According to Bohr's model of hydrogen atom, which of the following statement is incorrect?
Structure of Atom · Class 11 · JEE Main Previous Year Question
According to Bohr's model of hydrogen atom, which of the following statement is incorrect?
- a
Radius of orbit is nine times larger than that of orbit.
- b
Radius of orbit is four times larger than that of orbit.
- c✓
Radius of orbit is three times larger than that of orbit.
- d
Radius of orbit is four times larger than that of orbit.
Radius of orbit is three times larger than that of orbit.
🧠 The Radius Rule Bohr's model states that the radius of an electron's orbit increases with the square of the principal quantum number. To find an incorrect statement, we just need to verify if the ratios of match the claims made in the options.
🗺️ The Ratio Audit
- Statement A: . Ratio . (Correct)
- Statement B: . Ratio . (Correct)
- Statement D: . Ratio . (Correct)
- Statement C: . Ratio . The statement claims it is "three times larger" (). (Incorrect)
⚡ The Square Test Always think in terms of squares. ( ) means radius. ( ) means radius. ( ) means radius. is not a square of a simple ratio here.
⚠️ Linearity Trap Don't fall for the trap of thinking is proportional to . If , then would be times . If , it is times. The statement "three times" is wrong in both universes!
Practice this question with progress tracking
Want timed practice with adaptive difficulty? Solve this question (and hundreds more from Structure of Atom) inside The Crucible, our adaptive practice platform.
More JEE Main Structure of Atom PYQs
For hydrogen like species, which of the following graphs provides the most appropriate representation of E vs Z plot for a constant n? [E: energy of the stationary state, Z: atomic number, n =…
The energy of an electron in the first Bohr orbit of hydrogen atom is -2.18 10-18 J. Its energy in the third Bohr orbit is ______.
The radius of the 2nd orbit of Li2+ is x. The expected radius of the 3rd orbit of Be3+ is:
Which transition in the hydrogen spectrum would have the same wavelength as the Balmer type transition from n = 4 to n = 2 of He+ spectrum?
The shortest wavelength of hydrogen atom in Lyman series is . The longest wavelength in Balmer series of He+ is: