To find the result, you merely multiply each vector component by the scalar value. The magnitude of a vector is the square root of the sum of the squares of the components.

Product of a scalar times a vector A scalar (s) times a vector A equals sA, which is also equal to As. Multiplication of two vectors Let's look at Fig. 4. Multiplying A times B will result in C, whose ...

Revise using vector components when adding, subtracting or calculating the magnitude of vectors for your National 5 maths exam with Bitesize Scotland interactive practice quizzes covering feedback ...

Vectors A vector describes a movement from one point to another. A vector quantity has both direction and magnitude (size). A scalar quantity has only magnitude.

Here I am letting the vector A be broken into two vectors and doing the same thing for vector B. Vector Addition Commutes. Just like 3+4 = 4+3 = 7, the same is true for vectors: ...