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Q.(i) Explain why BeH2 molecule has zero dipole moment although the Be-H bonds are polar. [1 mark]

(ii) By writing molecular orbital electronic configuration, compare the relative stability of the following species and indicate their magnetic properties: O2, O2+, O2 2- (Peroxide). [4 marks] OR
(i) Describe the hybridisation in case of PCl5. Why are axial bonds longer as compared to equatorial bonds? [3 marks]
(ii) Distinguish between Sigma (σ) and Pi (π) bond. [2 marks]
Haryana BsehBoard of School Education Haryana (Senior Secondary Part-I / Class 11) 2025Subjective· 5mImportance★★★★★
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BeH2's linear (sp) geometry makes its two polar bond dipoles cancel exactly; comparing bonding vs antibonding electron counts for O2, O2+, and O2(2-) gives bond orders 2, 2.5, and 1 respectively, with O2 and O2+ paramagnetic and the peroxide ion diamagnetic.

(i) Why BeH2_2 has zero net dipole moment despite polar Be-H bonds:

Beryllium (Be) has 2 valence electrons and forms 2 sigma bonds to the 2 hydrogen atoms in BeH2BeH_2. Be undergoes sp hybridisation, giving the molecule a perfectly linear shape (H−Be−HH-Be-H, bond angle 180°180°).

Each individual Be-H bond IS polar (Be and H have different electronegativities, so each bond has a small dipole moment vector pointing along that bond). However, because the molecule is linear and symmetric, the two bond dipole vectors are equal in magnitude but point in exactly opposite directions (180° apart). Vector addition of two equal-and-opposite vectors gives a net resultant of zero:

μ⃗net=μ⃗1+μ⃗2=0(since μ⃗1=−μ⃗2)\vec{\mu}_{net} = \vec{\mu}_1 + \vec{\mu}_2 = 0 \quad (\text{since } \vec{\mu}_1 = -\vec{\mu}_2)

So although the bonds themselves are polar, the overall molecular geometry cancels their effects, giving BeH2BeH_2 a net dipole moment of zero (a nonpolar molecule made of polar bonds).

(ii) MO electronic configurations, stability, and magnetism:

Molecular orbital filling order (for O2_2-like diatomics, above N2_2): σ1s2 σ∗1s2 σ2s2 σ∗2s2 σ2pz2 π2px2=π2py2 π∗2px π∗2py\sigma1s^2\ \sigma^*1s^2\ \sigma2s^2\ \sigma^*2s^2\ \sigma2p_z^2\ \pi2p_x^2{=}\pi2p_y^2\ \pi^*2p_x^{}\ \pi^*2p_y^{} (the last two, antibonding π∗\pi^*, partially filled).

  • O2O_2 (16 electrons): KK σ2s2 σ∗2s2 σ2pz2 π2px2 π2py2 π∗2px1 π∗2py1KK\,\sigma2s^2\,\sigma^*2s^2\,\sigma2p_z^2\,\pi2p_x^2\,\pi2p_y^2\,\pi^*2p_x^1\,\pi^*2p_y^1
    • Nb=10,Na=6N_b = 10, N_a = 6; Bond order =(10−6)/2=2= (10-6)/2 = 2.
    • Two unpaired electrons (one each in π∗2px\pi^*2p_x, π∗2py\pi^*2p_y) ⇒\Rightarrow paramagnetic.
  • O2+O_2^+ (15 electrons, one less than O2_2; removed from the highest-energy π∗\pi^* orbital): configuration same as O2_2 but with only ONE electron in the π∗\pi^* set.
    • Nb=10,Na=5N_b = 10, N_a = 5; Bond order =(10−5)/2=2.5= (10-5)/2 = 2.5. …

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