Right Division

This type of division is different from Right Matrix Division in that the division is done through each corresponding element.

Each index of the first matrix is divided by the same index of the second matrix, and put into a new matrix in the same position. Only matrices with the same dimensions can be multiplied this way.

./ Scalar Row Vector Column Vector Matrix
Scalar Divides the first scalar by the second scalar. Divides the scalar by each element of the row vector. Produces a vector the same size as the row vector. Divides the scalar by each element of the column vector Produces a vector the same size as the column vector. Divides the scalar by each element of the matrix. Produces a vector the same size as the matrix.
Row Vector Divides each element in the row vector by the scalar. The resulting vector is the same size as the original vector. Requires the vectors to be the same size. Divides each entity of the first vector by the corresponding entity of the second vector. The resulting vector is the same size as the original vectors.    
Column Vector Divides each element in the column vector by the scalar. The resulting vector is the same size as the original vector.   Requires the vectors to be the same size. Divides each entity of the first vector by the corresponding entity of the second vector. The resulting vector is the same size as the original vectors.  
Matrix Divides each element in the matrix by the scalar. The resulting vector is the same size as the original matrix.     Requires the matrices to be the same size. Divides each entity of the first matrix by the corresponding entity of the second matrix. The resulting matrix is the same size as the original matrices.

Examples

3./4
ans = 0.75
 
7./[6; 2; 2]
ans = [1.1667; 3.5; 3.5]

[5 4 3]./[4 6 3]
ans = [1.25 0.6667 1]

Invalid Examples

[6; 4; 2]./[6 8 5; 3 9 2]