The correct option is B 40.8 eV
We know,
ΔE=E0(1n21−1n22)Z2
where, Eo = Rydberg's energy constant
n1 = lower enrgy shell
n2 = higher energy shell
Z = Atomic number of the element
For Be3+ , Z=4
Putting up the values,
Thus, ΔE=13.6×16(122−142) eV
On solving, 40.8 eV