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Standing Waves

Standing Waves

Assessment

Flashcard

Science

6th - 8th Grade

Hard

Created by

Barbara White

FREE Resource

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14 questions

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1.

FLASHCARD QUESTION

Front

Standing Wave Noun

[stan-ding wayv]

Back

Standing Wave


A wave pattern that appears stationary, created by the interference of two identical waves traveling in opposite directions.

Example: This diagram shows how a standing wave is formed on a string, illustrating points of no motion (nodes) and points of maximum motion (antinodes) for different wave patterns.
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2.

FLASHCARD QUESTION

Front

Superposition Noun

[soo-per-puh-zish-uhn]

Back

Superposition


The principle stating that when two or more waves overlap, the resulting displacement is the algebraic sum of individual displacements.

Example: This diagram shows superposition by adding two identical waves (Wave 1 + Wave 2). The resulting wave has a larger amplitude, demonstrating constructive interference.
Media Image

3.

FLASHCARD QUESTION

Front

Interference Noun

[in-ter-feer-uhns]

Back

Interference


The phenomenon where two or more waves interact, resulting in a new wave of greater, lower, or the same amplitude.

Example: When waves from two sources overlap, they interfere. This diagram shows how their crests can add up, creating points of constructive interference.
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4.

FLASHCARD QUESTION

Front

Node Noun

[nohd]

Back

Node


A point along a standing wave that remains stationary, having the minimum amplitude or zero displacement at all times.

Example: This diagram shows standing waves, where nodes are the points (red dots) along the wave that have zero movement or amplitude.
Media Image

5.

FLASHCARD QUESTION

Front

Antinode Noun

[an-tee-nohd]

Back

Antinode


A point along a standing wave that oscillates with the maximum amplitude, located midway between two adjacent nodes.

Example: This diagram of a standing wave shows that antinodes are the points that move the most, reaching the highest and lowest positions.
Media Image

6.

FLASHCARD QUESTION

Front

Harmonic Noun

[har-mon-ik]

Back

Harmonic


A component frequency of an oscillation or wave that is an integer multiple of the system's fundamental frequency.

Example: This diagram shows a series of standing waves on a string. The simplest wave is the fundamental (first harmonic), and the subsequent, more complex waves are the overtones (higher harmonics).
Media Image

7.

FLASHCARD QUESTION

Front

Fundamental Frequency Noun

[fun-duh-men-tl free-kwuhn-see]

Back

Fundamental Frequency


The lowest natural frequency of a vibrating object or system, corresponding to the first harmonic of the wave.

Example: This diagram shows the fundamental frequency as the simplest standing wave pattern (top) that can form on a string fixed at both ends.
Media Image

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