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  1. The ISO 3166 standard contains three parts: ISO 3166-1 – Codes for the representation of names of countries and their subdivisions – Part 1: Country codes [2] defines codes for the names of countries, dependent territories, and special areas of geographical interest. It defines three sets of country codes :

  2. Microsoft Bing, commonly referred to as Bing, is a search engine owned and operated by Microsoft. The service traces its roots back to Microsoft's earlier search engines, including MSN Search, Windows Live Search, and Live Search.

  3. Worldwide distribution of country calling codes. Regions are coloured by first digit. Country calling codes, country dial-in codes, international subscriber dialing ( ISD) codes, or most commonly, telephone country codes are telephone number prefixes for reaching telephone subscribers in foreign countries or areas via international ...

  4. The Aston Martin DB9 is a two-door grand touring car produced by the British carmaker Aston Martin from 2004 until its discontinuation on 27 July 2016. The coupe debuted at the Frankfurt Motor Show in 2003, while the Volante convertible debuted at the Detroit Auto Show in 2004. Full-scale manufacture began in January 2004 for the coupe version ...

  5. en.wikipedia.org › wiki › GermanyGermany - Wikipedia

    Germany, officially the Federal Republic of Germany (FRG), is a country in Central Europe.It lies between the Baltic and North Sea to the north and the Alps to the south. Its 16 constituent states have a total population of over 84 million in an area of 357,569 km 2 (138,058 sq mi), making it the most populous member state of the European Union.

  6. List of countries by population (United Nations) This is a list of countries and other inhabited territories of the world by total population, based on estimates published by the United Nations in the 2024 revision of World Population Prospects. It presents population estimates from 1950 to the present. [2]

  7. Viète. de Moivre. Euler. Fourier. v. t. e. In trigonometry, trigonometric identities are equalities that involve trigonometric functions and are true for every value of the occurring variables for which both sides of the equality are defined. Geometrically, these are identities involving certain functions of one or more angles.

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