This one is tricky, only because you aren't sure if they are adding the percentage before you deposit 4,000 more, or after. Since both are annually.
But I would add 11,122.76 and 4,000 =15,122.76 add 12% which is 1814.73 making your total for the first year = 16,937.49.
Then assume it again, you add 4,000. That's 20,937.49
add 12% of 20,937.49 which is 2512.50 so that equals =23,449.99 by the end of year 2.
so add 4,000 again, that's 27,449.99
find 12% and add it to get =3294 add that to the total =30,743.99 by year 3.
(I'm sure they want you to round, which I keep doing with my decimals, but it'll probably go faster if you round ahead of time, but I'm trying to be accurate)
Keep going....
34,743.99 which 12% added is 4169 or a total of $38,912.99 by end of year 4.
add 4,000 to get =42,912.99 and 12% that's roughly a total of 48,063 rounded by the end of year 5.
52,063 at 12% 58,310 by year 6.
58,000 add 12% = 64,960 at end of year 7
68,960 add 12%= 77235 at year 8
81,235 add 12% =90,983 by year 9
94,983 add 12% =106,380 by year 10 (this is where you can assume that they'd want you to double it and it's be 20 years and 210,000. But in real math, the amount is increasing so much because it's 12% of the current balance)
123,626.56 year 11
142,942 by year 12
164,574 by year 13
188,803 by year 14
203, 939 by year 15
So you'd go over 210 by year 16.
Now again, this depends if they add the 12% before or after you deposit 4,000 each year. It also has to have an easier equation, but to be accurate I did it this way. I'm sure that they want you to do like x=years and you'd go 11,122.76+4,000 multiplied by 12% and then try different years to see the number you get until you'd come to 16.
The window you can use is Event Viewer.
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Answer:
C.product placement.
Explanation:
This is a paid product message aimed at influencing movie (or television) audiences via the planned and unobtrusive entry of a branded product into a movie or television program.
Answer:
the Sharpe ratio of the optimal complete portfolio is 0.32
Explanation:
The computation of the sharpe ratio is shown below:
= (Return of portfolio - risk free asset) ÷ Standard deviation
= (17% - 9%) ÷ 25%
= 8% ÷ 25%
= 0.32
Hence, the Sharpe ratio of the optimal complete portfolio is 0.32
We simply applied the above formula
Answer:
a. June 30, 2016 adjusting entry for bad debt expense
Dr Bad debt expense 9,108
Cr Allowance for doubtful accounts 9,108
b. August 15, 2016, uncollectible accounts are written off
Dr Allowance for doubtful accounts 3,251
Cr Accounts receivable 3,251
c. Allowance for doubtful accounts
debit credit
June 30, 2016 $38,565
August 15, 2016 <u>$3,251 </u>
August 15, 2016 $35,314
Explanation:
Number of Days Total Accounts Historical % Total
Unpaid Receivable Uncollectible
Not yet due $128,200 3% $3,846
1-30 days past due $90,900 13% $11,817
31-60 days past due $55,300 19% $10,507
<u>Over 60 days past due $33,500 37% $12,395 </u>
Total $38,565
