Answer:
Pay recorded for September 29 is $2,100
Explanation:
Jeremy Ortiz is paid based on two sources of income. The first being the annual salary of $36,000 and the second is the commission on all the service contracts sold, which is 3%.
Since the pay period is of semimonthly (15 days), the annual salary would be divided by 24 instead of the regular 12 months. This would mean that salary of $1,500 ($36,000 / 24) would be recorded in the payroll register.
For the commission, the sales done during this semimonthly period was $20,000 of service contracts. The commission at 3% of all sales would be $600 ($20,000 x 3%).
Total pay recorded in the payroll register for the September 29 period would be $2,100 ($1,500 + $600).
Answer:
C: reduce; increase
Hope this helps & good luck!
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Answer:
$779,424.31
Explanation:
To determine the maximum initial investment would make the project acceptable, we have to find the present value of the cash flows.
Present value is the sum of discounted cash flows.
Cash flow each year from year 1 to 12 = $104,500
I = 8.2%
Present value = $779,424.31
To find the PV using a financial calacutor:
1. Input the cash flow values by pressing the CF button. After inputting the value, press enter and the arrow facing a downward direction.
2. After inputting all the cash flows, press the NPV button, input the value for I, press enter and the arrow facing a downward direction.
3. Press compute
I hope my answer helps you
First, you have to calculate the amount of tuition when the student reaches age 18. Do this by multiplying $11,000 by 1.07 each year from age 12 until it reaches age 18. Thus, 7 times.
At age 18: 16,508
At age 19: 17,664
At age 20: 18,900
At age 21: 20,223
Then, we use this formula:
A = F { i/{[(1+i)^n] - 1}}
where A is the monthly deposit each year, F is the half amount of the tuition each year illustrated in the first part of this solution, n is the number of years lapsed.
At age 18:
A = (16508/2) { 0.04/{[(1+0.04)^6] - 1}} = $1,244.389 deposit for the 1st year
Ate age 19
A = (17664/2) { 0.04/{[(1+0.04)^7] = $1,118 deposit for the 2nd year
At age 20:
A = (18900/2) { 0.04/{[(1+0.04)^8] = $1,025 deposit for the 3rd year
At age 21:
A = (18900/2) { 0.04/{[(1+0.04)^8] = $955 deposit for the 4th year
