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Matching each quadratic function with the characteristic of its vertex 2 v f (a) = -3x2 + 9 1 v f (a) = 4ac2 +

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Matching each quadratic function with the characteristic of its vertex 2 v f (a) = -3x2 + 9 1 v f (a) = 4ac2 + 2x - 15 1. Vertex will be a maximum 2 v f(a) = 4-202 2. Vertex will be a minimum 1 v f (ac) = 4x + 2x2 - 15 Previous Page Next Page Page 6 of 7Match the method to solving to each word problem when referring to the height of a particle traveling on a path defined by the function f (ac ) = ax + bac + c Find the maximum height of a particle? What is the lowest point (20, f ( 20) ) the particle travels to? When with the particles 2. -bevb2-4ac height be zero? 2a When will the particle hit the ground? Previous Page Next Page Page 7 of 7

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