Sammenhæng Mellem Fed-fondsrente Og 10-årig Statskasse » agrourense.info
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Nov 15, 2017 · Dette projekt er lavet med Explain Everything™ Interactive Whiteboard for iPad. Sammenhænget mellem 1. og 2. verdenskrig lavet af Casper og Denis Alsace, Champagne-Ardenne, Lorraine og nord-pas-de-Calais krigsskadeserstatning på 132 milliarder mark Sammenhæng mellem 1. og 2. verdenskrig. Sep 25, 2015 · I videoen forklarer vi sammenhængen mellem bilen uden afgift og den danske registreringsafgift. Sammenhæng mellem bilen uden afgift, og den danske registreringsafgift QuickImport ApS. 3urfhqw rj uhqwhvuhjqlqj.ds 3urfhqw rj 5hqwhvuhjqlqj 5hjqlqj phg surfhqwhu 0dq kdu lqgi¡uw v\perohw wlo dw ehwhjqh 9lo pdq i hnv xguhjqh di vnhu ghw sn.

On-demand-økonomien i Danmark: Forholdet mellem at være lønmodtager eller selvstændig i den digitale æra En samfundsdiagnostik af hvordan prekære arbejdsforhold bliver skabt på baggrund af en række reguleringsmæssige udfordringer skabt af on-demand-økonomiens fremkomst og forslag til hvordan disse udfordringer kan løses Juli 2017. Dec 01, 2018 · Der er ingen sammenhæng mellem gevinst og betaling af ejendomsskat. Det er mere eller mindre tilfældigt hvem som står tilbage med skatteregningen. Mange steder i f.eks. Jylland vil den løbende betaling af ejendomsskatter gennem en 10 årig ejerskabsperiode overstige en eventuel gevinst. Dvs. en effektiv beskatning af gevinster på over 100%. Formålet med denne artikel er at undersøge de aktuelle bestræbelser på at skabe sammenhæng i de sundhedsfaglige professionsuddannelser generelt og specifikt i sygeplejerskeuddannelsen. Vi ser på, hvordan sammenhæng italesættes i politiske dokumenter, der dannede grundlag for 2016-revisionen af de sundhedsfaglige professions-bacheloruddannelser. Nov 30, 2019 · Det skete med et enstemmigt veto i det tyske førstekammer, forbundsrådet. Delstaterne er blandt andet utilfredse med, at udgifterne efter deres opfattelse ikke fordeles retfærdigt mellem forbundslandene og den centrale statskasse, skriver nyhedsbureauet DPA. Nu skal sagen op i den forligsinstitution, der mægler mellem forbundsdag og. Sep 12, 2010 · Der er en lineær sammenhæng mellem længden y målt i cm og alderen x målt i år. Og hvis jeg indsætter 10000 m får jeg en tid på 5 timer og 25 sekunder. Det virker også utroværdigt set i forhold til 1 time og 54 sekunder. Ligning diagramkoordinat Du skal være logget ind, for at skrive et svar til dette spørgsmål.

Jun 30, 2014 · Og så selvfølgelig 4 at det kun er i sjældne tilfælde at bakterien giver anledning til sygdom. I øvrigt nævnes det, at det kun er mellem 30 og 80% af de personer som opholder sig i en besætning hvor der er konstateret svine MRSA, vil huse bakterien. Du skriver at MRSA står for multiresistent. Hvilket så ikke er korrekt.</plaintext> Dansk musik slår til i ud- og indland. Trækker penge hjem til den danske statskasse. Bidrager til at gøre Danmark kendt. Mange musikere har udviklet sig til det de er i dag med hjælp fra supplerende dagpenge i en etableringsfase. Træk forslaget, kære regering! Der er sammenhæng mellem arbejdsmarkedspolitik og.</p><img 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" 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