Answer:
Imports
Explanation:
Dominique owns an international grocery store, the World Food Market, where customers can purchase foods and canned goods from other countries. World Food Market is an example of a company that imports. Dominique imports products from different countries and make them available to its customers on their shelves. They have to buy those products from different sources. For this purpose, they have to put large amount of efforts in order to contact the foreign vendors and get their product imported in their country and ultimately at their store by spending costs and efforts. By importing products from other country, they can provide large product assortment to their customers.
Answer:
The euro return to investing directly in euros is 180 5% 10% 360 = × ÷ , so the euros available in 180 days is EUR10,000,000 × 1.05 = EUR10,500,000. Alternatively, the EUR10,000,000 can be converted into Swiss francs at the spot rate of EUR1.1960/CHF. The Swiss francs purchased would equal EUR10,000,000 / EUR1.1960/CHF = CHF8,361,204. This amount of Swiss francs can be invested to provide a 180 4% 8% 360 = × ÷ return over the next 180 days. Hence, interest plus principal on the Swiss francs is CHF8,361,204 × 1.04 = CHF8,695,652. If we sell this amount of Swiss francs forward for euros at the 180-day forward rate of EUR1.2024/CHF, we get a euro
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return of CHF8,695,652 ×EUR1.2024/CHF = EUR10,455,652. This is less than the return from investing directly in euros.If these were the actual market prices, you should expect investors to do covered interest arbitrages. Investors would borrow Swiss francs, which would tend to drive the CHF interest rate up; they would sell the Swiss francs for euros in the spot foreign exchange market, which would tend to lower the spot rate of EUR/CHF; they would deposit euros.
Explanation:
Answer:
Price of Bond= $907.766
Explanation:
The price of the bond is the present value of its future cash flow discounted at the required rate of return of 5.5%.
Price of Bond = PV of interest payment +PV of redemption value
<em>PV of interest payment:</em>
interest payment = 5.5%× 1000= 55
PV = A × (1+r)^(-n)/r
A- 55, r - 7%, n- 10 years
PV = 55, r- 5.5%, n- 10
PV = 55× 1.07^(-10)/0.07= 399.417301
<em>Present Value of redemption </em>
PV = F× (1+r)^(-n)
F= 1000, r- 7%, n- 10 years
PV = 1,000× 1.07^(-10)= 508.3492921
Price of Bond = 508.3492921 + 399.417301= 907.7665931
Price of Bond= $907.766
