The path of an object projected at a 45-degree angle with an initial velocity of 60 feet per second is given by the function h(x) = - x +x, where x is the horizontal distance traveled in feet and h (x) is the object's height in feet. Use a graphing calculator or another graphing utility to determine the height of the object when it has traveled 80 feet horizontally. Give your answer to the nearest tenth of a foot. ft

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Chapter1: Units, Trigonometry. And Vectors
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The path of an object projected at a 45-degree angle with an initial velocity of 60 feet per second is given by the function 

\[ h(x) = -\frac{32}{60^2}x^2 + x, \]

where \( x \) is the horizontal distance traveled in feet and \( h(x) \) is the object's height in feet.

Use a graphing calculator or another graphing utility to determine the height of the object when it has traveled 80 feet horizontally. Give your answer to the nearest tenth of a foot.

[Input box] ft
Transcribed Image Text:The path of an object projected at a 45-degree angle with an initial velocity of 60 feet per second is given by the function \[ h(x) = -\frac{32}{60^2}x^2 + x, \] where \( x \) is the horizontal distance traveled in feet and \( h(x) \) is the object's height in feet. Use a graphing calculator or another graphing utility to determine the height of the object when it has traveled 80 feet horizontally. Give your answer to the nearest tenth of a foot. [Input box] ft
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