Arrange the following resonating structure according to their contribution towards resonance hybrid?
$(a) {C H}_{2} = \oplus N = ⊝ N$
$(b) ⊝ C H_{2} - N = \oplus N$
$(c) \oplus C H_{2} - N = ⊝ N$
$(d) ⊝ C H_{2} - \oplus N \equiv ¨ N$

a > d > c > b

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b > a > c > d

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a > c > b > d

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d > a > b > c

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Solution

The correct option is A $a > d > c > b$

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Similar questions

C H_{2} = \oplus N = ⊖ N

⊖ C H_{2} - N = \oplus N :

\oplus C H_{2} - N . . = ⊖ N

⊖ C H_{2} - \oplus N \equiv . . N

Let R be a relation on $N \times N$ defined by $(a, b) R, (c, d) \Leftrightarrow a + d = b + c$ for all $(a, b), (c, d) ϵ N \times N$

Show that :

(i) (a, b) R (a, b) for all $(a, b) ϵ N \times N$

(ii) $(a, b) R (c, d) \Rightarrow (c, d) R (a, b)$ for all $(a, b), (c, d) ϵ N \times N$

(iii) (a, b) R (c, d) and (c, d) R (e, f) $\Rightarrow$ (a, b) R (e, f) for all (a, b), (c, d), (e, f) $ϵ N \times N .$

\times

\times

(a^{n} + b^{n}), (b^{n} + c^{n}), (c^{n} + d^{n})

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