An expression of the second degree can be any kind of expression, the most popular being a quadratic polynomial of the form ax^2 + bx + c.
I will assume that you mean -2xy3+3x2y. Then by "degree" is usually meant the total degree--the maximum sum of exponents of all variables. Here the first term has degree 1+3=4 and the second term has degree 2+1=3, so the degree of the entire expression is 4. It is also a 2nd degree expression in x and a 3rd degree expression in y.
To determine the degree of an expression, you need to identify the highest power of the variable present. If you provide the specific expression, I can help you find its degree.
xy2z3 is an expression of degree 6.
If its proper- the degree of the top is less than the degree of the bottom If its improper- the degree of the top is greater than or equal to the degree of the bottom
y me
I will assume that you mean -2xy3+3x2y. Then by "degree" is usually meant the total degree--the maximum sum of exponents of all variables. Here the first term has degree 1+3=4 and the second term has degree 2+1=3, so the degree of the entire expression is 4. It is also a 2nd degree expression in x and a 3rd degree expression in y.
To determine the degree of an expression, you need to identify the highest power of the variable present. If you provide the specific expression, I can help you find its degree.
xy2z3 is an expression of degree 6.
If its proper- the degree of the top is less than the degree of the bottom If its improper- the degree of the top is greater than or equal to the degree of the bottom
y me
To accurately answer your question about the degree and classification of the expression obtained in Part A, I would need more specific information about that expression. Generally, the degree of an expression refers to the highest power of the variable present, while classification can involve identifying whether the expression is polynomial, rational, exponential, etc. Please provide the expression for a precise analysis.
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.
all of which had some degree of
A binomial is an algebraic expression of the sum or the difference of two terms. A polynomial is an expression of more than two algebraic terms, esp. the sum of several terms that contain different powers of the same variable(s). The degree of a polynomial is the highest degree of its terms. Now that we have the definitions and the correct spellings out of the way, the answer to your question is a qualified no. There's no such thing as a second-term polynomial. I suspect you mean second degree, but both binomials and polynomials can be second-degree. There's also no such thing as a binomial polynomial. Expressions of two terms are binomials, more than two terms are polynomials, exactly three terms are trinomials.
It's a second degree trinomial expression in x. It's a perfect square, being the square of (x-2).
It is a linear expression.
It sometimes can. Usually it doesn't. A burn that results in a blister is usually second degree.