Answered

Welcome to Westonci.ca, your ultimate destination for finding answers to a wide range of questions from experts. Get the answers you need quickly and accurately from a dedicated community of experts on our Q&A platform. Get quick and reliable solutions to your questions from a community of experienced experts on our platform.

Consider the polynomial x2 + bx + c, where b and c are positive integers. If the polynomial is factorable, it can be modeled with a rectangle with a distinct length and width. The table shows the relationship between some values of c and the number of rectangular models.


Which statement describes the relationship between c and the number of rectangular models representing a factorable polynomial x2 + bx + c?

If c has n integer factors, then there are n rectangular models that represent the polynomial.
If c is a perfect square, then there is an even number of rectangular models that represent the polynomial.
If c is a prime number, then there is only one rectangular model that represents the polynomial.
If c is an odd number, then there is an odd number of rectangular models that represent the polynomial.

Sagot :

If c is a perfect square, then there is an even number of rectangular models that represent the polynomial. Then the correct option is B.

What is a polynomial?

Consider the polynomial x² + bx + c, where b and c are positive integers. If the polynomial is factorable, it can be modeled with a rectangle with a distinct length and width.

The table shows the relationship between some values of c and the number of rectangular models.

Then the relationship between c and the number of rectangular models representing a factorable polynomial x² + bx + c will be

If c is a perfect square, then there is an even number of rectangular models that represent the polynomial.

Then the correct option is B.

More about the polynomial link is given below.

https://brainly.com/question/17822016

#SPJ1

Thanks for stopping by. We are committed to providing the best answers for all your questions. See you again soon. Thank you for choosing our platform. We're dedicated to providing the best answers for all your questions. Visit us again. Westonci.ca is your trusted source for answers. Visit us again to find more information on diverse topics.