7 Emissie en Absorptiespectra
De zon bestaat voor 70% uit waterstof, 28% uit helium, 0,9% uit zuurstof en verder zijn er nog kleine hoeveelheden koolstof, neon, ijzer, stikstof, silicium, aluminium, zwavel en enkele andere elementen aanwezig.
Hoe kunnen we dat op zo'n grote afstand zien?
In les 2 hebben we gezien dat voorwerpen straling uitzenden die afhankelijk is van hun temperatuur. Het gloeidraadje in een gloeilamp bijvoorbeeld zendt alle kleuren van het zichtbare licht uit. Niet elke kleur wordt even intensief uitgezonden, desondanks ziet het spectrum van het gloeidraadje er zo uit:
![](data:image/png;base64,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)
Stel, we hebben een gas waarvan de atomen zich in de eerste aangeslagen toestand bevinden. Als deze atomen terugvallen naar de grondtoestand kan dat maar op één manier. Er zal dus per atoom maar één foton ontstaan.
Een filmpje zal dit duidelijker maken.
Bekijk het filmpje vanaf 1:23 (het eerste deel van het filmpje behoort niet tot de stof van deze module).
Beantwoord de onderstaande vragen. Als je een antwoord niet weet, bekijk het filmpje dan nog eens, want de antwoorden zijn daarin terug te vinden.
Tussen t=2:04 en t=2:26 wordt uitgelegd hoe een absorptiespectrum ontstaat. Beschrijf met je eigen woorden in enkele zinnen het ontstaan van een absorptiespectrum.
Uit het fragment dat begint op t=2:28 en eindigt op
t = 2:45 kun je zien en horen wat het verband is tussen een absorptiespectrum en een emissiespectrum. Beschrijf met je eigen woorden in enkele zinnen wat het verband is tussen een absorptiespectrum en een emissiespectrum.
Het filmpje toont een aantal overgangen van het waterstofatoom. N=1 stelt de grondtoestand voor, n=2 de eerste aangeslagen toestand, enzovoort.
Welke kleur licht onstaat er als een waterstofatoom van de tweede aangeslagen toestand naar de eerste aangeslagen toestand terugvalt?
Welke kleur licht onstaat er als een waterstofatoom van de vijfde aangeslagen toestand naar de eerste aangeslagen toestand terugvalt?
Waarom zie je niets als het waterstofatoom van een willekeurige aangeslagen toestand naar de grondtoestand terugvalt?
7.2
Het emissiespectrum van waterstof bestaat dus uit slechts enkele kleuren in plaats van een ononderbroken band die alle kleuren van de regenboog bevat. Het emissiespectrum ziet er dus zo uit (ter vergelijking staat het volledige spectrum er onder):
![](data:image/png;base64,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)
Als er een bundel wit licht door een wolk waterstofgas gaat, zal het waterstofgas enkele kleuren uit het witte licht absorberen. Precies die kleuren die horen bij de eerder besproken energie-overgangen.
![](data:image/png;base64,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)
Het absorptiespectrum van waterstof (ter vergelijking staat het emissiespectrum van waterstof eronder):
![](data:image/png;base64,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)
Opdracht 26
Zoek met behulp van deze en/of deze webpagina uit welke golflengtes de 7 hierboven getekende absorptielijnen hebben.
Teken in een energieniveau-schema welke overgangen horen bij deze golflengtes.
Wat is de overeenkomst tussen deze energie- overgangen?
In de artikelen die je hebt gelezen blijkt dat de energieovergangen worden onderverdeeld in zogenaamde 'reeksen'. Er werd bijvoorbeeld gesproken over de 'Paschenreeks'.
d
Wanneer behoort een energie-overgang tot de Paschenreeks?
7.3
Het patroon van emissielijnen op de vorige pagina is uniek en kenmerkend voor waterstof. Elk element heeft zijn eigen unieke streepjespatroon. Je kunt het vergelijken met een streepjescode, of een vingerafdruk. Die zijn ook uniek.
En het is deze eigenschap die het voor sterrenkundigen mogelijk maakt om vast te stellen wat de samenstelling is van een ster!
Opdracht 28
• Start deze webpagina.
• Lees de introductie.
• klik op 'Go' en vink de elementen aan die volgens jou in het getoonde sterspectrum aanwezig zijn.
• Controleer je antwoord door op de knop 'Did I get it right?' te klikken.
Opdracht 29
Hieronder zie je het kleurenspectrum van de zon. Er zijn vage absorptielijnen, maar ook hele duidelijke. Bij het spectrum hieronder staan 3 pijltjes. Geef van elke pijltje aan welke stof deze absorptielijn (waarschijnlijk) veroorzaakt. Gebruik tabel 20 van Binas.
![](data:image/png;base64,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)
Het filmpje hieronder is een samenvatting in minder dan een minuut van de hiervoor besproken spectra.
Opdracht 30
Welke eigenschappen, behalve de samenstelling van een ster, kun je volgens het filmpje nog meer aflezen uit het spectrum?
Opdracht 31
Beantwoord de vraag die aan het begin van deze les gesteld werd.
7.4
Een groot deel van de stof uit deze en de vorige les wordt nog eens uitvoerig, met veel voorbeelden, uitgelegd in een filmpje.
Het filmpje bestaat uit drie delen met een totale lengte van 28 minuten. Deze les bekijken we deel 1, in de volgende les komen deel 2 en 3 aan de orde.
Opdracht 32
Start deel 1 van het filmpje en beantwoord de onderstaande vragen.
Tip: gebruik de pauzetoets om het filmpje stil te zetten als je het antwoord op een vraag gevonden hebt.
Op t = 1:34 begint Rolf Kudritzki iets te vertellen over spectroscopie.
a
Waarom vindt hij dat "het meest fascinerende deel van de moderne sterrenkunde"?
Op t = 3:36 legt Natalie Batalha het atoommodel van Bohr nog eens uit. Ze benadrukt dat het niet meer is dan een model. De voice-over maakt even later een bijzondere vergelijking met de energieniveaus.
b
Waarmee worden de energieniveaus vergeleken en welke eigenschap van de energieniveaus wordt met deze vergelijking benadrukt?
Een elektron kan naar een ander niveau door bijvoorbeeld de energie van een foton te absorberen.
Wat gebeurt er volgens Natalie met het foton als het niet precies de juiste energie heeft?
Vanaf t = 7:00 zien en horen we over de manieren waarop een elektron kan terugvallen naar de grondtoestand en over het emissiespectrum dat daardoor ontstaat. Er worden nog twee eigenschappen genoemd die afgeleid kunnen worden uit een emissiespectrum.
Welke eigenschappen zijn dat?
Vanaf t = 8:00 wordt verteld dat Kirchhoff de eerste was die ontdekte dat er drie soorten spectra zijn: continu-, emissie- en absorptiespectra.
In de uitleg worden ook twee verhelderende synoniemen genoemd, één voor emissie- en één voor absorptiespectrum. Welke?