600000 so the company will accumulate this interest yearly then we divide this amount by 12 to get the monthly interest.
$600000/12 = $ 50000 per month interest thereafter we will multiply the monthly interest of $50000 by 3 months which is months from October to December.
therefore the interest expense to be reported on the December 2020 income statement is $50000 x 3= $150000
Answer:
40%
Explanation:
The Dean company have a sales of $500,000
The break-even point in sales dollar is $300,000
Therefore, the company's margin of safety can be calculated as follows
Margin of safety= Sales-break-even sales/sales
= $500,000-$300,000/$500,000
= $200,000/$500,000
= 0.4×100
= 40%
Hencethe company's margin of safety percentage is 40%
Answer:
a) $393.65
b) $458.11
c) $217.63
Explanation:
Given data:
16-year ( n )
$1000 par value ( FV )
6% ( R )
A) determine the initial price of the bond
= FV / ( 1 + R ) ^ n
= 1000 / ( 1.06 ) ^ 16
= 1000 / 2.5403 = $393.65
B ) when interest rate drops to 5% determine the value of the zero-coupon rate of bond
= FV / ( 1 + R ) ^n
= 1000 / ( 1.05 ) ^ 16
= 1000 / 2.1829 = $458.11
C ) when interest rate increases to 10% determine the value of the zero-coupon rate of bond
= Fv / ( 1 + R ) ^ n
= 1000 / ( 1.1 ) ^ 16
= 1000 / 4.5950 = $217.63
