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One kind of quadrilateral is a square.
It is a polynomial of degree one in x, and also a polynomial of degree one in y.
First look at the degree of each term: this is the power of the variable. The highest such number, from all the terms in the polynomial is the degree of the polynomial. Thus x2 + 1/7*x + 3 has degree 2. x + 7 - 2x3 + 0.8x5 has degree 5.
Find the degree of each term. The greatest degree is the degree of the polynomial. e.g. the degree of x2+x+1 is 2, the degree of x3+x2+x+1 is 3 etc
The degree of a polynomial is the highest degree of its terms. The degree of a term is the sum of the exponents of the variables that appear in it.
The degree of a term is the sum of the powers of all the variables in the term. Remember that x = x1. So, the degree of xy3z2 is 1 + 3 + 2 = 6 The degree of xyz is 1 +1 + 1 = 3
The degree of the polynomial (7x + 5) is 1. This is because the highest exponent of the variable (x) in the expression is 1. The term (7x) is the only term that contributes to the degree, while (5) is a constant term with a degree of 0.
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.
To find the coefficient of the term of degree 1 in the polynomial (5x^2 + 7x^{10} - 4x^4 + 9x^{-2}), we look for the term that includes (x^1). In this polynomial, there is no (x^1) term present, so the coefficient of the term of degree 1 is (0).
The degree of a term in algebra is determined by the sum of the exponents of its variables. In the term (4xy^2), the exponent of (x) is 1 and the exponent of (y) is 2. Therefore, the degree is (1 + 2 = 3). Thus, the degree of (4xy^2) is 3.
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.
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.