Which of the following statements in relation to the hydrogen atom is correct?
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The most probable radius (in pm) for finding the electron in He+ is
If the speed of electron in Bohr first orbit of hydrogen atom be x, then speed of the electron in 3rd orbit is
If wavelength of photon is $ 2·2 \times 10 ^{– 11} m , h= 6·6 \times 10^{–34} Js$ , then momentum of photon is
The wave number of first line of Balmer series of hydrogen is $ 15200 cm^{–1}. The wave number of the first Balmer line of Li^{1+} $ ion is
As we know the energy of constant state for hydrogen species like Li^+2 or He^+ are multiple of integral type of Z^2 times the energy of hydrogen atom in stationary form
Hence the wave number of first line of ion = 3^2 * 15200 / cm
= 9 * 15200 / cm = 136800 / cm
The electrons, identified by quantum number n andl (i) n = 4, l = 1 (ii) n = 4, = 0 (iii) n = 3, = 2 (iv) n = 3, = 1 can be placed in order of increasing energy, from the lowest to highest, as
The radius of which of the following orbits is same as that of the first Bohr’s orbit of hydrogen atom ?
The radius of the Bohr orbit is given by the formula r = n^2 * a0, where a0 is the Bohr radius (0.529 Ã…). For n = 2, the radius is 4 times the Bohr radius. The nuclear charge of Be^3+ is 4, which is the same as that of hydrogen. Hence, the radius of the n = 2 orbit of Be^3+ is the same as the first Bohr orbit of hydrogen.
Radial nodes present in 3s and 2p -orbitals are respectively
The number of radial nodes in an orbital is given by the principal quantum number (n) minus the azimuthal quantum number (l) minus 1. For 3s orbital, n = 3, l = 0, so radial nodes = 3 - 0 - 1 = 2. For 2p orbital, n = 2, l = 1, so radial nodes = 2 - 1 - 1 = 0.
Which catalyst forms $ NH_3 and CO_2 $ from urea ?
Which of the following is an example of surface catalysis ?
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