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Evaluating and Solving Quadratic Functions The function h(t) = - 0.15t + 1.4t + 10, where h(t) is height in feet, models the height of

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Evaluating and Solving Quadratic Functions The function h(t) = - 0.15t + 1.4t + 10, where h(t) is height in feet, models the height of an "angry bird" shot into the sky as a function of time (seconds). Use this function to answer the following questions. Round all answers to two decimal places How high above the ground was the bird when it was launched? The bird was feet above the ground when it was launched. After how many seconds does the bird reach its highest point? The bird reaches its highest point after seconds How high is the angry bird at its highest point? The bird is feet above the ground at its highest point After how many seconds does the angry bird hit the ground? The bird will hit the ground seconds after it is launched If the bird is traveling at 18 feet per second, how far does the angry bird travel before it hit the ground? If the bird is traveling at 18 feet per second, it will travel feet before it hits the ground Determine the practical domain of this function. Write your answer in Interval Notation Practical Domain: Determine the practical range of this function. Write your answer in Interval Notation Practical Range: IThe sun casts a shadow of a flag pole. The length of its shadow is 5 times the height of the flag pole. The distance between the end of the shadow and the top of the flag pole is 382 feet. The height of the flag pole is feet and the length of its shadow is feet . Round to the nearest integer.NASA launches a rocket at t = 0 seconds. Its height, in meters above sea-level, as a function of time is given by h(t) = - 4.9t2 + 268t + 353. The rocket will reach its peak height of 4017.5 meters above sea level at seconds? Round answer to the nearest tenth of a meter

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