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Assertion (A) Boron has a smaller first ionisation enthalpy than beryllium.
Reason (R) The penetration of a \(2 s\)-electron to the nucleus is more than the \(2 p\)-electron hence, \(2 p\)-electron is more shielded by the inner core of electrons than \(2 \mathrm{~s}\)-electrons.
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Reason (R) The penetration of a \(2 s\)-electron to the nucleus is more than the \(2 p\)-electron hence, \(2 p\)-electron is more shielded by the inner core of electrons than \(2 \mathrm{~s}\)-electrons.
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Assertion and Reason both are correct statements and Reason is correct explanation for Assertion.
Assertion (A) Electronic configuration of boron \((Z=5)\) is [He] \(2 s^2 2 p^1\). So, in first ionisation ( \(1 \mathrm{IE}_1\) or \(\Delta_i H_1\) ) removal will take place from unpaired \(p^1\)-electron. Whereas that of Be will be from paired \(2 s^2\)-electrons which requires more energy.
Electronic configuration of \(\mathrm{Be}(Z=4):[\mathrm{He}] 2 s^2\) So, the Assertion is a correct statement.
Reason (R) \(s\)-orbital is being symmetrical in shape (spherical), it shields nuclear force (nuclear charge) strongly. So, \(2 p^1\)-electron of \(B\) is experiences lesser nuclear attractive force for ionisation. As a result,
\(\mathrm{IE}_1 \text { or } \Delta_i H_1: \mathrm{B} < \mathrm{Be}\)
So, the Reason is correct explanation for Assertion.
Electronic configuration of \(\mathrm{Be}(Z=4):[\mathrm{He}] 2 s^2\) So, the Assertion is a correct statement.
Reason (R) \(s\)-orbital is being symmetrical in shape (spherical), it shields nuclear force (nuclear charge) strongly. So, \(2 p^1\)-electron of \(B\) is experiences lesser nuclear attractive force for ionisation. As a result,
\(\mathrm{IE}_1 \text { or } \Delta_i H_1: \mathrm{B} < \mathrm{Be}\)
So, the Reason is correct explanation for Assertion.
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