Question:
Find the longest wavelength of the Paschen series for hydrogen atom. (Rydberg constant = 107 /m)
Find the longest wavelength of the Paschen series for hydrogen atom. (Rydberg constant = 107 /m)
Updated On: Feb 25, 2026
- 2.06μm
- 20.6μm
- 4.86μm
- 48.6μm
Hide Solution
Verified By Collegedunia
The Correct Option is A
Solution and Explanation
The Correct answer is option is (A) : 2.06μm
Was this answer helpful?
0
0
Top Questions on The Line Spectra of the Hydrogen Atom
- In hydrogen spectrum, the shortest wavelength in the Balmer series is \( \lambda \). The shortest wavelength in the Bracket series is:
- UPCATET - 2025
- Physics
- The Line Spectra of the Hydrogen Atom
- At what speed should a galaxy move with respect to earth so that spectral line of 600.0 nm appears as 600.6 nm?
- CUET (UG) - 2023
- Physics
- The Line Spectra of the Hydrogen Atom
- What is the wavelength of light for the least energetic photon emitted in the Lyman series of the hydrogen atom spectrum lines?
(Take h=6.63×10-34Js; c=3×108 ms-1; e=1.6×10-19C)- CUET (UG) - 2023
- Physics
- The Line Spectra of the Hydrogen Atom
- Shortest wavelength in Lyman series has wavelength of 915 À. Longest wavelength of Balmer series has a value of ?
Questions Asked in JEE Main exam
- Given below are two statements:
Statement I: The first ionization enthalpy of Cr is lower than that of Mn.
Statement II: The second and third ionization enthalpies of Cr are higher than those of Mn.
In the light of the above statements, choose the correct answer from the options given below:- JEE Main - 2026
- Periodic properties
- The IUPAC name of the following compound is:
- JEE Main - 2026
- Organic Chemistry
If a random variable \( x \) has the probability distribution
then \( P(3<x \leq 6) \) is equal to- JEE Main - 2026
- Conditional Probability
- When 300 J of heat is given to an ideal gas with \( C_p = \frac{7}{2}R \), its temperature rises from 20°C to 50°C keeping its volume constant. The mass of the gas is (approximately) ______ g. (R = 8.314 J/mol K)
- JEE Main - 2026
- Thermodynamics
- Let \( \vec{a}, \vec{b}, \vec{c} \) be three vectors such that \[ \vec{a} \times \vec{b} = 2(\vec{a} \times \vec{c}). \] If \( |\vec{a}| = 1 \), \( |\vec{b}| = 4 \), \( |\vec{c}| = 2 \), and the angle between \( \vec{b} \) and \( \vec{c} \) is \(60^\circ\), then \( |\vec{a} \cdot \vec{c}| \) is equal to.
- JEE Main - 2026
- Vector Algebra
View More Questions