Question

determine the degree of the polynomials function.
1. p(x)= x⁴ + 2x ³ + 2x + 1 ?
2. f(x)= x5 - x⁴ + 2x³ - 3x²+ 4x-12
3. p(x) = x6 + 5 x5 - 6x⁴ +8x³ +4x² -3x +1
4. f(x) = x³ +6x² + 3x + 9
5. p(x)= x8 + 4x⁴+ 2x² +1
6. p(x)= 16x 5 - 6
7. f(x)=-2x + x² - 5 - 2x³
8.p(x)= 10x² + 5x³ - 2
9. f(x)= 7x - 2x⁴ +1
10. p(x) = x6+ 5 x³ - 6

Plsss.
I need answers

Answer 1

Step-by-step explanation:

1)4

2)5

3)6

4)3

5)8

6)5

7)3

8)3

9)4

10)6

Answer 2

Answer:

1) 4           2) 5           3) 6           4) 3            5) 8           6) 5            7) 3

8) 3          9) 4           10) 6

Step-by-step explanation:

Degree of polynomial: The highest power of a variable in a polynomial equation is called degree of a polynomial.

1. $p(x) =x^4+2x^3+2x+1$

The highest power of $x$ is four. Thus, degree is $4$.

2. $p(x) =x^5-x^4+2x^3-3x^2+4x-12$

The highest power of $x$ is five. Thus, degree is $5$.

3. $p(x) =x^6+5x^5-6x^4+8x^3+4x^2-3x+1$

The highest power of $x$ is six. Thus, degree is $6$.

4. $p(x) =x^3+6x^2+3x+9$

The highest power of $x$ is three. Thus, degree is $3$.

5. $p(x) =x^8+4x^4+2x^2+1$

The highest power of $x$ is eight. Thus, degree is $8$.

6. $p(x) =16x^5-6$

The highest power of $x$ is five. Thus, degree is $5$.

7. $p(x) =-2x+x^2-5-2x^3$

The highest power of $x$ is three. Thus, degree is $3$.

8. $p(x) =10x^2+5x^3-2$

The highest power of $x$ is three. Thus, degree is $3$.

9. $p(x) =7x-2x^4+1$

The highest power of $x$ is four. Thus, degree is $4$.

10. $p(x) =x^6+5x^3-6$

The highest power of $x$ is six. Thus, degree is $6$.

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