A.6.11.1 Finding Coordinates

[img]data:image/png;base64,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[/img][br][br]Here is a graph of a function w defined by w(x) = (x + 1.6)(x - 2). Three points on the graph are labeled.[br]Find the values of a, b, c, d, e, and f. Explain your reasoning.
Close

Information: A.6.11.1 Finding Coordinates