Answer:
$1,750
Explanation:
First, we have to calculate the assessed value which can be determined using the below formula:
Assessed value=Appraised value of home*assessment level
=125,000*35%
=$43,750
The next step is to calculate the cost of each mill which can be calculated using the following formula:
Cost of each mill=Assessed value/1000
=43750/1000
=43.75
The final step is to find the annual taxes, which can be calculated using the following formula:
Annual taxes=cost of each mill*number of mills
=43.75*40
=$1,750
Answer:
FV= $1,246,723.8
Explanation:
<u>To calculate the future value of this growing annuity, we need to use the following formula:</u>
FV= A*{[(1+i)^n - (1+g)^n] / (i-g)}
A= annual deposit= 55,000*0.12= 6,600
i= 0.05
g=0.03
n= 40 years
FV= 6,600* {[(1.05^40) - (1.03^40)] / (0.05 - 0.03)}
FV= $1,246,723.8
Answer:
Explanation:
Bike Co.
Bank Reconciliation
Cash balance according to Bank statement 8,980
Add:Deposits of May 31,not recorded by bank 1,050
Add:Bank error in charging checks as 730instead of $370 360 1,410
10,390
Deduct:checks outstanding 5,560
Adjusted balance 4,830
Cash balance according to company records 3795 (5140+39175-40520)
Add:collection of note 2,120
5915
Deduct: Error in recording cheque (310-130) 180
Bank service charge 25
NSF 880 1,085
Adjusted balance 4,830
2) Journal entries'
a 31-May Cash 2,120
Note receivable 2,000
interest revenue 120
b. 31-May Accounts payable-rack pro co 180
Miscellaneous expense 25
account receivable 880
cash 1,085
3) 4,830
Answer:
the first part of the question is missing:
Suppose that you make a sequence of 31 equal monthly deposits into an account paying a nominal rate of 6.7% convertible quarterly.
we need to determine the present value of the $8,000 at the moment that you stop making the monthly payments.
the effective annual interest rate = (1 + 6.7%/4)⁴ - 1 = 6.87%
the effective monthly interest rate = (1 + 6.87%)¹/¹² - 1 = 0.55523%
the value at the moment that you finish making the deposits = $8,000 / (1 + 0.0055523)⁷ = $7,695.86
now we can calculate the monthly payments using the future value of an annuity formula:
future value = monthly payment x FV annuity factor
monthly payment = future value / FV annuity factor
- future value = $7,695.86
- FV annuity factor, 31 periods, 0.55523% = 33.72594
monthly payment = $7,695.86 / 33.72594 = $228.19
