Question options:
a) NeNe can exclude all of the housing payment because she worked more than 330 days overseas
b) 16,128
c) 23,872
d) 14,112
e) None of her salary can be excluded from gross income
Answer:
a) NeNe can exclude all of the housing payment because she worked more than 330 days overseas
Explanation:
US citizens working and living abroad would still have to remit taxes to the US, albeit with exclusions.
Under US tax law, IRS states that US citizens may deduct/exclude the value of meal and lodging expenses granted to them by the employer. Under the foreign housing exclusion, Nene qualifies for the benefits of housing exclusion because she has a foreign earned income and has lived at least 330 days within a period of 12 consecutive months in the foreign country.
The lifestyle, which has enabled people to select products and services to meet their different needs without the traditional conformity to stereotypes, is<em> known as </em><em>component lifestyle</em>.
- Consumers' free choices are not based on military lifestyle, which is restricted to the military personnel.
- Free choice is not a factor of career lifestyle, which has more to do with the availability of resources.
- Consumers' free choices are not a result of fad lifestyle, which refers to the general conformity of the population to a particular style.
Thus, the only lifestyle, which has enabled people to select products and services to meet their specific needs and interests, is component lifestyle.
Read more about lifestyles at brainly.com/question/12065546
Answer:
portfolio's standard deviation = 6.18%
Explanation:
we must first determine the expected returns for each stock:
stock A = (0.15 x 31%) + (0.6 x 16%) + (0.2 x -3%) + (0.05 x -11%) = 13.1%
stock B = (0.15 x 41%) + (0.6 x 12%) + (0.2 x -6%) + (0.05 x -16%) = 11.35%
stock C = (0.15 x 21%) + (0.6 x 10%) + (0.2 x -4%) + (0.05 x -8%) = 7.95%
then we must determine the variance of each stock's return:
stock A = {[0.15 x (31 - 13.1)²] + [0.6 x (16 - 13.1)²] + [0.2 x (-3- 13.1)²] + [0.05 x (-11 - 13.1)²]} / 4 = (48.0615 + 5.046 + 51.842 + 29.0405) / 4 = 33.4975
stock B = {[0.15 x (41 - 11.35)²] + [0.6 x (12 - 11.35)²] + [0.2 x (-6- 11.35)²] + [0.05 x (-16 - 11.35)²]} / 4 = (131.868375 + 0.2535 + 60.2045 + 37.401125) / 4 = 57.4219
stock C = {[0.15 x (21 - 7.95)²] + [0.6 x (10 - 7.95)²] + [0.2 x (-4- 7.95)²] + [0.05 x (-8 - 7.95)²]} / 4 = (25.545375 + 2.5215 + 28.5605 + 12.720125) / 4 = 17.3369
portfolio's variance = (0.3 x 33.4975) + (0.4 x 57.4219) + (0.3 x 17.3369) = 38.21908
portfolio's standard deviation = √38.21908 = 6.18%
Answer:
14,783.33 bonds
Explanation:
Given
Par value FV = $1000
n =20 * 2 =40
R= 7.80/2 = 3.90%
Price per bond:
price per bond :
= 216.46
No. of bonds to be issued = 
= 14,783.33 bonds
