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- The force required to just move a body up an inclined plane is double . . .
The force required to just move a body up an inclined plane is double the force required to just prevent it from sliding down If θ is the angle of friction and θ is the angle which the plane makes with the horizontal, then :
- The force required to just move a body up the inclined plane is double . . .
Here’s the step-by-step solution: - The weight of the body (mg), acting downwards - The normal force (N), acting perpendicular to the inclined surface - The frictional force (f), which can act either up or down the incline depending on the situation 1
- The force required to just move a body up the inclined plane is double . . .
The inclination is considered $\theta$ and we have the body on the inclined plane Drawing perpendiculars to it from the center of mass of the body will give us the force due to gravity acting vertically downward
- The force required to just move the body up the inclined plane is twice . . .
The force required to just move the body up the inclined plane is twice the force required to just prevent it from sliding down the inclined plane Find the coefficient of friction When the body moves up the inclined plane, the force of friction acts along the slope down the inclined plane
- The force required to just move a body up the inclined plane . . . - Brainly
To move the body up the inclined plane, the force applied (Fu) must be greater than the component of the force of gravity acting down the plane (Fg sin θ) and the force of kinetic friction (Fk) which is given by Fk = μ Fn
- Newtons 3 Laws of Motion: Force, Mass, and Acceleration
What Are Force, Mass, and Acceleration? Before diving into the laws themselves, it helps to define three key concepts: 1 Force: A push or pull on an object 2 Mass: The amount of matter in an object (not the same as weight) 3 Acceleration: Any change in an object’s velocity—speeding up, slowing down, or changing direction Newton outlined these principles in his groundbreaking 1687 work
- The force required to just move a body up an inclined plane is double . . .
The force required to just move the body upward is double the force preventing it from sliding down, which means we can write: 2 f = m g sin θ upward ′ where θ ′ refers to the angle with a force directed upwards along the incline
- The force required to move a body up a rough inclined plane is double . . .
According to the question, angle of inclination θ = 60∘ When inclination of plane is 60∘ then the coefficient of friction, μ = 31
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