Answer:
12 bananas or 8 apples are needed to purchased
Explanation:
The computation of the number of bananas or the apples is shown below:
Since the income is $24
And, the price of an apple and the price of banana is $3 and $2 respectively
So, the number of bananas is
= $24 ÷ $2
= 12 bananas
And, the number of apples is
= $24 ÷ 3
= 8 apples
Therefore 12 bananas or 8 apples are need to purchased
Answer:
B) $15.63
Explanation:
Calculation for the no-arbitrage U.S. price of one ADR
First step is to calculate the Equivalent amount of one ADR in euro
Equivalent amount of one ADR in euro = 5 ×€5
Equivalent amount of one ADR in euro = €25
Now let calculate the Dollar value of one ADR
Dollar value of one ADR = €25* €625/1,000
Dollar value of one ADR=€15,625/1,000
Dollar value of one ADR=$15.63
Therefore the no-arbitrage U.S. price of one ADR is:$15.63
Answer and Explanation:
1. The computation of the predetermined overhead rate is shown below:
= Overhead applied ÷ direct material cost
= $846,000 ÷ $1,800,000
= 47%
2. The direct labor and overhead cost assigned to the job is shown below:
Total cost $89,000
Less: direct material cost $32,000
Less: overhead cost $15,040 ($32,000 × 0.47)
Direct labor cost $41,960
Answer:
The future value of a 18-year annuity of $2,000 per period where payments come at the beginning of each period is $59,078.
Explanation:
We apply the formula to calculate future value of annuity to find the future value of 18-year annuity as at the beginning of year 18 ( because payment comes at the beginning of the year):
2,000/5% x (1.05^18 -1) = $56,264.77.
We further compound the future value of 18-year annuity as at the beginning of year 18 for one period to come up with the future value of this annuity as at the end of 18 year time:
56,264.77 x 1.05 = $59,078.
So, the answer is $59,078.
Answer:
$16,393.44
Explanation:
Calculation for what would be your gain
Gain=$1,000,000/($0.61 per AUD)*$0.62 per AUD - $1,000,000
Gain=1,639,344*$0.62 per AUD - $1,000,000
Gain=$16,393.44
Therefore what would be your gain if you use $1,000,000 and execute locational arbitrage will be $16,393.44