Calculation
Period Cash Interest Bond Interest Discount Carrying
End paid Expense Amortization Value
01-Jan-21 $375,505,452
30-Jun-21 $25,200,000 $26,285,38 $1,085,382 $376,590,834
1-Dec-21 $25,200,000 $26,361,358 $1,161,358 $377,752,192
Total $50,400,000 $52,646,740
Answer:
correct option is C. $250,000
Explanation:
given data
sold the home and gain = $300,000
to find out
amount of the gain allowed to exclude from gross income
solution
we know that Michael owned the property for the 10 years
so here Michael is not allowed to exclude the gain = 10 % that is $30,000
and The maximum gain exclusion permitted = $250000
so here Michael will recognize $50,000 because amount exceed $250,000 for a single taxpayer and exclusion of gain on sales of property tax payer need to own and occupy the property as principle residence for the 2 out of 5 year immediately preceding the sales
so here correct option is C. $250,000
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Hope these help!!!
Answer:
1. Will you be able to meet your goal at this current saving rate?
- yes, you will even have some spare money
annual cost of MBA = 400,000 x 2 years = 800,000
monthly salary = 25,000 and you will deposit 12,500
ordinary annuity, 0.8333%, 59 periods (5 years - 1 month) = 75.80535
the future value of your account = 12,500 x 75.80535 = 947,566.88 which is more than the cost of the MBA
2. What percentage of your salary should you save if you want to have exactly your university expenses amount?
800,000 / 75.80535 = 10,553.34
10,553.34 / 25,000 = 0.422138 = 42.2138%
3. How would your answer to part 1 change if the saving account rate changed to 5%?
- actually you still have more money than what you need even if the interest rate falls to 5%, so you can still take your MBA
monthly salary = 25,000 and you will deposit 12,500
ordinary annuity, 0.41666%, 59 periods (5 years - 1 month) = 66.72805
the future value of your account = 12,500 x 66.72805 = 834,100.63 which is more than the cost of the MBA
4. If you are given an option to invest at the 10% saving rate with monthly compounding or 10.5% semiannual compounding, which would you chose?
- I would choose the 10.5% semiannual compounding because the effective interest rate is higher.
the effective interest rate of investing at 10% compounded monthly = (1 + 10%/12)¹² - 1 = 10.47%
the effective interest rate of investing at 10.5% compounded semiannually = (1 + 10.5%/2)² - 1 = 10.77%
Answer:
Walmart's return policy
Normally, items purchased in our stores or on Walmart.com may be returned or exchanged within ninety (90) days of purchase with or without a receipt.
Explanation:
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