Let 'O' be the origin and A, B be two points. are vectors represented by and their magnitudes are \ov p, \ov q respectively. Unit vector bisecting \angle\AOB is:

Correct Answer is : pp+qq|pp+qq|

{ { \ov { p } } /{ p } + { \ov { q } } /{ q } } /{ | { \ov { p } } /{ p } + { \ov { q } }/ { q } | }

{ { \ov { p } } /{ p } - { \ov { q } } /{ q } } /{ | { \ov { p } } /{ p } - { \ov { q } }/ { q } | }

{ { \ov { p } } /{ p } + { \ov { q } } /{ q } }

{ { \ov { p } } /{ p } - { \ov { q } } /{ q } }

AP and TS EAMCET Engineering Model Paper 13

Question : 79 of 160

Marks: +1, -0

Let 'O' be the origin and A, B be two points. are vectors represented by and their magnitudes are p,q respectively. Unit vector bisecting ∠AOB is:

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