EN of the element (A) is E1 and IP is E2 . Hence EA will be

E.N = I.E+E.A 2 (fromMullkenScale) E1=E2+E⋅A22E1=E2+E⋅AE⋅A=2E1-E2

EN of the element (A) is E1 and IP is E2 . Hence EA will be

E.N = I.E+E.A 2 (fromMullkenScale) E1=E2+E⋅A22E1=E2+E⋅AE⋅A=2E1-E2

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EN of the element (A) is E₁ and IP is E₂ . Hence EA will be

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$2 E_{1} - E_{2}$

$E_{1} - E_{2}$

$E_{1} - 2 E_{2}$

$(\begin{array}{ll} E_{1} + E_{2} \end{array}) / 2$

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$E . N = \frac{I . E + E . A}{2} (fromMullkenScale)$
$\begin{aligned} E_{1} = \frac{E_{2} + E \cdot A}{2} \\ 2 E_{1} = E_{2} + E \cdot A \\ E \cdot A = 2 E_{1} - E_{2} \end{aligned}$

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EN of the element (A) is E1 and IP is E2 . Hence EA will be

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EN of the element (A) is E₁ and IP is E₂ . Hence EA will be