Can a polynomial have a fraction exponent?
Polynomials cannot contain fractional exponents. Terms containing fractional exponents (such as 3x+2y1/2-1) are not considered polynomials. Polynomials cannot contain radicals. For example, 2y2 +√3x + 4 is not a polynomial.Click to see full answer. In respect to this, can a polynomial function have a fraction exponent?2) Anti derivatives and derivatives of polynomials are polynomials. If…
Polynomials cannot contain fractional exponents. Terms containing fractional exponents (such as 3x+2y1/2-1) are not considered polynomials. Polynomials cannot contain radicals. For example, 2y2 +√3x + 4 is not a polynomial.Click to see full answer. In respect to this, can a polynomial function have a fraction exponent?2) Anti derivatives and derivatives of polynomials are polynomials. If we consider 1/x to be a polynomial, we get its anti derivative as lnx which is obviously not a polynomial. Hence polynomials cannot have fractional or negative exponents.Also Know, what is not considered a polynomial? A plain number can also be a polynomial term. In particular, for an expression to be a polynomial term, it must contain no square roots of variables, no fractional or negative powers on the variables, and no variables in the denominators of any fractions. This is NOT a polynomial term Likewise, can a fraction be a polynomial? An expression which is made up of only addition, subtraction, and multiplication is called a polynomial. The coefficients in a polynomial can be fractions, but there are no variables in denominators.What is a polynomial fraction?Polynomial fraction is an expression of a polynomial divided by another polynomial. Let P(x) and Q(x), where Q(x) cannot be zero. = Polynomial fraction can be simplified with the polynomial present in the numerator or denominator by facotrising and reducing them to the lowest terms.
