Any expression with form Ax+b where a and b are constants are first degree binomials.
Any expression with form Ax+b where a and b are constants are first degree binomials.
To find the degree of the polynomial represented by the binomials ((x + 7)(x - 3)), first note that both binomials are first-degree polynomials. When multiplied, the highest degree term will be (x^2), resulting from the product of the leading terms of each binomial. Therefore, the degree of the polynomial is 2.
The degree of the binomial (7x + 1) is determined by the highest power of the variable (x) present in the expression. In this case, the term (7x) has a degree of 1, while the constant term (1) has a degree of 0. Therefore, the degree of the binomial (7x + 1) is 1.
x2-64 = (x-8)(x+8) when factored
A binomial of degree 2 is a polynomial expression that consists of two terms and has a total degree of 2. An example of such a binomial is ( ax^2 + bx ), where ( a ) and ( b ) are constants, and the highest exponent of the variable ( x ) is 2. This type of binomial can be factored or used in various mathematical applications, including quadratic equations.
(x - 2)(x - 4)
(x - 5)(x - 8)
As a binomial it is, surprisingly, x + 3.
(9x + 8)(9x - 8)
8
if the bar between the x's means multiply... x2 is a binomial because if you have an x squared this indicates that... x2 + 0x + 0 which is a binomial expression
The binomial theorem describes the algebraic expansion of powers of a binomial: that is, the expansion of an expression of the form (x + y)^n where x and y are variables and n is the power to which the binomial is raised. When first encountered, n is a positive integer, but the binomial theorem can be extended to cover values of n which are fractional or negative (or both).