aaliyahh19
Answered

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How many unique roots are possible in a seventh-degree polynomial
function?
O A. 7
OB. 4
O C. 6
O D.5

Sagot :

ThiccShrek

Answer:

A. 7

Step-by-step explanation:

varshamittal029

No.of unique roots are possible in a seventh-degree polynomial is 7

State fundamental theorem of Algebra

  • A polynomial of degree n can have at most n real roots.
  • The Degree of Polynomial with one variable is largest power of that variable.
  • For example, 3x^2+4x+2 = 0 have two roots since the equation degree 2.
  • A real number p is a zero of a polynomial f(x),

f(p) = 0.

Since seventh degree polynomial has degree 7, number of roots in a seventh-degree polynomial is 7.

Therefore, the number of unique roots are possible in a seventh-degree polynomial is 7.

Learn more about fundamental theorem of Algebra here:

https://brainly.com/question/1967548

#SPJ2

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