Question

The function f(t) = 4t^2 - 8t + 6 shows the height from the ground f(t), in meters, of a roller coaster car at different times t. Write f(t) in the vertex form a(x - h)^2 + k, where a, h, and k are integers, and interpret the vertex of f(t). f(t) = 4(t - 1)^2 + 3; the minimum height of the roller coaster is 3 meters from the ground f(t) = 4(t - 1)^2 + 3; the minimum height of the roller coaster is 1 meter from the ground f(t) = 4(t - 1)^2 + 2; the minimum height of the roller coaster is 2 meters from the ground f(t) = 4(t - 1)^2 + 2; the minimum height of the roller coaster is 1 meter from the ground

Name: the function ft 4t2 8t 6 shows the height from the ground ft in meters of a roller coaster car at different times t write ft in the vertex form ax h2 k where a h and k are integers and inter 87575
Uploaded: 2023-05-23T08:46:21-08:00
Duration: 1 min 33 s
Channel: Numerade
Description: the function ft 4t2 8t 6 shows the height from the ground ft in meters of a roller coaster car at different times t write ft in the vertex form ax h2 k where a h and k are integers and inter 87575

          The function f(t) = 4t^2 - 8t + 6 shows the height from the ground f(t), in meters, of a roller coaster car at different times t. Write f(t) in the vertex form a(x - h)^2 + k, where a, h, and k are integers, and interpret the vertex of f(t). f(t) = 4(t - 1)^2 + 3; the minimum height of the roller coaster is 3 meters from the ground f(t) = 4(t - 1)^2 + 3; the minimum height of the roller coaster is 1 meter from the ground f(t) = 4(t - 1)^2 + 2; the minimum height of the roller coaster is 2 meters from the ground f(t) = 4(t - 1)^2 + 2; the minimum height of the roller coaster is 1 meter from the ground

Added by Jeremy A.

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