Describe how you would sketch a quick graph of a polynomial if it was given in factored form ( p(x)=(x-a)(x-a)(x-c)...) versus if it was given in standard form ( p(x) =ax^n+bx^n01+cx^n-2…+d ).

Q: If f is a polynomial function, and x − 6 is a factor of f ( x ), what is the value of f ( 6 ) ?

A: Answer is 0 Explanation is given below..

Q: If the zeros for a polynomial are 5/4 with multiplicity 4, -6 with multiplicity 1 and -3/7 with…

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Q: Observe the graph and identify the X- intercepts: B. Express the zeros of the function in factored…

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Q: If x=1 is a zero of the polynomial function f(x)=3x^3-8x^2+3x+2, which of the following is another…

A: Given that x=1 is a zero of the polynomial function  we have to find other zero of f(x)

Q: Given f(x)=(x-3)(x+2)(x+3), give a strategy for writing the expanded form of the polynomial

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Q: axis

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Q: Prove that x- 3 is a factor of the polynomial x + 4x-17x2-14x + 6 without referring to the graph.

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Q: A herd of 100 elk is introduced to a small island. The number of elk, f(x), after x years is modeled…

A: Here given polynomial function as fx=-x4+21x2+100 or it can be written as fx=-x22+21x2+100 Thus it…

Q: b.) f(x) = 5(x-4) (x + 2)²(x+6)

A: Consider the function

Q: Graph the polynomial function using a calculator. f(x) = x(x – 4)(x + 4) y 6아 60 4아 4아 2아 2아 -8 -6…

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Q: Find a polynomial of degree four that has zeros -3, 0, 1, and 5, and the coefficient of x3 is -6.

A: We need to find a polynomial of degree four that has zeros -3, 0, 1, and 5, and the coefficient of…

Q: identifying all intercepts and end behavior.  y=(x+1)(x-4)(x-2)^

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Q: How do I form a polynomial from the zeroes 5, -i, and -2+i with a degree of 5. I am very confused as…

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Q: 4) Graph the polynomial function. Don't forget to find the x-intercepts to divide the x-axis into…

A: Given: fx=-x4+2x3 To do: Graph the given polynomial by mentioning the x and y intercepts.

Q: What can be determined by looking at the factored form of the polynomial…

A: We can use the concept of quadrilateral In order to sove the given problem.

Q: You graph a polynomial.  Your line comes down to an x-intercept, bounces off of it and goes back up…

A: The x-intercept is the point where the graph touches or crosses the x axis.