A gas absorbs a photon of 355 nm and emits at two wavelengths. If one of the emissions is at 680 nm, the other is at:
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Answered by
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HERE IS YOURS SOLUTION;
◆ The energy absorbed by the photon must be equal to combined energy of two emitted photons.
ET=E1+E2 .....(1)
where E1 is Energy of first emitted photon emitted and E2 is Energy of second emitted photon.
◆ Energy E and wavelength λ of a photon are related by the equation
E=hcλ .....(2)
where h is Planck's constant, c is velocity of light.
◆ Inserting values from (2) in (1) we get
hcλT=hcλ1+hcλ2
⇒1λT=1λ1+1λ2 ......(3)
◆ Substituting given values in (3) we get
1355=1680+1λ2
⇒1λ2=1355−1680
⇒1λ2=680−355355×680
⇒λ2=742.77nm
◆ So, the answer is 742.77 nm ◆
HOPE IT HELPS
◆ The energy absorbed by the photon must be equal to combined energy of two emitted photons.
ET=E1+E2 .....(1)
where E1 is Energy of first emitted photon emitted and E2 is Energy of second emitted photon.
◆ Energy E and wavelength λ of a photon are related by the equation
E=hcλ .....(2)
where h is Planck's constant, c is velocity of light.
◆ Inserting values from (2) in (1) we get
hcλT=hcλ1+hcλ2
⇒1λT=1λ1+1λ2 ......(3)
◆ Substituting given values in (3) we get
1355=1680+1λ2
⇒1λ2=1355−1680
⇒1λ2=680−355355×680
⇒λ2=742.77nm
◆ So, the answer is 742.77 nm ◆
HOPE IT HELPS
Answered by
79
Answer:According to law of conservation of energy,
hc/355 = hc/680+ hc/λ
Therefore,
(680 − 355)/(355 x 680) =1/λ
λ = 742.77 nm
= 743 nm
Explanation:
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