Answer:
The correct answer is (B) Buy euro at $1.50/€, buy £ at €1.25/£, sell £ at $2/£
Explanation:
The dollar- euro exchange rate is quoted as $1.50 = €1.00
the dollar-pound exchange rate is quoted at $2.00 = £1.00
To calculate the actual cross rate we use; S(euro divided by pounds) = S(dollar/pounds) ÷ S(dollar/euro).
Using symbols to denote this, we have S(€/£) = S($/£) / S($/€)
S(€/£) = S(2/1) ÷ S(1.50/1)
= (2 / 1.5)
= €1.33.
Consequently, from this result we now know that the euro is undervalued with respect to pounds under the cross rate being offered by the bank. This implies that you should first buy the euro, convert to pounds, and eventually convert back to dollars, this would enable you make money as an investor.
Answer:
i pretty sure its c but if it wrong just let me know
Explanation:
it pretty much makes sence
can i get brainlest
Answer:
The amount Swifty debited to the appropriate account in 2017 to write off actual bad debts: $25,800
Explanation:
Allowance for uncollectible accounts at the end of 2017 = Allowance for uncollectible accounts at the end of 2016 + Bad debt expense of 2017 - The amount of write off actual bad debts.
The amount of write off actual bad debts = Allowance for uncollectible accounts at the end of 2016 + Bad debt expense of 2017 - Allowance for uncollectible accounts at the end of 2017 = $180,500 + $32,800 - $187,500 = $25,800
Answer:
The answer is 6.17%.
Explanation:
We apply the Dividend Model for solving the questions.
Denote g as the constant dividend growth rate after 3 years which needs to be found.
The principle in the Dividend model is: Current share price = Projected present value of all expected future dividend discounted at company's cost of equity rs =16%.
Thus Current share price = Present value of Dividend paid in Y1 + Present value of Dividend paid in Y2 + Present value of Dividend paid in Y3 + Present value of dividend perpetuity growth after Y3.
=> 51 = (3 x 1.25) / 1.16^1 + (3 x 1.25^2)/ 1.16^2 + (3 x 1.25^3)/1.16^3 + [3 x 1.25^3 x (1+g)]/(0.16-g)/1.16^3 <=> [5.8594 x (1+g)]/(0.16-g)/1.16^3 = 40.5298 <=> [5.8594 x (1+g)]/(0.16-g) = 63.2628 <=> 5.8594 + 5.8594g = 10.1220 - 63.2628g <=> 69.1222g = 4.2626 <=> g = 6.17%.
Thus, the constant rate the stock's dividend expected to grow after Year 3 is 6.17%
Answer:
journal entries are given below
Explanation:
given data
computers cost = $4,740
Accumulated Depreciation = $4,740
disposal = $3,480
solution
journal entries are
S.No. Accounting Titles Debit Credit
a. Accumulated depreciation 4,740
Computer 4,740
b. Accumulated depreciation 3,480
Loss on disposal 1,260
Computers 4,740
