Assertion (A) : Projection of a→ on b→ is same as projection of b→ on a→. Reason (R) : Angle between a→ and b→ is same as angle between b→ and a→ numerically.

Question

Assertion-ReasonProjection of a Vector on Another VectorCBSE PYQ

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Find the projection of vector (b + c) on vector a, where a = 2i + 2j + k, b = i + 3j + k and c = i + k.

What is the value of (projection of a→ on b→)/(projection of b→ on a→) for vectors a→ = 2î – 3ĵ – 6k̂ and b→ = 2î – 2ĵ + k̂ ?

Projection of a Vector on Another Vector

Projection of vector 2î + 3ĵ on the vector 3î - 2ĵ is

a→ and b→ are two non-zero vectors such that the projection of a→ on b→ is 0. The angle between a→ and b→ is :

If the projection of the vector î + ĵ + k̂ on the vector pî + ĵ - 2k̂ is 1/3, then find the value(s) of p.

The projection of vector î on the vector î + ĵ + 2k̂ is :