IDNLearn.com offers a comprehensive platform for finding and sharing knowledge. Join our community to receive timely and reliable responses to your questions from knowledgeable professionals.
Sagot :
To name the polynomial [tex]\(18x^3 + 11x^2 - 14x\)[/tex], we need to determine the highest degree term in the polynomial. The degree of a polynomial is the highest power of [tex]\(x\)[/tex] present in the polynomial.
Let's examine each term:
- The term [tex]\(18x^3\)[/tex] has a degree of 3.
- The term [tex]\(11x^2\)[/tex] has a degree of 2.
- The term [tex]\(-14x\)[/tex] has a degree of 1.
Among these terms, the highest degree is 3.
A polynomial is typically named according to its highest degree:
- A polynomial of degree 1 is called a linear polynomial.
- A polynomial of degree 2 is called a quadratic polynomial.
- A polynomial of degree 3 is called a cubic polynomial.
- And so forth.
Given that the highest degree term in our polynomial is 3, the polynomial [tex]\(18x^3 + 11x^2 - 14x\)[/tex] is a cubic polynomial.
Therefore, the name of the polynomial [tex]\(18x^3 + 11x^2 - 14x\)[/tex] is a cubic polynomial.
Let's examine each term:
- The term [tex]\(18x^3\)[/tex] has a degree of 3.
- The term [tex]\(11x^2\)[/tex] has a degree of 2.
- The term [tex]\(-14x\)[/tex] has a degree of 1.
Among these terms, the highest degree is 3.
A polynomial is typically named according to its highest degree:
- A polynomial of degree 1 is called a linear polynomial.
- A polynomial of degree 2 is called a quadratic polynomial.
- A polynomial of degree 3 is called a cubic polynomial.
- And so forth.
Given that the highest degree term in our polynomial is 3, the polynomial [tex]\(18x^3 + 11x^2 - 14x\)[/tex] is a cubic polynomial.
Therefore, the name of the polynomial [tex]\(18x^3 + 11x^2 - 14x\)[/tex] is a cubic polynomial.
Your participation means a lot to us. Keep sharing information and solutions. This community grows thanks to the amazing contributions from members like you. IDNLearn.com is your source for precise answers. Thank you for visiting, and we look forward to helping you again soon.