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About Us

 

Educational purposes

Civil service quizzes

 is a website that provides a platform for individuals interested in civil service exams to test their knowledge and improve their understanding of the subject matter.

We believe that a solid understanding of the material covered on civil service exams is essential for anyone looking to enter the public sector, and our goal is to help people achieve this understanding through our quizzes and other resources.

Our team is made up of experienced professionals with extensive knowledge and experience in the field of civil service exams. We have taken the time to research and understand the exam formats and content of various Civil Service exams in multiple countries and territories.

We are committed to providing high-quality and up-to-date quiz content, as well as additional resources such as study guides and practice materials. We are constantly working to improve our offerings and make them as accessible as possible for all users.

Thank you for visiting our website. We hope you find it useful and informative, and we welcome any feedback or suggestions you may have. If you have any questions, please feel free to contact us at rmzphy.jmi@gmail.com.

 



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(a) Neglecting reduced-mass effects, what optical transition in the (\text{He}^{+}) spectrum would have the same wavelength as the first Lyman transition of hydrogen ((n=2) to (n=1))? (b) What is the second ionization energy of (\text{He})? © What is the radius of the first Bohr orbit for (\text{He}^{+})? Assume that the ionization energy ((\hat{v})) of deuterium is (R).

Let's respond to each component of the query separately: (a) What optical transition in the (He+) spectrum, ignoring reduced-mass effects, would have the same wavelength as the first Lyman transition of hydrogen (n=2 to n=1)? The formula for the wavelength of a spectral line can be used to determine the wavelength of a transition in atoms that resemble hydrogen (like He+): 1 / λ = R_H * (1/n₁² - 1/n₂²) Where:     The transition's wavelength is •.     The Rydberg constant for hydrogen is R_H.     The major quantum numbers for the two energy levels are n1 for the beginning energy level and n2 for the final energy level. We have n1 = 2 and n2 = 1 for the first Lyman transition in hydrogen (n=2 to n=1). He+ (the helium ion) only has one electron at this time. As a result, it has a comparable electron configuration to hydrogen, and the equivalent transition can be determined using the same formula and the hydrogen Rydberg constant (R_H). 1 / _He+ = R_H * (1/n12-1/n22) = R_H * (1/22-
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