Question

Classify the polynomial 10+7w-w² as​

Answer 1

Answer:

−w2 + 7w + 10

Step-by-step explanation:

hope it helps you

Answer 2

Given:

We have given a polynomial which is $10+7w-w^2$

To Find:

We have to classify the polynomial?

Step-by-step explanation:

• We have the  equation  $10+7w-w^2$

• Polynomial : An algebric equation of the given below form is known as polynomial.

Type of polynomial:

• 1) linear polynomial: An polynomial whoose degree is 1 known as the linear polynomial.

• 2) Quadratic polynomail:An polynomial whoose degree is 2 is known as the quadratic polynomial.

• 3) Cubic Polynomial: An polynomial with degree is 4 known as cubic polynomial.

Degree of polynomial:

• Degree of any polynomial is the heighest power to the variable is known as the degree of the polynomial.

• Now we have the given equation

$10+7w-w^2$ Since , the degree of the polynomial is 2.

Hence, given polynomial is quadratic polynomial.