Answer: The fringe benefit is worth $182 more than the additional salary.
Explanation:
The Fringe benefit is valued at $3,600.
The additional salary after taxes is:
= 5,000 - (5,000 * 24%) - (5,000 * 7.65%)
= 5,000 - 1,200 - 382.5
= $3,418
The Fringe benefit is worth more than the salary by:
= 3,600 - 3,418
= $182
<em>Options are more probably for a variant of this question. </em>
Answer:
Since 2019, the deduction limit for interest expense deductions on qualified higher education loans is $2,500. In order to qualify for this deduction, the taxpayer's adjusted AGI must be less than $85,000 for single filers (Lionel's income is below the threshold).
So Lionel will be able to deduct $1,650 as interest expense (above the line deduction).
Lionel can also deduct $2,500 form the American Opportunity Tax Credit for higher education expenses.
The name which is given to the session that is a continuous discussion to <em>bring out</em> innovative ideas from employees is called:
According to the given question, we are asked to state the name which is given to the session that is a continuous discussion to <em>bring out</em> innovative ideas from employees.
As a result of this, we can see that when a group of workers sit down together to bring out a new idea that would be innovative to their company, then we can say that they are brainstorming because they bring ideas that would improve overall business and profit
Read more here:
brainly.com/question/20482811
Answer:
C) Sell £2,278.13 forward at the 1-year forward rate, F1($/£), that prevails at time zero.
Explanation:
given data
State 1 State 2 State 3
Probability 25% 50% 25%
Spot rate $ 2.50 /£ $ 2.00 /£ $ 1.60 /£
P* £ 1,800 £ 2,250 £ 2,812.50
P $4,500 $4,500 $4,500
solution
company holds portfolio in pound. so to get hedge, they will sell that of the same amount.
we get here average value of the portfolio that is
The average value of the portfolio = £ (0.25*1800 + 0.5*2250 + 0.25*2812.5)
The average value of the portfolio = 2278.13
so correct option is C) Sell £2,278.13 forward at the 1-year forward rate, F1($/£), that prevails at time zero.
