Projectile Motion Calc 1.2

Nitrio ❘ Comercial ❘
iOS
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The Projectile Motion Calculator serves as a practical tool for physics and mathematics, enabling users to efficiently determine key parameters related to projectile motion, including horizontal velocity, vertical velocity, time of flight, range, and maximum height.

Features:
<ul>
 <li>Instantaneous calculations</li>
 <li>Results can be copied for use in other applications</li>
 <li>Included formulas serve as useful references</li>
 <li>Supports precision of up to 16 decimal places</li>
 <li>Offers various units for each input parameter</li>
</ul>

Projectile motion describes the motion of an object or particle (known as a projectile) that is applied near the Earth's surface, moving along a curved trajectory solely influenced by gravity. This behavior, demonstrated by Galileo, is characterized by a parabolic path. The study of these motions falls under the discipline of ballistics, with such trajectories classed as ballistic trajectories.

In this context, the primary force acting on the projectile is gravity, which creates a downward acceleration. Due to the inertia of the object, there is no requirement for any external horizontal force to sustain its horizontal velocity component. The complexity increases when considering additional forces such as aerodynamic drag or thrust from internal propulsion systems.

A ballistic missile is defined as a missile that maintains guidance only during its brief initial powered flight phase; thereafter, its trajectory is determined by classical mechanics.

Key Equations in Projectile Motion:
<ul>
 <li>Horizontal velocity component: vx = v * cos(θ)</li>
 <li>Vertical velocity component: vy = v * sin(θ)</li>
 <li>Time of flight: t = 2 * vy / g</li>
 <li>Range of the projectile: R = 2 * vx * vy / g</li>
 <li>Maximum height: ymax = vy² / (2 * g)</li>
</ul>

This calculator provides valuable assistance in understanding and applying the principles of projectile motion effectively.

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