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Any expression with form Ax+b where a and b are constants are first degree binomials.
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Is X-8 a first degree binomial?
Any expression with form Ax+b where a and b are constants are first degree binomials.
The binominals are degree of (x 7)(x-3)?
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.
What is the degree of the binomial 7x 1?
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.
Which binomial is a factor of x2 - 64?
x2-64 = (x-8)(x+8) when factored
What is a binomial of degree 2?
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.
Which binomial is a factor of x2 - 6x 8?
(x - 2)(x - 4)
What binomial is a factor of the trinomial x2-13x plus 40?
(x - 5)(x - 8)
What is x plus 3 as a binomial?
As a binomial it is, surprisingly, x + 3.
how to factor the binomial eighty one x squared minus sixty four?
(9x + 8)(9x - 8)
How do you write two binomials such that the product is equal to zero when x equals 3 or -5?
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Can x-x be a binomial expression?
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
Define binomial theorem?
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).
