Inclined Planes and Two-Body Problems

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Flashcards covering inclined plane force components, static friction, roller coaster physics concepts, and two-body problem solving strategies.

Last updated 3:23 AM on 9/30/26
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17 Terms

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Inclined Plane

A tilted flat surface where objects experience force components parallel and perpendicular to the slope, often causing acceleration down the plane.

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Normal Force on an Incline

The support force exerted by an inclined surface on an object, directed perpendicular to the surface rather than straight up, with a magnitude equal to F⊥=m⋅g⋅cos⁡(θ)F_{\perp} = m \cdot g \cdot \cos(\theta) when perpendicular acceleration is zero.

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Parallel Component of Gravity

The component of the gravitational weight vector acting down along the inclined plane, calculated as F∥=m⋅g⋅sin⁡(θ)F_{\parallel} = m \cdot g \cdot \sin(\theta), which causes an object to accelerate down the slope.

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Perpendicular Component of Gravity

The component of the gravitational weight vector acting directly into the inclined plane, calculated as F⊥=m⋅g⋅cos⁡(θ)F_{\perp} = m \cdot g \cdot \cos(\theta), which balances the normal support force.

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Coefficient of Static Friction on an Incline

The property μs\mu_s between an object and an incline, which equals tan⁡(θ)\tan(\theta) at the maximum incline angle θ\theta just before the object begins to slide.

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Acceleration on a Frictionless Incline

The acceleration of an object sliding down an incline in the absence of friction and external forces, given by the equation a=g⋅sin⁡(θ)a = g \cdot \sin(\theta).

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Thrill of Acceleration

A sensation experienced on roller coasters created by using steep incline angles on the first drop, which increases the parallel weight component F∥F_{\parallel} and results in higher acceleration.

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Thrill of Weightlessness

A feeling on roller coasters produced when accelerating down a steep incline, caused by a reduction in the normal support force to a magnitude lower than an individual's normal weight.

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Tilting the Head Method

A problem-solving trick for inclined planes where the reference frame or page is rotated so the surface appears horizontal, simplifying vector analysis.

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Two-Body Problem

A physics situation analyzing two connected or interacting objects, typically requiring the determination of system acceleration and inter-object forces.

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System Analysis

An approach to two-body problems where connected objects are treated as a single combined mass msys=m1+m2m_{\text{sys}} = m_1 + m_2 to solve for system acceleration while ignoring internal forces.

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Individual Object Analysis

An approach to multi-body problems where a single object is isolated in a free-body diagram to analyze external and contact forces acting specifically on it.

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Internal Force

A force exerted between objects inside a chosen system, such as contact forces between touching boxes, which is ignored during a system analysis.

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External Force

A force exerted on a system from outside its boundary, such as gravity, friction, or an applied force, which must be included in system free-body diagrams.

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Pulley

A simple mechanical device wrapped with string or cable that redirects the direction of an exerted force between connected objects without changing its magnitude.

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Atwood's Machine

A system consisting of two masses suspended vertically over a frictionless pulley, where the heavier mass accelerates downward and the lighter mass accelerates upward at the same rate.

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Modified Atwood's Machine

A two-body pulley system where one object sits or slides on a surface (horizontal or inclined) while connected by a string over a pulley to a hanging mass.