Physics·Definition

Projectile Motion — Definition

NEET UG
Version 1Updated 22 Mar 2026

Definition

Imagine you throw a ball, kick a football, or fire an arrow. Once these objects leave your hand, foot, or bow, they don't just go in a straight line forever. Instead, they follow a curved path through the air before eventually landing. This specific type of curved motion, where an object is launched and then moves under the sole influence of gravity (ignoring air resistance for simplicity), is called projectile motion. The object itself is known as a projectile.

To truly grasp projectile motion, it's helpful to break it down into two independent parts: horizontal motion and vertical motion. Think of it like this: the object is trying to move forward horizontally, but at the same time, gravity is constantly pulling it downwards. These two motions happen simultaneously and don't interfere with each other, which is a fundamental principle known as the independence of motion.

In the horizontal direction, if we ignore air resistance, there are no forces acting on the projectile. This means its horizontal velocity remains constant throughout its flight. It keeps moving forward at the same speed it was launched with horizontally. So, if you launch a ball horizontally at 10,m/s10,\text{m/s}, it will maintain that 10,m/s10,\text{m/s} horizontal speed until it hits the ground.

In the vertical direction, however, things are different. Gravity is always pulling the projectile downwards, causing a constant downward acceleration, which we denote as gg (approximately 9.8,m/s29.8,\text{m/s}^2 or 10,m/s210,\text{m/s}^2 for calculations).

If the projectile is initially moving upwards, gravity slows it down until it momentarily stops at its highest point (maximum height), and then it speeds up as it falls back down. If it's launched horizontally from a height, it immediately starts accelerating downwards due to gravity.

The combination of this constant horizontal velocity and the vertically changing velocity (due to gravity) results in the characteristic parabolic trajectory of a projectile. It's like a smooth, symmetrical curve in the air. Key aspects we study in projectile motion include the time of flight (how long it stays in the air), the maximum height it reaches, and its horizontal range (how far it travels horizontally).

Understanding projectile motion is not just an academic exercise; it helps us predict the path of a thrown javelin, a golf ball, or even water from a fountain. It's a foundational concept in classical mechanics that simplifies complex real-world movements into manageable components.

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