# CMM Subject Support Strand: FINANCE Unit 1 Exchange Rates: Text. 1.1 Straightforward Exchanges. 1.2 Buying and Selling

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1 CMM Subject Support Strand: FINANCE Unit Exchange Rates: Text m e p STRAND: FINANCE Unit Exchange Rates TEXT Contents Section. Straightforward Exchanges.2 Buying and Selling.3 Currency Exchange with Commission

2 . Exchange Rates Straightforward Exchanges The ability to convert between different currencies is a useful life-skill, not just for travelling abroad but also for comparing salaries, buying goods online from a supplier outside the UK, comparing property prices, etc. For the Worked Examples and Exercises below, we refer to the currency exchange rate - the value of one currency expressed in the currency of another. The exchange rate is also known as the foreign-exchange rate, Forex rate, FX rate or Agio. Worked Example The exchange rate between the pound sterling (sign: ; code: GBP) and the euro (sign: ; code: EUR) is 00. =.247 (a) How many euros do you receive for 200? How many pounds will you receive for 400? (a) 200 = = = 400 = Worked Example 2 The exchange rate between the British pound and the US dollar (sign: \$; code: USD) is. 00= \$ The Jamaican dollar (J\$; JMD) is pegged (see Note below) to the US dollar at the rate of \$.00 = J\$ 7. 0 (a) How many Jamaican dollars will you receive for? Note If you have J\$4000, how much is this worth in British pounds? A pegged currency is defined as 'A country or government's exchange-rate policy of pegging the central bank's rate of exchange to another country's currency. Currency pegs allow importers and exporters to know exactly what kind of exchange rate they can expect for their transactions, simplifying trade. Jamaica's currency is aligned to the US\$ in a 'crawling peg' which allows its exchange rate to fluctuate only within a band of rates: this prevents any sudden significant devaluation in the value of the currency.'

3 . The obvious starting point for these problems is to find the exchange rate between pounds sterling and Jamaican dollars; that is. 00 = \$.5662 = J\$ J\$ (a) Hence = J\$ = J\$970 Similarly, J\$ = so J\$4000 = (Note that you could first exchange for \$ and then \$ to J\$.) Exercises. The exchange rate between J\$ and is J\$83 UK (a) How many J\$ would you get if you exchanged 27? How much did you exchange in if you received J\$9? (c) How much would J\$6900 be exchanged for in? 2. Brent exchanged Barbados dollars (Bds\$) for East Caribbean dollars (EC\$), using the exchange rate Bds \$.00 = EC\$.35. (a) Calculate the amount he received in EC dollars. Brent shared the amount of money he received among Pat, Calvin and Lyn. Pat received 3 of the amount. Calvin received EC\$ Lyn received the remainder. Calculate (i) Calvin's share as a percentage of the total amount shared, (ii) Lyn's share as a fraction of the total amount shared. 2

5 .2 Convert 00 to euros and then convert this amount back to s. The difference between the original 00 and the amount after the two conversions is 00 = (this is the selling rate) = So now you exchange these euros for pounds: =.5376 that is, = So = = 87. Hence the bank has received 2. for its work in converting and re-converting your 00. So the conclusion is that it pays to budget carefully when exchanging money or, of course, you could save the euros for another time. Worked Example 2 Jane exchanged 0 for US dollars at her bank before she went on holiday to Florida. These were the buying and selling rates. \$US On holiday, she spent \$620 and changed her remaining dollars back to British pounds on her return. How much money did she receive? 0 = \$ = \$748.0 After spending \$620, she had \$28.0 left. The buying rate is = \$.7048 that is = Hence \$28.0 = = 75.4 and Jane spent =

7 .2 2. Jay exchanged 600 for US dollars at his local bank before going on holiday to Las Vegas. When he was there he spent \$520 and also lost \$270 at the casinos. The buying and selling rates for his bank were: US\$ On his return, Jay changed his US dollars back to pounds. How much UK currency did he receive? 3. In Question 2 above, another option Jay could have chosen was to use ATM machines in Las Vegas to obtain his US currency. The rate would have been = \$. 59 and he would have incurred a 2 4 % transaction charge on any money withdrawn. How much would Jay have saved using this method? 4. Here are a sample of buying and selling rates from a major High Street bank on st September 205. Norwegian kroner Chinese yuan Japanese yen Egyptian pounds (a) Without taking account of commission or any other charges, calculate the amount you would lose if you converted 00 from pounds to each of these currencies, and then converted it back to UK. (i) Norwegian kroner (ii) Chinese yuan (iii) Japanese Yen (iv) Egyptian pounds. Can you suggest reasons why the answers vary in part (a) of this question?.3 Currency Exchange with Commission In the previous section it appeared that using ATMs was the most efficient way of obtaining foreign currency when travelling abroad. Although this works well in many countries, you might be planning to travel to areas where ATMs are not easy to find or where UK cash cards are not always accepted. Also, many people like the reassurance of having local currency with them when they arrive in a new destination, so foreign currency provision continues to be a thriving industry. As well as banks, there are specialist money exchange desks and offices, particularly at airports, and internet-based companies offering often attractive rates; some high street stores offer limited facilities, mainly for US dollars and euros. The decision as to how to obtain your currency is further complicated by such companies also charging commission or a buy-back fee. The following examples illustrate these concepts but note that we are not making recommendations of the optimum policy, just showing how the calculations are made. 6

8 .3 Worked Example MEP bank offers the following rates for US dollars: US\$ CTC internet bank offers a sell rate of.54 US dollars for, with a 3 % commission 2 charge. (a) How many US\$ would you receive for 0 from (i) MEP bank (ii) CTC bank? What rate of commission would make the amounts you receive equal? (a) (i) Using MEP bank you would receive \$ = \$ 740 (ii) Using CTC internet bank, the commission charge is = 7. so you will pay the bank 0 7. = 482. and receive \$ = \$ Suppose you have x to change. Then MEP bank gives you \$.48x ( ) whilst CTC internet bank, with commission charged at r% = 00. r, gives you ( ) ( ) \$x 54. \$ 0. 0rx. 54 as \$ 0. 0rx is the money left over to exchange after the commission charge of r% has been deducted from your x. The two results are equal when ( ).48x = 0. 0rx. 54 ( ) i.e..48 = 0. 0r. 54 or 00. r = r = i.e. r = r 3.896% 7

9 .3 Worked Example 2 An internet company offers a buyback facility of 6 per transaction, and a sell rate of.33 for. (a) How many euros will you receive when you change (i) 200 (ii) 400 if you also accept the buyback facility? In each case, what is the equivalent rate with a buyback facility? (a) (i) Here you have = 94 to change, giving you (ii) = Similarly, you have 394 to change, giving you = (i) For 200 you receive , so the equivalent rate is (ii) Similarly, 400 gives an equivalent rate of Note that this 'deal' becomes more favourable to you, the more money you change in a single transaction. Exercises. An internet company offers the following selling rates for. US\$ There is also a 2 2 % commission charge. How many (i) US\$ (ii) would you get when changing 2? 2. A travel company offers a buyback facility of 5 per transaction with a sell rate of.29 for. (a) If you opted for the buyback facility, how many euros would you receive when changing 400? With the buyback facility, what is the effective rate for changing 400? (c) What would the effective rate be for changing (i) 00 (ii) 000? 3. MEP bank now offers a rate of.35 with a rate of commission of r%. If you received when changing 0, what is the rate, r%, of commission charged? 8

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