9. [Using Geogebra:] The altitude (in feet) attained by a model rocket t seconds into flight is given by the function P(t) = −4t³ + 20t² + 3 where t≥ 0. ▷ Open a new Geogebra CAS, click the button, then click Expression. ▷ Define the altitude function using the command P (t)=-4*t^3+20*t^2+3 ▷ A graph of the altitude attained by the model rocket will be displayed to the right. ▷ Adjust the interval of the horizontal axis using the + or - magnifying glass options on the bottom-right. Move the graph by clicking and holding your mouse cursor on the graph. Make adjustments until the maximum point of the graph is clearly visible. You will use this graph to answer the following questions: a) What is the maximum altitude attained by the model rocket? b) How long does the model rocket take to reach the maximum altitude? c) Zoom out and save a screenshot of your graph. Label the point where the maximum altitude occurs. Title the graph as Question 9c, and submit it with your assignment.
9. [Using Geogebra:] The altitude (in feet) attained by a model rocket t seconds into flight is given by the function P(t) = −4t³ + 20t² + 3 where t≥ 0. ▷ Open a new Geogebra CAS, click the button, then click Expression. ▷ Define the altitude function using the command P (t)=-4*t^3+20*t^2+3 ▷ A graph of the altitude attained by the model rocket will be displayed to the right. ▷ Adjust the interval of the horizontal axis using the + or - magnifying glass options on the bottom-right. Move the graph by clicking and holding your mouse cursor on the graph. Make adjustments until the maximum point of the graph is clearly visible. You will use this graph to answer the following questions: a) What is the maximum altitude attained by the model rocket? b) How long does the model rocket take to reach the maximum altitude? c) Zoom out and save a screenshot of your graph. Label the point where the maximum altitude occurs. Title the graph as Question 9c, and submit it with your assignment.
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
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