When a cannonball is fired, the equation of its trajectory can be represented by h(t)=16t^2+123t where h(t)

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When a cannonball is fired, the equation of its trajectory can be represented by h(t)=−16t^2+123t where h(t) represents the height in feet after tt seconds.

a) Find the maximum height of the cannonball. (Round to the nearest foot)

_________ Pies

b) Calculate the time it will take for the cannonball to reach the ground. (Round to the nearest second)

________ seconds

Related Book For answer-question

Intermediate Algebra

ISBN: 9780134895987

13th Edition

Authors: Margaret Lial, John Hornsby, Terry McGinnis

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Posted Date: Mar 17, 2024 08:30 AM

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When a cannonball is fired, the equation of its trajectory can be represented by h(t)=16t^2+123t where h(t)

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a To find the maximum height of the cannonball we need to determine the vertex of t... View the full answer

Intermediate Algebra

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