Answer:
grace period = 2
credit report= 4
secured card = 3
annual percentage rate = 1
The formula is
A=p (1+r)^t
A future value 500000
P present value. ?
R interest rate 0.06
T time 11 years
Solve the formula for p by dividing both sides by (1+r)^t to get
P=A/(1+r)^t
P=500,000÷(1+0.06)^(11)
P=263,393.76
he should deposit 263393.76 now to attain 500000
Hope it helps!
Answer:
Option (e) is correct.
Explanation:
Taxable Income:
= Net income per book - municipal bond interest + deduction for business meals + deduction for a net capital loss + deduction for federal income taxes
= $100,000 - $4,000 + 50% of $5,000 + $5,000 + $22,000
= $125,500
Eliot Corp.'s current earnings and profits (Current E&P) for 2014:
= Taxable Income + municipal bond interest - deduction for federal income taxes - deduction for a net capital loss
= $125,500 + $4,000 - $22,000 - $5,000
= $102,500
When the 4th quarter futa tax is not at least $500, the payment may be mailed at year-end with form 940.
<h3>What is tax?</h3>
A tax is referred to the amount paid by an individual to the government to contribute to the development of the country through social projects. This tax is laid on different products as a form of duties or charges as well as an amount from the income itself.
FUTA stands for Federal unemployment tax act where you won't need to submit your tax again if your FUTA tax due for the following quarter is $500 or less until the total is $500 or higher.
Learn more about tax, here:
brainly.com/question/16423331
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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.
