例句與造句

1. where the matrix has a nonzero determinant, and, are matrices.
2. Therefore, an alternative definition of is as the group of matrices with nonzero determinant.
3. where the matrix has a nonzero determinant, and the vector x = ( x _ 1, \ ldots, x _ n ) ^ \ mathrm { T } is the column vector of the variables.
4. For example, at present, " today is the Fourth of July " is a necessary and sufficient condition for " today is matrix " M " is that " M " has a nonzero determinant.
5. It's difficult to find nonzero determinant in a sentence. 用nonzero determinant造句挺難的