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They are known as like terms.

Q: What is a term with the same variables raised to the same exponents?

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That means that you are supposed to add them.Multiplying the same variable raised to different powers is equivalent to adding the exponents. For example, 10^5 x 10^3 = 10^(5+3) = 10^8. (Using "^" for powers.)

Polynomial

A polynomial term is a product of a number and one or more variables raised to various powers. The powers must be non-negative integers.

They are like terms.

If you divide two common bases, you can subtract their exponents as an equivalent operation.

Related questions

The degree of a term is the sum of the exponents on the variables.

These terms are called like terms.For example: x and 2x are like terms.But: x3 and 4x2 are not like termsbecause although the variables are the same, the exponents are different.

Degree of a Polynomial

That means that you are supposed to add them.Multiplying the same variable raised to different powers is equivalent to adding the exponents. For example, 10^5 x 10^3 = 10^(5+3) = 10^8. (Using "^" for powers.)

dissimilar terms are terms that do not have the same variable or the variable do not contain the same number of exponents

Polynomial

Multiply-Add Divide-Subtract Power-MultiplyIt's the rule for exponents.If the bases are the same and they're...- multiplied; add the exponents. 22(23) = 25- divided; subtract the exponents (36/34) = 32- raised to a power; multiply the exponents (42)4 = 48

Yes 6 is a polynomial, according to the Hawks Learning System.**a more detailed explanation**"A polynomial is defined as a term or a finite sum of terms, with only positive or zero integer exponents permitted on the variables" (Lial, Hornsby, Schneider; 2005)and "The product of a real number and one or more variables raised to powers is called a term" (Lial, Hornsby, Schneider; 2005)So since any variable raised to the zero power is 1, then 6x^0 is the same as 6x1, which equals 6.So yes, 6 is considered a polynomial.

Are term whose variables are the same

Monomials can have negative exponents, if the term for the exponent is not a variable, but if it is a variable with a negative exponent, the whole expression will not be classified. This is so because the definition of a monomial states that, a monomial can be a product of a number and one or more variables with positive integer exponents. I hope that answered your question!

They are "like" terms.

For a term with one variable, the degree is the variable's exponent. With more than one variable, the degree is the sum of the exponents of the variables. This means a linear term has degree 1 and a constant has degree 0.