A ray of light passes through an equilateral | vedclass

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(D) For an equilateral prism, the angle of the prism $A = 60^{\circ}$.Given that the angle of incidence $i$ is equal to the angle of emergence $e$, an

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$30$

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(D) For an equilateral prism, the angle of the prism $A = 60^{\circ}$.Given that the angle of incidence $i$ is equal to the angle of emergence $e$, and each is equal to $3/4$ of the angle of the prism:$i = e = \frac{3}{4} 	imes A$$i = e = \frac{3}{4} 	imes 60^{\circ} = 45^{\circ}$.The relation between the angle of incidence, angle of emergence, angle of the prism, and the angle of deviation $\delta$ is given by:$i + e = A + \delta$Substituting the values:$45^{\circ} + 45^{\circ} = 60^{\circ} + \delta$$90^{\circ} = 60^{\circ} + \delta$$\delta = 90^{\circ} - 60^{\circ} = 30^{\circ}$.Thus, the angle of deviation is $30^{\circ}$.

Column $I$	Column $II$
$(a)$ $XX$-$XO$ method of sex determination	$(i)$ Turner's syndrome
$(b)$ $XX$-$XY$ method of sex determination	$(ii)$ Female heterogametic
$(c)$ Karyotype-$45$	$(iii)$ Grasshopper
$(d)$ $ZW$-$ZZ$ method of sex determination	$(iv)$ Female homogametic

$A$ ray of light passes through an equilateral prism such that the angle of incidence is equal to the angle of emergence and each one is equal to $3/4$th the angle of the prism. The angle of deviation is (in $^{\circ}$)

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