The graph below is a polynomial function in the form f(x)=(x−a)^2(x−b)(x−c). Find suitable unique real numbers a, b, and c that describe the graph.

The suitable unique real numbers a, b and C that describe the given graph are;

a = -1

b = 1

c = 3

We are given the polynomial function of the graph as;

f(x) = (x - a)²(x - b)(x - c)

Now, what this means is that the factors of the polynomial are;

(x - a)², (x - b) and (x - c).

Now, the solution to the polynomial will be the values of x when the factors equal zero.

This means that a, b and c are solutions of the polynomial function. This means a, b and C are the x-intercepts.

Looking at the graph, the x intercepts are;

-1, 1 and 3.

Thus;

a = -1

b = 1

c = 3

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The suitable unique real numbers , and of the function in the form are -1, 1 and 3, respectively.

Step-by-step explanation:

The form given of the polynomial contains the points (, , ) where . Then, the following conditions must be observed to determine the possible polynomial:

(1)

(2)

(3)

From (1) we know that it is second polynomial with an unique solution at its vertex. Hence, the value for must be -1. Lastly, the remaining roots of the polynomial are supposed to be and .

The suitable unique real numbers , and of the polynomial function in the form are -1, 1 and 3, respectively. We proceed to attach an image as complementary proof of the results found in direct inspection.

(23*2)-12=x     x=34

step-by-step explanation:

what i would say the best answer is a. 40.5