Finding the Angle of Release for a Dive-Bomber in 2D Motion

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Homework Help Overview

The problem involves a dive-bomber releasing a bomb while in motion, requiring the determination of the angle of release below the horizontal. The context is two-dimensional motion in physics, specifically focusing on projectile motion and trigonometric relationships.

Discussion Character

  • Exploratory, Conceptual clarification, Problem interpretation

Approaches and Questions Raised

  • The original poster expresses confusion about how to approach the problem and seeks clues for starting. Some participants suggest drawing a diagram to visualize the scenario. Others mention hints provided by the teacher, including finding horizontal distance and establishing relationships between vertical and horizontal displacements.

Discussion Status

The discussion is ongoing, with participants exploring different methods to set up the problem. Some guidance has been offered regarding the equations of motion, but there is no explicit consensus on a clear path forward yet.

Contextual Notes

The original poster indicates a lack of understanding of the problem's setup, which may hinder their ability to draw diagrams or formulate equations effectively. The hints provided by the teacher introduce additional constraints and steps to consider.

missbinky
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Homework Statement



A dive-bomber has a velocity of 280 m/s at an angle of \vartheta below the horizontal. When the altitude of the aircraft is 2.15km it releases a bomb, which subsequently hits a target on the ground. The magnitude of the displacement from the point of release of the bomb to the target is 3.25km. Find the angle \vartheta.

The Attempt at a Solution



I am really lost with this question, so if some one could give me some clues that would be wonderful. I also don't really know what the question looks like, so its hard to know where to start.

Thanks for the help!
 
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Try drawing a diagram to set the problem up.
 
I get a major brain-fart everytime I try to draw it out. I don't know to even draw it out.

The teacher also gave the hints.

1) Find the horizontal distance x
2) Obtain the expression for y as a function of x for all angles \vartheta.
3) Find \vartheta by equating y(x=xf = -h, and using the trigonometric relation.

1 = 1 + tan^2 \vartheta
cos^2 \vartheta
 
Last edited:
Write the equation for vertical displacement in terms of time.

Write the equation for horizontal displacement in terms of time.
 

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