1-7 study guide and intervention representing functions as graphs

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4-7 Study Guide and Intervention. Inverse Linear Functions Example: Find and graph the inverse of the relation represented by line a. The graph of the relation passes through (–2, –10), (–1, –7), (0, –4), (1, –1), (2, 2), (3, 5), and (4, 8). Since functions are relations, they can be represented using ordered pairs, the graph does not represent a function. Study Guide and Intervention. Functions.1-7 Study Guide and Intervention. Functions. Identify Functions Relations in which each element of the Since the equation is in the form Ax + By = C, the graph. The graph represents the height of a baseball after it is hit. Time. Height . Study Guide and Intervention. (continued). F unctions. 1-7. Find Function V alues. Relations and Functions A relation can be represented as a set of ordered pairs or Does the relation represent a function? The domain Study Guide and Intervention Graph each relation or equation and determine the domain and range. Use a table of values to graph each function. Determine the Write an equation representing the PERIOD. 93 Study Guide and Intervention continued) . 18.12.- 6x +4= Lesson 9-4. 19.X - 8x + 10 = 0 1.6, 6.4. 20.x2 – 2x = 5 -1.4, 3.4. 1,7. A relation can be represented by a set of ordered pairs, a table, a graph, or a mapping. 1-7 Study Guide and Intervention. Representing Functions. Identify Functions Relations in which each element of the domain is paired with exactly one Express the relation shown in each table, mapping, or graph as a set of ordered . Representing Functions. Ide (4, 1), (7, -2), (-3, 1)) is a function. Explain. Since each element of the domain is Study Guide and Intervention (continued). A relation can be represented by a set of ordered pairs, a table, a graph, or a mapping. . Study Guide and Intervention (continued). Representing Functions. 1-7. If you flip this workbook over, you will find the Study Guide and Intervention. Workbook . What variable will represent that unknown? .. Graph the function determined by this situation over a domain of all real numbers greater [Lesson 1-7].