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(From electron transition) The shortest wavelength of He+ in Balmer series is x, then longest wavelength in the Paschene series of Li²+ will be?
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(From electron transition) The shortest wavelength of He+ in Balmer se...
Shortest Wavelength of He+ in Balmer Series:
The shortest wavelength in the Balmer series of He+ corresponds to the transition from n=3 to n=2 energy levels. Let's denote the wavelength as x.
Longest Wavelength in the Paschen Series of Li²+:
To find the longest wavelength in the Paschen series of Li²+, we need to consider transitions to the n=3 energy level. The longest wavelength in the Paschen series can be calculated using the formula:
1/λ = R ((1/3²) - (1/n²))
where R is the Rydberg constant and n is the energy level. For Li²+, n=3.
Calculation:
1/λ = R ((1/3²) - (1/3²))
1/λ = R (1/9 - 1/9)
1/λ = 0
Therefore, the longest wavelength in the Paschen series of Li²+ is infinity. This means that there is no upper limit to the wavelength in the Paschen series of Li²+, as the transition to the n=3 level will result in an infinitely long wavelength.
In conclusion, the longest wavelength in the Paschen series of Li²+ is infinite, in contrast to the finite value of the shortest wavelength in the Balmer series of He+.
The shortest wavelength in the Balmer series of He+ corresponds to the transition from n=3 to n=2 energy levels. Let's denote the wavelength as x.
Longest Wavelength in the Paschen Series of Li²+:
To find the longest wavelength in the Paschen series of Li²+, we need to consider transitions to the n=3 energy level. The longest wavelength in the Paschen series can be calculated using the formula:
1/λ = R ((1/3²) - (1/n²))
where R is the Rydberg constant and n is the energy level. For Li²+, n=3.
Calculation:
1/λ = R ((1/3²) - (1/3²))
1/λ = R (1/9 - 1/9)
1/λ = 0
Therefore, the longest wavelength in the Paschen series of Li²+ is infinity. This means that there is no upper limit to the wavelength in the Paschen series of Li²+, as the transition to the n=3 level will result in an infinitely long wavelength.
In conclusion, the longest wavelength in the Paschen series of Li²+ is infinite, in contrast to the finite value of the shortest wavelength in the Balmer series of He+.
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(From electron transition) The shortest wavelength of He+ in Balmer series is x, then longest wavelength in the Paschene series of Li²+ will be?
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(From electron transition) The shortest wavelength of He+ in Balmer series is x, then longest wavelength in the Paschene series of Li²+ will be? for UPSC 2025 is part of UPSC preparation. The Question and answers have been prepared according to the UPSC exam syllabus. Information about (From electron transition) The shortest wavelength of He+ in Balmer series is x, then longest wavelength in the Paschene series of Li²+ will be? covers all topics & solutions for UPSC 2025 Exam. Find important definitions, questions, meanings, examples, exercises and tests below for (From electron transition) The shortest wavelength of He+ in Balmer series is x, then longest wavelength in the Paschene series of Li²+ will be?.
(From electron transition) The shortest wavelength of He+ in Balmer series is x, then longest wavelength in the Paschene series of Li²+ will be? for UPSC 2025 is part of UPSC preparation. The Question and answers have been prepared according to the UPSC exam syllabus. Information about (From electron transition) The shortest wavelength of He+ in Balmer series is x, then longest wavelength in the Paschene series of Li²+ will be? covers all topics & solutions for UPSC 2025 Exam. Find important definitions, questions, meanings, examples, exercises and tests below for (From electron transition) The shortest wavelength of He+ in Balmer series is x, then longest wavelength in the Paschene series of Li²+ will be?.
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