Physics, asked by anagha7729, 10 months ago

v) Given v, = 5i+2j and v2 = ai-6j are
perpendicular to each other, determine the
value of a.
Ans:12upon 5​

Answers

Answered by Anonymous
58

V1.V2 = |V1|*V2 cos90

(5i+2j )(ai-6j )=0

5a - 12=0

a = 12/5

Answered by jitumahi89
31

Answer:

a=\frac{12}{5}

Explanation:

Given v, = 5i+2j and v2 = ai-6j are  perpendicular to each other.

Since it is given that two vectors are perpendicular to each otherThat means angle between them is 90 degre.

we know the definition of dot or scalar product which is

a.b=|a||b|cosα.........................(1)

here \alpha =90

let a=5i+2j ,b=ai-6j

using (1) we get

(5i+2j).(ai-6j)=0 as cos90=0

5a-12=0

5a=12

a=\frac{12}{5}

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