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This Study Guide and Intervention Workbook gives you additional examples and . 7-6 Multiplying a Polynomial by a 9-1 Graphing Quadratic Functions . .. Solve. 2(3 + 1). ?. 3(7 - 4). = b. 2(3 + 1). ?. 3(7 - 4). = b. Original equation. 2(4). ?.4-2. PDF Pass. Chapter 4. 11. Glencoe Algebra 2. Study Guide and Intervention solution(s) of the equation, or the zero(s) of the related quadratic function. Chapter 4. NAME. DATE. PERIOD. 4-1 Study Guide and Intervention . From the table and the graph, we can see that the zeros of the function are 2 .. The TABLE feature of a graphing calculator can be used to help factor a polynomial of the. Look at the values of f(x) to locate the zeros. Then use the x = 2. Exercises. Graph each function by making a table of values. Determine the values of 1 between which For higher degree polynomial functions, you can find turning points Example 2: Use long division to find (x3 - 8x2 + 4x – 9) + (x - 4). x2 - 4x - 12. X-4 ) x3 5-2 Study Guide (continued). Synthetic . On a graph, count the number of real zeros of the function by counting the number of times the 5-4 Study Guide - Analyzing Graphs of Polynomial Functions . 5-6 Study Guide and Intervention. Roots and zeros (Algebra 2, Polynomial functions) – Mathplanet Chapter 5 41 Glencoe Algebra 2 Study Guide and Intervention Roots and Zeros Synthetic Types of. Roots The following statements are equivalent for any polynomial function f Study Guide and Intervention Types of Roots The following statements are equivalent for any polynomial function f (x). • c is a zero of the polynomial function f(x). i v 2. ?. 2. The equation has one real root, 0, and two imaginary roots, ±. Polynomial Functions. 5-3 The degree is 4, and the leading coefficient is -2. an is not zero, and n represents a nonnegative integer. Polynomial. Function. Thus, the rational zeros of f are. 3. g(x) = x. 4. – x. 3. – 31x. 2. + x + 30. eSolutions Manual - Powered by Cognero. Page 1. 2-4 Zeros of Polynomial Functions NAME. DATE. PERIOD. 2-4 Practice. Zeros of Polynomial Functions. List all possible rational zeros of each function. Then determine which, if any, are zeros.