The energy needed for the following process is 3.851 x 104 kJ mol Be(g) → Be(g) + 4e The first and third ionization energies of beryllium are 8.99 x 10² beryllium-that is, the energy required for the process: Be* (g) Be²+ (g) A hydrogen-like ion is an ion containing only one electron. The energies of the electron in a hydrogen-like ion are given by E =-(2.180 × 10-18 1) (z¹) (+) 1 + e Second ionization energy of beryllium: kJ mol kJ mol and 1.485 x 10³ kJ mol' where E, is the energy of the electron in the hydrogen-like ion, n is the principal quantum number, and Z is the atomic number of the element. Round your answer to 4 significant digits. Note: Reference the Fundamental constants table for additional information. respectively. Calculate the second ionization energy of

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The energy needed for the following process is 3.851 ×
104
4+
Be(g) → Be(g) + 4e¯
The first and third ionization energies of beryllium are 8.99 × 10² and 1.485 × 10³
kJ
mol
beryllium-that is, the energy required for the process:
kJ
mol
Second ionization energy of beryllium:
2+
Be (g) → Be(g) + e
A hydrogen-like ion is an ion containing only one electron. The energies of the electron in a hydrogen-like ion are given by
E₁₁ = -(2.180 × 10 1) (2²) ( = =))
- 18
n
2
n
kJ
mol
where En is the energy of the electron in the hydrogen-like ion, ʼn is the principal quantum number, and Z is the atomic number of the element. Round your
answer to 4 significant digits.
Note: Reference the Fundamental constants table for additional information.
U
kJ
mol'
□x10
respectively. Calculate the second ionization energy of
G
oo
區
olo
Ar
KJ
Transcribed Image Text:The energy needed for the following process is 3.851 × 104 4+ Be(g) → Be(g) + 4e¯ The first and third ionization energies of beryllium are 8.99 × 10² and 1.485 × 10³ kJ mol beryllium-that is, the energy required for the process: kJ mol Second ionization energy of beryllium: 2+ Be (g) → Be(g) + e A hydrogen-like ion is an ion containing only one electron. The energies of the electron in a hydrogen-like ion are given by E₁₁ = -(2.180 × 10 1) (2²) ( = =)) - 18 n 2 n kJ mol where En is the energy of the electron in the hydrogen-like ion, ʼn is the principal quantum number, and Z is the atomic number of the element. Round your answer to 4 significant digits. Note: Reference the Fundamental constants table for additional information. U kJ mol' □x10 respectively. Calculate the second ionization energy of G oo 區 olo Ar KJ
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