Figure 3 shows the flight of the helicopter as it takes off from A to B. At the instant shown the horizontal position of the helicopter is defined by x = (15t) m, where ț is in seconds. If the equation of the path is y = (x²/25) + 4, and the air resistance is neglected, (a). Determine the distance of the helicopter from the origin at A when t = 4s. (b). Find the magnitude and direction of the velocity when t= 4s. (c). Calculate the magnitude and direction of the acceleration when t = 4s.

Elements Of Electromagnetics
7th Edition
ISBN:9780190698614
Author:Sadiku, Matthew N. O.
Publisher:Sadiku, Matthew N. O.
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y
y = (x/25) + 4
Figure 3
Transcribed Image Text:y y = (x/25) + 4 Figure 3
Figure 3 shows the flight of the helicopter as it takes off from A to B. At the instant shown
the horizontal position of the helicopter is defined by x = (15t) m, where t is in seconds. If
the equation of the path is y = (x³/25) + 4, and the air resistance is neglected,
(a). Determine the distance of the helicopter from the origin at A when t = 4s.
(b). Find the magnitude and direction of the velocity when t = 4s.
(c). Calculate the magnitude and direction of the acceleration when t = 4s.
Transcribed Image Text:Figure 3 shows the flight of the helicopter as it takes off from A to B. At the instant shown the horizontal position of the helicopter is defined by x = (15t) m, where t is in seconds. If the equation of the path is y = (x³/25) + 4, and the air resistance is neglected, (a). Determine the distance of the helicopter from the origin at A when t = 4s. (b). Find the magnitude and direction of the velocity when t = 4s. (c). Calculate the magnitude and direction of the acceleration when t = 4s.
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