Answer:
a) actual dollar = $60
b) Constant dollar of the 15th payment = $38.710
Explanation:
Facts from the question:
The Face value of the bond = $1,000
Nominal Interest rate = 12% and it compounded annually
General inflation rate = 6%
The question: Determine the 15th interest payment on the bond.
Step 1: The coupon for the amount of semi annual payment is as follows:
Coupon= (Interest rate/ Number of compounding times in a year) x face value of the bond
= (0.12/2) x 1000
= $60 -= Actual dollar amount
Step 2: Determine the 15th payment and this will represent the middle of the 8th year or (7 1/2) year.
To calculate this=
Constant dollar amount of the 15th interest payment
= Actual dollar amount (above) / (1 + inflation rate)∧n
where n= the number of years = 7.5 years
= $60 / (1 + 0.06) ∧7.5
= $60/1.55
= $38.710
This means the constant dollar amount on that 15th payment = $38.710
Answer:
Estimated balance of Doubtful Account after adjusting entry = $4,200
Explanation:
Given:
The credit balance of Doubtful Account = $500
Computation of estimated balance of Doubtful Account after adjusting entry:
Estimated balance of Doubtful Account after adjusting entry = 7% of $60,000
Estimated balance of Doubtful Account after adjusting entry = $4,200
After adjusting entry , Total amount credited in Allowance for Doubtful Accounts is $4,200
Answer: none is correct.
Explanation:
Given data:
2 years ago = $500
1 year ago = $300
Today = $800
Solution:
PV ( presents value )
= p * r * t
Where:
p = principal ( $500, $300, $800 )
r = rate = 4%
t = duration (time) ( 2years, 1 year and present ).
= ( $500* 2 * 0.04 ) + ( $300 * 1 * 0.04 ) + $800
= $40 + $12 + $800
= $852
PV = $500 + $300 + $852
= $1,652.
I think the answer is false because many schools raise fundraisers to help pay for things. If this is the case the money for the school will be quite low
