Answer:
The increase in earnings is $136511.56
Explanation:
Since the lease is a sale type of lease,it means that as soon as the machinery is delivered to the lessee,profit should be recognized on the lease transaction,which is computed below:
Profit on lease=present value of lease payments-costs
=$274149-$156000
=$118149
However,every six months interest is charged on the lease,which clearly indicates another source of earnings,the interest in the first six months is given below:
Interest=($274149-$44617)*8%
=$18362.56
Please note that interest is charged after lease payment as lease payment is made in advance not in arrears.
Conclusively, the increase in earnings is $118149+$18362.56
That is $136511.56
Answer:
This has no effect on the period-end balance sheet.
Explanation:
A statement of the assets, liabilities, and capital of a business or other organization at a particular point in time, detailing the balance of income and expenditure over the preceding period.
According to the question asked the balanced sheet was prepared before the pay period came so this effect will not affect the balance sheet.
I'm going to use A B C going down from "prevents detects(A).... to protects consumers(D)"
A-Dodd Frank Act
B-Patriot act
C-identity theft and assumptions
D-Credit card act
Answer:
Reconciling the bank statement to the cash control account.
Explanation:
The reason is that the detective approach is the one which helps in identification of the errors in recording the facts and figure in a control system is the detective control. In this case, bank reconciliation helps in accessing the errors and entries that are not recorded in the books of accounts hence it is a detective control.
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