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A bomber aircraft flying at 15 m/s at an altitude of 180 m dropped a bomb. The parabolic trajectory of the falling bomb is described by the x² equation y = 180 - until it hits the ground, where y is its height above the ground and x is the horizontal distance traveled in meters. Calculate the distance traveled by the bomb from the time it is dropped until the time it hits the ground. Round your answer into a whole 45

A bomber aircraft flying at 15 m/s at an altitude of 180 m dropped a bomb. The parabolic trajectory of the falling bomb is described by the x² equation y = 180 - until it hits the ground, where y is its height above the ground and x is the horizontal distance traveled in meters. Calculate the distance traveled by the bomb from the time it is dropped until the time it hits the ground. Round your answer into a whole 45

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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45 A bomber aircraft flying at 15 m/s at an altitude of 180 m dropped a bomb. The parabolic trajectory of the falling bomb is described by the x2 equation y = 180 until it hits the ground, where y is its height above the ground and x is the horizontal distance traveled in meters. Calculate the distance traveled by the bomb from the time it is dropped until the time it hits the ground. Round your answer into a whole number. Box only the numerical value of the answer.
Transcribed Image Text:45 A bomber aircraft flying at 15 m/s at an altitude of 180 m dropped a bomb. The parabolic trajectory of the falling bomb is described by the x2 equation y = 180 until it hits the ground, where y is its height above the ground and x is the horizontal distance traveled in meters. Calculate the distance traveled by the bomb from the time it is dropped until the time it hits the ground. Round your answer into a whole number. Box only the numerical value of the answer.
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