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All Over The World (Françoise Hardy Song)
"All Over the World" is a 1965 song by the French singer Françoise Hardy. History The song was first recorded (lyrics and music) in French by Françoise Hardy in 1964 under the title "Dans le monde entier", featured on the album ''Mon amie la rose (album), Mon amie la rose'' (catalogue number CLD 699.30). It was released in France in October 1964. Translated into English by Julian More under the title "All Over the World", it was released in the United Kingdom as a Single (music), single on 12 March 1965 by Pye Records. *Extended play (EP), in March 1966 by Disques Vogue-Vogue international industries. *LP record, Long Play (LP), ''Françoise Hardy Sings in English'' in May 1966 by Disques Vogue-Vogue International Industries. On March 25, 1965, the song reached the top 50 in the United Kingdom and remained there for 15 weeks (until 8 July — and in the top 20 from April 29 to June 3). "All Over the World" became one of Hardy's most popular songs and is her best known song ... [...More Info...] [...Related Items...] OR: [Wikipedia] [Google] [Baidu] |
Revolutions Per Minute
Revolutions per minute (abbreviated rpm, RPM, rev/min, r/min, or r⋅min−1) is a unit of rotational speed (or rotational frequency) for rotating machines. One revolution per minute is equivalent to hertz. Standards ISO 80000-3:2019 defines a physical quantity called ''rotation'' (or ''number of revolutions''), dimensionless, whose instantaneous rate of change is called ''rotational frequency'' (or ''rate of rotation''), with units of reciprocal seconds (s−1). A related but distinct quantity for describing rotation is ''angular frequency'' (or ''angular speed'', the magnitude of angular velocity), for which the SI unit is the radian per second (rad/s). Although they have the same dimensions (reciprocal time) and base unit (s−1), the hertz (Hz) and radians per second (rad/s) are special names used to express two different but proportional ISQ quantities: frequency and angular frequency, respectively. The conversions between a frequency and an angular frequency ... [...More Info...] [...Related Items...] OR: [Wikipedia] [Google] [Baidu] |