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Atomic and Nuclear Physics
What is the y-component of a 100 N force that is exerted at 60N to the horizontal
Atomic and Nuclear Physics
Define binding energy. Calculate the binding energy per nucleon of Fe. 56
26 Given M(56 Fe) = ( Fe) 55.934932 u,mn =1.008665 u and mp=1.007825 u.
26
26 Given M(56 Fe) = ( Fe) 55.934932 u,mn =1.008665 u and mp=1.007825 u.
26
Atomic and Nuclear Physics
For a hydrogen-like atom, give all possible spectral terms for n = 2 and n = 3.
Atomic and Nuclear Physics
For a hydrogen-like atom, give all possible spectral terms for n=2 and n=3.
Atomic and Nuclear Physics
Define binding energy. Calculate the binding energy per nucleon of ⁵⁶₂₆Fe. Given: M(⁵⁶₂₆Fe)=55.934932; m_n=1.008665u; m_p=1.007825u.
Atomic and Nuclear Physics
The disintegration constant of ²³⁸U is 4.87×10⁻¹⁸s⁻¹. Calculate its half life(in years). Also calculate the number of disintegration per second from 1 gram of Uranium. It is given that Avogadro's number= 6.02×10²³
Atomic and Nuclear Physics
The wavefront for a particle is defined by:
Ψ(x)= {Ncos(2πx/L) for -L/4≤x≤L/4
{0 otherwise
Determine:
i) the normalisation constant N
ii) the probability that the particle will be found between x=0 and x=L/8.
Ψ(x)= {Ncos(2πx/L) for -L/4≤x≤L/4
{0 otherwise
Determine:
i) the normalisation constant N
ii) the probability that the particle will be found between x=0 and x=L/8.
Atomic and Nuclear Physics
Compute the total binding energy and the binding energy per nucleon for Lithium-7.
Atomic and Nuclear Physics
The disintegration constant of 238U is 4.87×10^(-18)s^(-1).Calculate its half-life (in years). Also calculate the number of disintegration per second from 1 gram of Uranium. It is given that Avogadro’s number = 6.02×10^23
Atomic and Nuclear Physics
Define binding energy. Calculate the binding energy per nucleon of 56Fe26.Given M(56Fe26)=55.934932u, m_n=1.008665u, m_p=1.007825u.
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