.find the scalar product of two vectors. a = (3i ˆ – 4jˆ + 5kˆ ) and b = (– 2i ˆ + jˆ – 3kˆ)

.find the scalar product of two vectors. a = (3i ˆ – 4jˆ + 5kˆ ) and b = (– 2i ˆ + jˆ – 3kˆ)

Tags: Class 11 , Physics , Rotational Motion     Asked by naeem    

.find the scalar product of two vectors. a = (3i ˆ – 4jˆ + 5kˆ ) and b = (– 2i ˆ + jˆ – 3kˆ)
.find the scalar product of two vectors. a = (3i ˆ – 4jˆ + 5kˆ ) and b = (– 2i ˆ + jˆ – 3kˆ)
.find the scalar product of two vectors. a = (3i ˆ – 4jˆ + 5kˆ ) and b = (– 2i ˆ + jˆ – 3kˆ)


  • Vector a= (3i-4j+5k) and vector b=(-2i+j-3k)

    Scalar product= a.b = -6-4-15= -25

    Vector product = a×b = i (12-5)-j(-9+10)+k(3-8)

    7i-j-5k

    Answered on: 2017/08/27 by examfear    

    .find the scalar product of two vectors. a = (3i ˆ – 4jˆ + 5kˆ ) and b = (– 2i ˆ + jˆ – 3kˆ)
    .find the scalar product of two vectors. a = (3i ˆ – 4jˆ + 5kˆ ) and b = (– 2i ˆ + jˆ – 3kˆ)
    .find the scalar product of two vectors. a = (3i ˆ – 4jˆ + 5kˆ ) and b = (– 2i ˆ + jˆ – 3kˆ)