Answer:
Geometric Average return = 7.83%
Explanation:
First we need to find the missing value of data using Arithmetic mean formula
Arithmetic Mean = Sum of value / No of values
8.8% = Sum of Values / 4
Sum of Values = 8.8% x 4
Sum Values = 35.2%
Using Sum of Values we minus the remaining values in order to get the missing value of the data.
35.20% - 16.3% - 10.2%-(14.1%) = 22.80%
In order to get Geometric mean value we use geometric mean formula
G.M = 4 Sqrt(16.3% x 10.2% x -14.1% + 22.80%)
Geometric Mean = 7.83%
The correct answer is - the number of hours he works at each job.
If we have the number of hours he works for each job separately, then we will be able to take out a percentage of the earnings from both of the jobs separately. We will than get the sum of the percentages if both of them, and have the real amount of George's weekly savings.
Answer:
-$560
Explanation:
The computation of capital gain on this investment is shown below:-
Capital gain = (Stock price - Paid shares) × Sold shares
where,
The Stock price is $30.92
Paid shares is $32.04
And, the sold shares is 500 shares
Now placing these values to the above formula
So, the capital gain on this investment is
= ($30.92 - $32.04) × 500
= -$1.12 × 500
= -$560
Answer:
The Sammy and Monica’s medical expense deduction for regular income tax purposes is $17,750.
Explanation:
For the purpose of regular income tax, the deduction pertaining to medical expenses are available up to the extent it exceeds 10% of AGI.
Deduction available = excess expenses incurred - 7.5% of AGI
= ($16,000 + 4,000 + 2,500
+5,000) - 7.5%*130000
= 27500 - 9.750
= $17,750
Therefore, The Sammy and Monica’s medical expense deduction for regular income tax purposes is $17,750.
Risk tolerance gets lower and lower as you get closer to needing the money from your investment.
If you don't need the money for 50 years, you are more likely to take risks in the stock market or other higher risk investments in return for higher rewards. If you need the money tomorrow, you will not be willing to risk it all in the stock market because even though it <em>could </em>double, you might lose it all.
