University Physics Chapter 1 Vocabulary

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Vocabulary flashcards covering core physics concepts, measurement standards, and vector mathematics from Chapter 1 of University Physics with Modern Physics.

Last updated 4:31 PM on 10/4/26
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12 Terms

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Physical Theories

Patterns identified by physicists that relate and explain the phenomena observed in nature.

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Physical Law or Principle

A physical theory that has been exceptionally well established through experimental testing or is widely accepted and used.

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Idealized Model

A simplified version of a physical system that eliminates complicating details to make mathematical analysis manageable.

<p>A simplified version of a physical system that eliminates complicating details to make mathematical analysis manageable.</p>
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International System (SI)

The standard metric system of units used in science, in which length is measured in meters, time in seconds, and mass in kilograms.

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Scalar Quantity

A physical quantity that can be completely specified by a single real number along with its units.

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Vector Quantity

A physical quantity that has both a magnitude and a spatial direction.

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Unit Vector

A dimensionless vector with a magnitude of exactly 11, used purely to specify a direction in space (such as i^\hat{i}, j^\hat{j}, and k^\hat{k}).

<p>A dimensionless vector with a magnitude of exactly $$1$$, used purely to specify a direction in space (such as $$\hat{i}$$, $$\hat{j}$$, and $$\hat{k}$$).</p>
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Scalar Product (Dot Product)

A scalar operation between two vectors defined as A⃗⋅B⃗=ABcos⁡(ϕ)=AxBx+AyBy+AzBz\vec{A} \cdot \vec{B} = AB \cos(\phi) = A_x B_x + A_y B_y + A_z B_z, where ϕ\phi is the angle between the vectors when placed tail to tail.

<p>A scalar operation between two vectors defined as $$\vec{A} \cdot \vec{B} = AB \cos(\phi) = A_x B_x + A_y B_y + A_z B_z$$, where $$\phi$$ is the angle between the vectors when placed tail to tail.</p>
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Vector Product (Cross Product)

A multiplication operation between two vectors yielding a vector perpendicular to both, with magnitude C=ABsin⁡(ϕ)C = AB \sin(\phi).

<p>A multiplication operation between two vectors yielding a vector perpendicular to both, with magnitude $$C = AB \sin(\phi)$$.</p>
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Right-Hand Rule

A rule used to find the direction of A⃗×B⃗\vec{A} \times \vec{B}: point the fingers of the right hand along A⃗\vec{A} with palm facing B⃗\vec{B}, curl fingers toward B⃗\vec{B}, and the thumb points in the direction of the vector product.

<p>A rule used to find the direction of $$\vec{A} \times \vec{B}$$: point the fingers of the right hand along $$\vec{A}$$ with palm facing $$\vec{B}$$, curl fingers toward $$\vec{B}$$, and the thumb points in the direction of the vector product.</p>
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Anticommutative Property

The property of vector cross products where reversing the multiplication order flips the direction of the product vector

<p>The property of vector cross products where reversing the multiplication order flips the direction of the product vector</p>
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Uncertainty

The estimated precision or margin of error of a measured physical quantity, indicated by its number of significant figures.