Answer:
A. = (15% X $2M) + (21% X $2M) = $720,000. Since there is no mechanism for mitigating double taxation, the branch profit will be taxed on the to tax rate of 15% and 21% which is $300,000 and $420,000.
B. The total tax for $2m branch profit if US corporations can remove foreign based profit from US taxation will be just the 15% x $2m = $300,000.
C.If they are allowed to take deductions for foreign income taxes, the total tax on the $2m branch profit will be (21% -15%) x $2m = $120,000.
Explanation:
D.1. If credit are allowed for foreign income tax paid, total tax will be ($2m - $300,000 been foreign tax paid) x 21% = $357,000
D.2.
If the charge foreign income taxes at 30% and US corporations can claim refundable credit for foreign income tax paid on foreign source income = ($2m - $300,000 been the foreign income tax paid) = $1 700,000 x 30% = $510,000
<span>It should be laid out like this example:(November 10, 2015)</span>
Answer: Option C
Explanation: In simple words, a product refers to an entity that that could be tangible or intangible and is produced by the manufacturer for satisfying the wants of its customers.
Hence anything that is offered to the market and has the ability to satisfy the needs of specified individuals will be classified as a product.
Thus, the correct option is C.
Answer:
The only dominant strategy in this game is for <u>NICK</u> to choose <u>RIGHT</u>. The outcome reflecting the unique Nash equilibrium in this game is as follows: Nick chooses <u>RIGHT</u> and Rosa chooses <u>RIGHT</u>.
Explanation:
ROSA
left right
4 / 6 /
left 3 4
NICK
right 6 / 7 /
7 6
Rosa does not have a dominant strategy since both expected payoffs are equal:
- if she chooses left, her expected payoff = 3 + 7 = 10
- if she chooses right, her expected payoff = 4 + 6 = 10
Nick has a dominant strategy, if he chooses right, his expected payoff will be higher:
- if he chooses left, his expected payoff = 4 +6 = 10
- if he chooses right, his expected payoff = 6 + 7 = 13
The only possible Nash equilibrium exists if both Rosa and Nick choose right, so that their strategies are the same, resulting in Rosa earning 6 and Nick 7.
Answer:
The answer is below
Explanation:
Using an optimal choice model to find the value of F such that you are indifferent between joining and not joining.
Let N be the number of visits per year
1) N-number of visits per year 10N=5N+F
Given that 10N=5N+F
Hence F=5N
F = 5N
2) Therefore, Would I go to the pool more or fewer times than if i did not join?
Then, if F is fixed and I join the local Swimmng pool member, I would go more times.
