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In mathematics, the word monomial can mean two different things in the context of polynomials. The first meaning is a product of powers of variables, or formally any value obtained from 1 by finitely many multiplications by a variable. If only a single variable x is considered this means that any monomial is either 1 or a power x^n of x, with n a positive integer. If several variables are considered, say, x, y, z, then each can be given an exponent, so that any monomial is of the form x^a y^b z^c with a,b,c nonnegative integers (taking note that any exponent 0 makes the corresponding factor equal to 1). The second meaning of monomial includes monomials in the first sense, but also allows multiplication by any constant, so that -7x^5 and (3-4i)x^4yz^ Further Information

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