A given polynomial has a root of x = 3, an zero of x = -2, and an x-intercept of

EunoR

EunoR

Answered question

2021-10-17

A given polynomial has a root of x = 3, an zero of x = -2, and an x-intercept of x = -1.
The equation of this polynomial in factored form would be f(x) =
The equation of this polynomial in standard form would be f(x) =

Answer & Explanation

Talisha

Talisha

Skilled2021-10-18Added 93 answers

Step 1
Zeros, roots, and x-intercepts are all names for values that make a function equal to zero.
Given, a polynomial, f(x), has a root of x = 3, a zero of x = -2, and an x-intercept of x = -1.
Step 2
1. The equation of this polynomial in factored form would be :
f(x) = (x-3)(x-(-2))(x-(-1))
f(x)=(x3)(x+2)(x+1)
2. The equation of this polynomial in standard form would be :
f(x)=(x3)(x2+3x+2)
f(x)=x3+3x2+2x3x29x6
f(x)=x37x6

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