An airplane is flying straight and level at a constant speed vo when it starts climbing along a path described by the equation y = h + 3x³, where hand 3 are constants. Let g denote the acceleration due to gravity. If ß = 0.05 x 10-3 m-2 and vo remains constant, find vo such that the magnitude of the acceleration of the airplane is equal to 3g for x = 345 m. (Round the final answer to four decimal places.) + h The speed of the airplane is VO m/s.
An airplane is flying straight and level at a constant speed vo when it starts climbing along a path described by the equation y = h + 3x³, where hand 3 are constants. Let g denote the acceleration due to gravity. If ß = 0.05 x 10-3 m-2 and vo remains constant, find vo such that the magnitude of the acceleration of the airplane is equal to 3g for x = 345 m. (Round the final answer to four decimal places.) + h The speed of the airplane is VO m/s.
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Transcribed Image Text:An airplane is flying straight and level at a constant speed vo when it starts climbing along a path described by the equation y = h +
3x³, where h and 3 are constants. Let g denote the acceleration due to gravity. If ß = 0.05 × 10-3 m-² and vo remains constant, find vo
such that the magnitude of the acceleration of the airplane is equal to 3g for x = 345 m. (Round the final answer to four decimal
places.)
h
The speed of the airplane is
vo
m/s.
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