Cambridge AS-Level Physics: Vectors, Errors, and Momentum

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Comprehensive vocabulary flashcards covering vectors, resolving components, experimental errors, uncertainty calculations, and linear momentum conservation from Cambridge AS-Level Physics.

13 Terms

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Scalar Quantity

A physical quantity that has magnitude (size) only. Examples include distance, speed, mass, energy, time, temperature, and frequency.

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Vector Quantity

A physical quantity that has both magnitude and direction. Examples include displacement, velocity, acceleration, force, and momentum.

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Horizontal Component (FxF_x)

The horizontal part of a vector acting at an angle θ\theta to the horizontal, given by the formula Fx=F×cos⁡(θ)F_x = F \times \cos(\theta).

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Vertical Component (FyF_y)

The vertical part of a vector acting at an angle θ\theta to the horizontal, given by the formula Fy=F×sin⁡(θ)F_y = F \times \sin(\theta).

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Systematic Error

An error that causes readings to differ from the true value by a consistent amount each time. It can be minimized by using calibrated instruments, applying a correction factor, or performing zero-adjustment.

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Random Error

Unpredictable variations in measurements due to environmental factors or limitations in human reaction time. It can be minimized by taking multiple repeat readings and calculating a mean.

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Percentage Error

An uncertainty metric calculated using the formula ∣True−MeasuredTrue∣×100%\left| \frac{\text{True} - \text{Measured}}{\text{True}} \right| \times 100\%.

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Relative Uncertainty

An uncertainty metric defined as the ratio of absolute uncertainty to measured value: Absolute UncertaintyMeasured Value\frac{\text{Absolute Uncertainty}}{\text{Measured Value}}.

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Linear Momentum (pp)

The product of an object's mass and velocity, given by the formula p=m×vp = m \times v. It is measured in units of kg⋅m/s\text{kg}\cdot\text{m/s} or N⋅s\text{N}\cdot\text{s}.

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Principle of Conservation of Momentum

A fundamental principle stating that in an isolated system (where there are no external net forces), the total momentum before a collision equals the total momentum after the collision.

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Coupled Inelastic Collision Formula

The equation m1u1+m2u2=(m1+m2)Vm_1u_1 + m_2u_2 = (m_1 + m_2)V, used to describe a collision where two masses stick together and move with a shared common final velocity VV.

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Inelastic Collision

A collision in which kinetic energy is not conserved, with some portion of the initial kinetic energy being converted into sound, thermal energy, or structural deformation.

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Loss of Kinetic Energy (ΔKE\Delta KE)

The reduction in mechanical energy during an inelastic collision, calculated as ΔKE=KEbefore−KEafter\Delta KE = KE_{\text{before}} - KE_{\text{after}}.