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Introduction to nominal, real and trade-weighted exchange rates - YouTube
Channel: EnhanceTuition
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In this video we will introduce the definition
of the exchange rate and explore how it is measured.
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Per the CIE syllabus we will consider the
nominal, real and trade-weighted exchange
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rates.
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The definition you should be aware of is that
the exchange rate is the rate at which one
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currency is exchanged for another.
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The board you see on the right is the one
you’ve probably encountered at an airport
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currency conversion counter.
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Rates published here are examples of the nominal
exchange rate.
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To explain the real exchange rate I’ll quote
from the IMF website referenced below:
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“One can measure the real exchange rate
between two countries in terms of a single
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representative good—say, the Big Mac, the
McDonald's sandwich of which a virtually identical
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version is sold in many countries.
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If the real exchange rate is 1, the burger
would cost the same in the United States as
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in, say, Germany, when the price is expressed
in a common currency.
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That would be the case if the Big Mac costs
$1.36 in the United States and 1 euro in Germany.
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In this one-product world (in which the prices
equal the exchange rates), the purchasing
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power parity (PPP) of the dollar and the euro
is the same and the RER is 1 (see box).
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In this case, economists say that absolute
PPP holds.
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But suppose the burger sells for 1.2 euros
in Germany.
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That would mean it costs 20 percent more in
the euro area, suggesting that the euro is
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20 percent overvalued relative to the dollar.
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If the real exchange rate is out of whack,
as it is when the cost is 1.2, there will
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be pressure on the nominal exchange rate to
adjust, because the same good can be purchased
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more cheaply in one country than in the other.
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It would make economic sense to buy dollars,
use them to buy Big Macs in the United States
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at the equivalent of 1 euro, and sell them
in Germany for 1.2 euros.
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Taking advantage of such price differentials
is called arbitrage.
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As arbitrageurs buy dollars to purchase Big
Macs to sell in Germany, demand for dollars
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will rise, as will its nominal exchange rate,
until the price in Germany and the United
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States is the same—the RER returns to 1.
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In the real world, there are many costs that
get in the way of a straight price comparison—such
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as transportation costs and trade barriers.
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But the fundamental notion is that when RERs
diverge, the currencies face pressure to change.
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For overvalued currencies, the pressure is
to depreciate; for undervalued currencies,
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to appreciate.
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It can get more complicated if factors such
as government policies hinder normal equilibration
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of exchange rates, often an issue in trade
disputes.”
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For further reading on the real exchange rate,
follow the IMF link in the video notes below
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to open a short two page summary on real exchange
rates which provides good information for
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both students and teachers to use.
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Some of you may have discussed the Big Mac
Index in your economics classes to compare
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the real value of currencies relative to the
US dollar.
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In this image we can see that $100 buys about
23 Big Macs in the US.
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This chart from the Economist shows you how
many Big Macs $100 buys in the respective
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countries (using 2012 dollars).
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If you can buy more than 23 Big Macs, such
as in China and Mexico, it is assumed the
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currency is undervalued and will tend to appreciate
in the long run.
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If it buys less than 23 Big Macs, such as
in countries like Australia and Denmark, it
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is assumed that the currency is overvalued
and will tends to depreciate in the long run.
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The trade weighted exchange rate is a weighted
average of exchange rates of the domestic
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currency versus foreign currencies.
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The weight for each foreign country is set
by its share in trade.
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To illustrate, let’s look at a past multiple
choice question from the CIE winter 2013 paper.
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Country X trades with only two countries,
the USA and Japan.
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90% of the country’s trade is with the USA
and 10% is with Japan.
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The original value of the trade-weighted exchange
rate index is 100.
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The value of country X’s currency against
the US$ rises by 10%.
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The value of country X’s currency against
the Japanese yen rises by 50%.
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What will be the value of country X’s new
trade-weighted exchange rate index?
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While this problem looks tricky, it is quite
easy to solve when we break it down.
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To calculate the trade weighted exchange rate
we simply increase the basket from 100 to
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110 and multiply by 90 to value the impact
of the change against the American currency.
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We then appreciate the basket from 100 to
150 and multiply by 10 to value the impact
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of the change against the Japanese currency.
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We add these two figures together and divide
this sum by 100 to get to our answer of 114.
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That wraps ups this introduction to the exchange
rate and I hope it helps you develop your
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understanding.
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If you have any questions, please feel free
to leave them below or email me at [email protected].
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You can also tweet me @enhancetuition and
visit me soon on www.enhancetuition.co.uk.
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I’ll be posting a video once the website
is live.
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As always, thanks for watching and I will
see you in the next one!
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