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Questions  

A ray of light is incident on a plane mirror, along the direction given by, A=2i^3j^+4k^ . Find the unit vector along the reflected ray. Take normal to mirror along the direction of B=3i^6j^+2k^ 

a
−94i^+237j^+68k^4929
b
−94i^+68j^−237k^4929
c
3i^+6j^−2k^7
d
None of these

detailed solution

Correct option is A

Unit vector along reflected ray,eR^ = eI^ - 2 n^.eI^n^=2i^−3j^+4k^29−23i^−6j^+2k^7 . 2i^−3j^+4k^293i^−6j^+2k^7=2i^−3j^+4k^29−26+18+87×29×73i^−6j^+2k^=−94i^+237j^+68k^4929

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Similar Questions

The incident ray, reflected ray and the outward drawn normal are denoted by the unit vectors a,b and c respectively. Then choose the correct relation for these vectors.


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