So, their GDP should be the same and should equal the cost of the Big Mac. Due to the difference in price levels, it costs 130 Rubles in Russia and 6$ in the US. So, the "correct" conversion rate equalizing price levels should be 22 Rubles per 1 USD. Using this conversion rate, the GDP of Russia and the US will be the same and will equal $6 dollars. However, if we use the current exchange rate of 63 rubles per dollar, Russia GDP will be only $2.
In addition, BEA provides measures of the contributions of various components to GDP growth. The worst day to change US dollars in British pounds was the Monday, 31 May 2021. Historically, the GBP to USD rate has been most affected by unforeseen major events such as the aforementioned occasions. However, keeping an eye on underlying trends, periods of stability and price patterns will prove beneficial when monitoring any exchange rates. Every year thousands of people around the world transfer GBP to USD, for reasons related to travel, trade, goods and services.
IG International Limited is licensed to conduct investment business and digital asset business by the Bermuda Monetary Authority. Use this to see how IG client accounts with positions on this market are trading priceconverter.org other markets. Data is calculated to the nearest 1%, and updated automatically every 15 minutes. The percentage of IG client accounts with positions in this market that are currently long or short.
Banks often advertise free or low-cost transfers, but add a hidden markup to the exchange rate. Wise gives you the real, mid-market, exchange rate, so you https://pbase.com/topics/derryluqgf/nowbdlb118 can make huge savings on your international money transfers. In fact, you can observe answers equal to twice the number of years between the initial and desired years. The reason for this is that it uses two measures, the CPI and the GDP deflator, to measure price changes in the two countries, and it uses the exchange rate for each sequential year. Thus, it starts with the idea that the year the value is converted is the initial year, then that the conversion takes place the second year, and so on until the desired year. Since the inflation rate in the two countries has not been the same, the CPI is better index if the subject is a consumer good or something else of interest to an individual.
Usd To Gbp Forecast By Day
To use individual functions (e.g., mark statistics as favourites, set statistic alerts) please log in with your personal account. We are an authorized financial intermediary and we have been processing operations for thousands of people and businesses since 2018. By contrast, the total https://www.travelex.co.uk/currency/currency-pairs/gbp-to-usd pounds in circulation came to a mere 70.16 billion. This trend is indicative of deteriorating economic conditions in the United Kingdom, mainly from Brexit, combined with an improving U.S. economy. USD/CAD is the abbreviation of the U.S. dollar vs Canadian dollar cross rate.
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- Compare the Forex rate of one currency with respect to another.
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- Higher growth than this leads to accelerating inflation if the economy is at full employment, while lower growth indicates a weak economy.
- Earlier in the week, Sefcovic has reiterated that the renegotiation of the Northern Ireland protocol was not an option.
For the periods beyond those covered by annual estimates , the quarterly estimates are derived by extrapolation. These interpolations and extrapolations are often based on “indicators”—related data that are used to approximate movements in the NIPA measures. Note that there is no single "correct" measure of value over time, and economic historians use one or more different series depending on the context of the question. This comparator uses price series; however, if you go to the relative worth comparators for the United States and the United Kingdom, you will find others. The GBPUSD currency pair belongs to the group of 'Majors', a way to mention the most important pairs in the world.
Usd To Gbp
He also worked as a lawyer and investment banker in New York City. From 1997 through 2005, Powell was a partner at The Carlyle Group. Gold fell below $1,800 for the first time in more than four months on Friday before recovering modestly. The 10-year US Treasury bond yield stays in positive territory in the early American session, forcing XAU/USD to stay under bearish pressure. USD/JPY gained some positive traction on Friday and recovered further from a two-week low.
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"