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A rational function is the quotient of two polynomial functions.
Basically, a rational expression is one that can be written as one polynomial, divided by another polynomial.
Thee basic concept is that an rational function is one polynomial divided by another polynomial. The coefficients of these polynomials need not be rational numbers.
A polynomial function is simply a function that is made of one or more mononomials. For example 4x^2+3x-5 A rational function is when a polynomial function is divided by another polynomial function.
Since the question did not specify a rational polynomial, the answer is a polynomial of degree 3.
That's the definition of a "rational function". You simply divide a polynomial by another polynomial. The result is called a "rational function".
A rational function is the quotient of two polynomial functions.
Basically, a rational expression is one that can be written as one polynomial, divided by another polynomial.
The given polynomial does not have factors with rational coefficients.
Thee basic concept is that an rational function is one polynomial divided by another polynomial. The coefficients of these polynomials need not be rational numbers.
A polynomial function is simply a function that is made of one or more mononomials. For example 4x^2+3x-5 A rational function is when a polynomial function is divided by another polynomial function.
Since the question did not specify a rational polynomial, the answer is a polynomial of degree 3.
Just write ANY fraction, with a polynomial in the numerator, and a polynomial in the denominator.
It is any function which can be written as the ratio of two polynomial functions.
A perfect square is a rational number that is equal to the square of another rational number; 9 is a perfect square because it is a rational number that is the square of 3, another rational number.A polynomial that is the square of another polynomial is also a perfect square; x2 - 8x + 16 is a perfect square because it is the square of the polynomial x - 4.
To find all rational roots of a polynomial equation, you can use the Rational Root Theorem. This theorem states that any rational root of a polynomial equation in the form of (anxn an-1xn-1 ... a1x a0 0) must be a factor of the constant term (a0) divided by a factor of the leading coefficient (an). By testing these possible rational roots using synthetic division or polynomial long division, you can determine which ones are actual roots of the equation.
t is the diffrence between a rational funcrion and a linerar and polynomial function