Is the following statement true or false: Polynomials and radical expressions differ because...
Question:
Is the following statement true or false?
Polynomials and radical expressions differ because radical expressions contain rational numbers as exponents and polynomials do not.
Polynomials and Radicals
Polynomial Function is a function involving only non-negative integers powers.
Examples of polynomial functions are quadratic, cubic, and many more. These polynomials are named through its degree.
Illustrations:
$$f(x)=x^{3}+2x^{2}+1 $$
$$f(x)=5x^{8}+x^{3}+7x+15 $$
Radical Function is a function that contains a square root, cube root, ... nth root.
Illustrations:
$$f(x)=\sqrt{x^{3}+x+3} $$
$$f(x)=\sqrt{3x^{4}+x+2} $$
Answer and Explanation: 1
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View this answerThe answer is true.
Polynomials and radical expressions differ because radical expressions or functions contain rational numbers as exponents and...
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Chapter 7 / Lesson 3Learn about how to find the domain of a radical function. Read about graphing radical functions, the domain of radical function, and radical function equations.
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