Below you will find example sentences with "leading coefficient". The examples show how this phrase is used in real sentences and which words often surround it.
Leading Coefficient in a sentence
About this phrase
- Belongs to the word: leading
Example types with leading coefficient
Below, the examples are grouped by length and sentence type:
For the largest with (if any), is called the leading coefficient of the polynomial. (14 words)
Reduced quadratic equation It is sometimes convenient to reduce a quadratic equation so that its leading coefficient is one. (19 words)
Dividing by its leading coefficient, we get another polynomial q(x) which has roots if and only if p(x) has roots. (22 words)
The leading coefficient of the first row is 1; 2 is the leading coefficient of the second row; 4 is the leading coefficient of the third row, and the last row does not have a leading coefficient. (37 words)
However, as the division is not always defined in such a ring, instead of dividing the determinant by the leading coefficient, one substitutes the leading coefficient by 1 in the first column of the determinant. (35 words)
Echelon form main For each row in a matrix, if the row does not consist of only zeros, then the left-most non-zero entry is called the leading coefficient (or pivot) of that row. (35 words)
Example sentences (7)
The leading coefficient of the first row is 1; 2 is the leading coefficient of the second row; 4 is the leading coefficient of the third row, and the last row does not have a leading coefficient.
However, as the division is not always defined in such a ring, instead of dividing the determinant by the leading coefficient, one substitutes the leading coefficient by 1 in the first column of the determinant.
Definition In terms of the roots, the discriminant is given by : where is the leading coefficient and are the roots (counting multiplicity ) of the polynomial in some splitting field.
Dividing by its leading coefficient, we get another polynomial q(x) which has roots if and only if p(x) has roots.
Echelon form main For each row in a matrix, if the row does not consist of only zeros, then the left-most non-zero entry is called the leading coefficient (or pivot) of that row.
For the largest with (if any), is called the leading coefficient of the polynomial.
Reduced quadratic equation It is sometimes convenient to reduce a quadratic equation so that its leading coefficient is one.