From figure a-Total deviation angle is 360 - 2 - - - b- - - - - - c- - - - 1 - - 2 d- - - 360 - 2 -

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Characteristics of Bohr's Atomic Model

From figure ...

Question

From figure
$a .$ Total deviation angle is $360 - 2 (α + β)$
$b .$ $α + β = θ$
$c .$ $δ = δ_{1} + δ_{2}$
$d .$ $δ = 360 - 2 θ$

A , B , C are correct

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A, C are correct

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B,C are correct

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All are correct

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\frac{x - a + d}{α - δ} = \frac{y - a}{α} = \frac{z - a - d}{α + δ}

\frac{x - b + c}{β - γ} = \frac{y - b}{β} = \frac{z - b - c}{β + γ}

\frac{x - a + d}{α - δ} = \frac{y - a}{α} = \frac{z - a - d}{α + δ}

\frac{x - b + c}{β - r} = \frac{y - b}{β} = \frac{z - b - c}{β + r}

\frac{x - a + d}{α - δ} = \frac{y - a}{α} = \frac{z - a - d}{α + δ}

\frac{x - b + c}{δ - λ} = \frac{y - b}{β} = \frac{z - b - c}{β + γ}

If α, β are the roots of a $x^{2}$ +2bx+c=0 and a+δ, β+δ are the roots of A $x^{2}$ + 2Bx + C=0 then $\frac{b^{2} - a c}{B^{2} - A c}$ is

f (x) = a x^{2} + b x + c, a, b, c \in R

f (x) - x = 0

α, β

γ, δ

f (f (x)) - x = 0

γ, δ

α, β

∣ ∣ ∣ ∣ \begin{matrix} 2 & α & δ β & 0 & α γ & β & 1 \end{matrix} ∣ ∣ ∣ ∣

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