![is there a name for (a•b)/(b•b)? a•b is the dot product (a•b)/√(b•b) is scalar projection b(a•b)/(b•b) is vector projection (a•b)/(b•b) is uh, v - Thread from Freya Holmér @FreyaHolmer - Rattibha is there a name for (a•b)/(b•b)? a•b is the dot product (a•b)/√(b•b) is scalar projection b(a•b)/(b•b) is vector projection (a•b)/(b•b) is uh, v - Thread from Freya Holmér @FreyaHolmer - Rattibha](https://pbs.twimg.com/media/FglRwpjWIAAvp9I.png)
is there a name for (a•b)/(b•b)? a•b is the dot product (a•b)/√(b•b) is scalar projection b(a•b)/(b•b) is vector projection (a•b)/(b•b) is uh, v - Thread from Freya Holmér @FreyaHolmer - Rattibha
![Question Video: Finding the Projection of a Vector in the Direction of Another given Their Norms and the Angle between Them | Nagwa Question Video: Finding the Projection of a Vector in the Direction of Another given Their Norms and the Angle between Them | Nagwa](https://media.nagwa.com/723104279627/en/thumbnail_l.jpeg)
Question Video: Finding the Projection of a Vector in the Direction of Another given Their Norms and the Angle between Them | Nagwa
![MathType on X: "There is a simple and straightforward formula for calculating the components of the orthogonal projection of a vector. As seen in the picture, it is a simple scalar. #MathType # MathType on X: "There is a simple and straightforward formula for calculating the components of the orthogonal projection of a vector. As seen in the picture, it is a simple scalar. #MathType #](https://pbs.twimg.com/media/F8Ls_VFXgAAmcUg.jpg:large)