Question

The table represents the multiplication of two binomials. A geometric model with 2 columns and 2 rows. The first column is labeled 3 x with entries A, C. The second column is labeled 5 with entries B, 10. The first row is labeled negative x with entries A, B. The second row is labeled 2 with entries C, 10. What is the value of A? negative 3 x negative 3 x squared negative 5 x negative 5 x squared

Answer 1

The required only like terms are -5x in B and $-3x^{2}$ in A.

Given that,

The table represents the multiplication of two binomials.

A geometric model with 2 columns and 2 rows.

The first column is labeled 3x with entries A, C.

The second column is labeled 5 with entries B, 10.

The first row is labeled -x with entries A, B.

The second row is labeled 2 with entries C, 10.

We have to find,

The value of A.

According to the question,

A binomial is an algebraic expression that has two non-zero terms.

A is the product of -3x and -x which is $-3x^{2}$

B is the product of 5 and -x which is -5x

C is the product of 3x and 2 which is 6x

D is the product of 5 and 2 which 10.

Hence, The required only like terms are -5x in B and $-3x^{2}$  in A.

For more information about Binomials click the link given below.

https://brainly.com/question/12289266

Answer 2

Answer:

b.

Step-by-step explanation:

If you add 3x + x, it would be 3x^2