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What's the formula for pseudo force? In terms of tan?
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What's the formula for pseudo force? In terms of tan?
A Pseudo force (also known as fictitious force, d’Alembert force or inertial force) is a visible force which works on all masses whose motion can be explained by using a non-inertial frame of reference frame, like the rotating reference frame.

When the frame of reference starts the acceleration as compared to a non-accelerating frame, the Pseudo force starts coming into effect.

Please note that the force F does not get produced from any type of physical interaction between two objects. In fact, it comes from the acceleration ‘a’ of the non-inertial reference frame itself. This is because the frame gets accelerated in any arbitrary way, so even pseudo forces can be as arbitrary (but it only happens in a direct response to the acceleration of the frame). Nevertheless, four pseudo forces can be defined for frames accelerated in commonly occurring ways: one can be defined by relative acceleration of the origin in a straight line (rectilinear acceleration); the second involves rotation: Coriolis force, Centrifugal force and fourth is known as Euler force, which happens by a variable rate of rotation.
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What's the formula for pseudo force? In terms of tan?
Understanding Pseudo Force
Pseudo force, also known as fictitious force, arises in a non-inertial reference frame, where the observer is in a state of acceleration. This force appears to act on a mass due to the acceleration of the frame itself.
Formula of Pseudo Force
The pseudo force (F_p) can be mathematically expressed as:
- F_p = -m * a
Where:
- m = mass of the object
- a = acceleration of the non-inertial frame (the observer's frame)
Relation to Tangent (Tan)
In certain scenarios, especially when dealing with inclined planes or circular motion, pseudo force can be related to the angle of inclination (θ) through trigonometric functions:
- F_p = m * g * tan(θ)
Where:
- g = acceleration due to gravity
- θ = angle of inclination
Application of Pseudo Force
- Inclined Planes: When an object is on an inclined plane, the pseudo force helps explain the motion observed from an accelerating frame.
- Rotating Frames: In a rotating reference frame, the pseudo force can account for the outward sensation experienced by the objects, often termed as centrifugal force.
Key Points
- Pseudo forces are crucial for analyzing motion in non-inertial frames.
- They help bridge the gap between observed motion and actual physical forces.
- Understanding these forces is essential in fields like physics and engineering.
By grasping the concept of pseudo forces and their relation to trigonometric functions, one can effectively analyze complex motion scenarios in various physical contexts.
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What's the formula for pseudo force? In terms of tan?
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