If D is the deviation of a normally falling light beam on a thin prism of angle a and - is the dispersive power of the same prism then

The correct option is D δ is independent of AUsing relation D=( μ #160;_ v μ #160;_ r ) A and δ =μ #160;_ v μ #160;_ r μ #160;_ y ...

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Standard X

Physics

Angle of Deviation in Prism

If D is the d...

Question

If D is the deviation of a normally falling light beam on a thin prism of angle a and $δ$ is the dispersive power of the same prism then

D is independent of A

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D is independent of refractive Index

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δ

is independent of refractive index

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δ

is independent of A

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Solution

The correct option is D $δ$ is independent of A
Using relation $D = (μ_{v} - μ_{r}) A$

and $δ = \frac{μ_{v} - μ_{r}}{μ_{y} - 1}$ we get,

$δ$ is independent of $A$

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Similar questions

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If D is the deviation of a normally falling light beam on a thin prism of angle a and δ is the dispersive power of the same prism then

The correct option is D δ is independent of AUsing relation D=(μv−μr)Aand δ=μv−μrμy−1 we get,δ is independent of A

If D is the deviation of a normally falling light beam on a thin prism of angle a and $δ$ is the dispersive power of the same prism then

The correct option is D $δ$ is independent of A
Using relation $D = (μ_{v} - μ_{r}) A$

and $δ = \frac{μ_{v} - μ_{r}}{μ_{y} - 1}$ we get,

$δ$ is independent of $A$