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What is the degree of 2x-4xy plus 14xy plus 3?
To find the degree of the expression (2x - 4xy + 14xy + 3), we first simplify it to (2x + 10xy + 3). The degree of a term is determined by the sum of the exponents of the variables in that term. The term with the highest degree here is (10xy), which has a degree of 2 (1 from (x) and 1 from (y)). Therefore, the degree of the entire expression is 2.
What degree is the polynomial 35-6x2 plus 7x3 plus 5x?
7X^3 Third degree polynomial.
What is the degree if this polynomial 3x² - 4x plus 9?
3x² - 4x + 9 is a polynomial of degree 2.
What is the degree of the polynomial 4a plus 2?
degree 1
What is the degree of the polynomial in the expression x5 plus 1 - 3x4 plus 3x9 - 2x?
The x^5 at the beginning makes the degree of the polynomial 5.
What is the degree of this polynomial 3x2 - 4x plus 9?
The degree of this polynomial is 2.
What degree is the polynomial 35-6x2 plus 7x3 plus 5x?
7X^3 Third degree polynomial.
What kind of polynomial is this 2x5 plus 2x4 plus 2x plus 1?
A fifth degree polynomial.
What is the degree if this polynomial 3x² - 4x plus 9?
3x² - 4x + 9 is a polynomial of degree 2.
What is the degree of the polynomial 4a plus 2?
degree 1
What is the degree of the polynomial in the expression x5 plus 1 - 3x4 plus 3x9 - 2x?
The x^5 at the beginning makes the degree of the polynomial 5.
What is the degree of 4x6-2x3 plus x-3 plus x3?
The degree of a polynomial is merely the value of the highest power in the polynomial. In this case, the degree is 6 because of 4x6.
What is the degree of the given polynomial 5x3y2 plus 9x3y4?
Degree 7
Degree of a polynomial 5a2 plus 6ab minus 7b2?
This has a degree of 2.
What degree is 3x2-4x plus 9 in math?
It is a second degree polynomial.
What is the degree of the following polynomial 3x to the seventh power plus 4 x to the 6th power minus 2x to the 4th power plus 8?
A 7th degree polynomial.
What is the degree of this polynomial 3x to the 2nd power - 4x plus 9?
The highest power of the variable is 2, so it is a second degree polynomial.
