Find x in polynomial equation

    • [DOC File]POLYNOMIAL PATTERNS Learning Task:

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      For example, f(x)= is a third degree polynomial with a leading coefficient of 4. Previously, you have learned about linear functions, which are first degree polynomial functions, y=, where is the slope of the line and is the intercept (Recall: y=mx+b; here m is replaced by and b is replaced by .)

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    • [DOCX File]www.nccscougar.org

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      Suppose we know that the polynomial equation 4 x 3 -12 x 2 +3x+5=0 has three real solutions that one of the factors of 4 x 3 -12 x 2 +3x+5 is (x-1) . How can we find all three solutions to the given equation? Synthetic or Long Division. 1 4 -12 3 5 ⨁ ↓ 4 -8 -5 ...

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    • [DOC File]Advanced Algebra 2: Unit 8 – Polynomial Functions Review

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      Find a polynomial equation having roots (2 and 3 + i. 2. Given g(x) = x4 ( 3x3 ( 12x + 16. Find g(3i). 3. Find all zeros for p(x) = 2x4 + 3x3 + 6x2 + 12x ( 8. 4. One root of 2x3 ( 10x2 + 9x ( 4 = 0 is 4. Find the other roots. 5. If 3 + 2i is a zero of a polynomial, what has to be another zero? 6. Find m so that (x + 1) will be a factor of x97 ...

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    • [DOC File]Math 103 – Dealing with Polynomials and Polynomial Functions

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      Factor the polynomial Solve the equation Use algebra to find the x-intercepts of the polynomial function Given the polynomial function Give the domain of f(x). What numbers can you put in place of x to get real-number answers for y? Use algebra to find ; then, check with the calculator (use VALUE) Use the calculator to find the zeros.

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    • [DOC File]Quadratics in Polynomial Form

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      Some quadratic functions can be factored. Below are some examples, written in polynomial and factored form. Graph them in the Gizmo, and find each one’s x-intercept(s) and vertex. y = x2 – 3x + 2 x-intercept(s): vertex: y = 2x2 + 2x – 12 x-intercept(s): vertex: y = x2 + 2x + 1 x-intercept(s): vertex:

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    • [DOC File]Roots of Polynomials

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      Plugging each of these numbers in for x makes equation true.-3, -1, 2 are x-intercepts of the graph of y = x3 + 2x2 - 5x - 6. When x = -3, x = -1, or x = 2, the graph is on the x-axis. -3, -1, 2 are zeros of h(x) = x3 + 2x2 - 5x - 6. When the graph is on the x-axis, the y-value - or function value - equals zero.-3, -1, 2 are roots of h(x) = x3 ...

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