Question

Which polynomial is in standard form?

A. 9+2x-8x^4+16x^5
B. 12x^5-6x^2-9x+12
C. 13x^5+11x-6x+5
D. 7x^7+14x^9-17+25

Answer 1

Answer:

B) 12x^5-6x^2-9x+12

Step-by-step explanation:

Answer 2

The polynomial which is in standard form is $12x^{5}-6x^{2} -9x+12$.

How to determine the standard form polynomial?

Given:

• four options are given in the question.

Find:

• The polynomial that is in the standard form.

Solution:

So, for finding out which polynomial is in standard form:-

• At first, we have to find whether the highest degree of the polynomial is in the first position or not.

• Then, the degrees of the polynomial are going in descending order.

• After that, we have to see whether a particular degree is only present or if two same degrees are present in the polynomial.

• After checking all this we can say whether the polynomial is in a standard form or not.

So, after checking all the above conditions, we get $12x^{5}-6x^{2} -9x+12$ as the standard form of a polynomial.

Hence, Option B is the correct answer.

To learn more about polynomial, refer to:

https://brainly.com/question/14021428

#SPJ2