Answer:
$2,200
Explanation:
Calculation to determine what should this recent grad be willing to pay in rent per month
First step is to calculate the work days
Using this formula
Work days = 5 days per week x 1 hour to work+ 1 hour from work
Let plug in the formula
Work days = 5 days a week x 2 hours
Work days= 10 hours
The second step is to calculate the monthly commuting in a standard month of 4 weeks
Monthly commuting = 4 x 10 hours
Monthly commuting = 40 hours
Third step is to calculate hourly how much she will be able to maximize
Amount maximize = $25 x 40 hours (commuting hours)
Amount maximize= $1,000
Now let determine The total she will be willing to pay in rent
Rent per month= $1,200 + $1,000
Rent per month=$2,200
Therefore what should this recent grad be willing to pay in rent per month is $2,200
Minimum wage I think lol may be wrong
The financial statement effects template records Lowe's purchases for the fiscal year ended February 28, 2019 as follows:
Transaction Assets = Liabilities + Equity
Purchases $0 + $49,569 = $49,569 + $0
Inventory Accounts Payable
The accounts equally affected by the purchases on account are the Inventory and the Accounts Payable.
Data Analysis:
Merchandise Inventory $49,569 Accounts Payable $49,569
Thus, with the purchases of merchandise during the fiscal year at a cost of $49,569, the Assets (inventory) and Liabilities (accounts payable) are increased by the same amount.
Related question on the financial statement effects at brainly.com/question/16362041
Answer:
Instructions are below.
Explanation:
Giving the following information:
Jill:
Weekly deposit= $96.15
The number of weeks= 30*52= 1,560
Interest rate= 0.098/52= 0.00189
Joe:
Annual deposit= $5,000
Number of years= 30 years
Interest rate= 9.8%
To calculate the final value of Jill and Joe, we need to use the following formula:
FV= {A*[(1+i)^n-1]}/i
A= weekly/annual deposit
<u>Jill:</u>
FV= {96.15* [(1.00189^1,560)-1]} / 0.00189
FV= $916,853.88
<u>Joe:</u>
FV= {5,000*[(1.098^30)-1]} / 0.098
FV= $791,953.50
First, we calculate for the effective annual interest given the interest in the scenario.
ieff = (1 + i/m)^m - 1
Substituting the values,
ieff = (1 + 0.04/12)^12 - 1 = 0.0407
The effective interest is equal to 4.07%.
The future amount after 2 years,
F = ($6000) x (1.0407)^2 = $6498.86
