AKQ 1637 waar de CIA geen TVP nodig heeft

Belachelijke edit, je had het punt al gegeven aan anonimous en qonmann's antwoord al gelezen aangezien je hem weer welkom heette...

quote:

Op vrijdag 3 juli 2009 22:38 schreef tomtomaat het volgende:
Belachelijke edit, je had het punt al gegeven aan anonimous en qonmann's antwoord al gelezen aangezien je hem weer welkom heette...

Dan stel ik weer een nieuwe vraag, capice?

quote:

Op vrijdag 3 juli 2009 22:37 schreef Ofyles2 het volgende:

[..]

Gelieve niet uitdagen, qonmann heeft het al zwaar genoeg deze week.

Momenteel zou ik samen met hem kop over kop rijden.

Qon kent mij wel uit een andere topicreeks. Die weet wel dat ik prettig gestoord ben. Toch Qonmann?

quote:

Op vrijdag 3 juli 2009 22:36 schreef mr_anonimous het volgende:

[..]

Okay dan! Klote Qonmann.....waarom moet ie nu net langskomen...grrrmmmbbbllmmmmblllll

Je mag het punt wel hebben hoor

quote:

Op vrijdag 3 juli 2009 22:41 schreef qonmann het volgende:

[..]

Je mag het punt wel hebben hoor

Nee joh! Zo erg is het nou ook weer niet..

Vanaf hier weer verder:

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Nogmaals:
Hoe wordt de piraten vlag genoemd?

Jolly Roger

quote:

Op vrijdag 3 juli 2009 22:44 schreef Ofyles2 het volgende:
Jolly Roger

Ofyles 2 +1

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Noem een Spaanse of Kazachse wielrenner van wie de schorsing deze maand afloopt.

Vinokoerov

Halloo ^^

De andere was Iban Mayo. Mart Smeets verheugt zich er nu op...

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quote:

Op vrijdag 3 juli 2009 22:52 schreef Tanjaa het volgende:
Halloo ^^

He Tanjaa

De catenary kwam al even langs:

Grote geesten hebben er hun tanden in gezet, eenvoudig was het geenszins

The word catenary is derived from the Latin word catena, which means "chain". The curve is also called the "alysoid", "funicular", and "chainette". 1 claimed that the curve of a chain hanging under gravity would be a parabola, but this was disproved by 2 (1587-1657) and published posthumously in 1669.[1]

In 1691, 3, 4, and 5 derived the equation in response to a challenge by 6. 4 first used the term 'catenaria' in a letter to 5 in 1690, and 6 wrote a treatise on the catenary in 1690. However 7 is usually credited with the English word 'catenary'[2].

The application of the catenary to the construction of arches is ancient, as described below; the modern rediscovery and statement is due to 8, who discovered it in the context of the rebuilding of St Paul's Cathedral[3], possibly having seen 4' work on the catenary.

In 1671, 9 announced to the Royal Society that he had solved the problem of the optimal shape of an arch, and in 1675 published an encrypted solution as a Latin anagram[4] in an appendix to his Description of Helioscopes,[5] where he wrote that he had found "a true mathematical and mechanical form of all manner of Arches for Building". He did not publish the solution of this anagram[6] in his lifetime, but in 1705 his executor provided it as:
“ Ut pendet continuum flexile, sic stabit contiguum rigidum inversum. ”

meaning
“ As hangs a flexible cable, so inverted, stand the touching pieces of an arch. ”

10 proved in 1744 that the catenary is the curve which, when rotated about the x-axis, gives the surface of minimum surface area (the catenoid) for the given bounding circle.[7]

Een van de 10 namen is voldoende voor het punt

Buckley?

huygens

quote:

Op vrijdag 3 juli 2009 22:58 schreef starla het volgende:
huygens

Trés bien

<sub>The word catenary is derived from the Latin word catena, which means "chain". The curve is also called the "alysoid", "funicular", and "chainette". Galileo claimed that the curve of a chain hanging under gravity would be a parabola, but this was disproved by Joachim Jungius (1587-1657) and published posthumously in 1669.[1]

In 1691, Leibniz, Christiaan Huygens, and Johann Bernoulli derived the equation in response to a challenge by Jakob Bernoulli. Huygens first used the term 'catenaria' in a letter to Leibniz in 1690, and David Gregory wrote a treatise on the catenary in 1690. However Thomas Jefferson is usually credited with the English word 'catenary'[2].

The application of the catenary to the construction of arches is ancient, as described below; the modern rediscovery and statement is due to Robert Hooke, who discovered it in the context of the rebuilding of St Paul's Cathedral[3], possibly having seen Huygens' work on the catenary.

In 1671, Hooke announced to the Royal Society that he had solved the problem of the optimal shape of an arch, and in 1675 published an encrypted solution as a Latin anagram[4] in an appendix to his Description of Helioscopes,[5] where he wrote that he had found "a true mathematical and mechanical form of all manner of Arches for Building". He did not publish the solution of this anagram[6] in his lifetime, but in 1705 his executor provided it as:
“ Ut pendet continuum flexile, sic stabit contiguum rigidum inversum. ”

meaning
“ As hangs a flexible cable, so inverted, stand the touching pieces of an arch. ”

Euler proved in 1744 that the catenary is the curve which, when rotated about the x-axis, gives the surface of minimum surface area (the catenoid) for the given bounding circle.[7]</sub>


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