Physics, asked by Anonymous, 3 months ago

What do you mean by the term Displacement?

Answers

Answered by XxItsPriNcexX
2

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\huge{\mathbb\colorbox{blue}{Define\: Displacement}}

\huge✍︎\fbox\orange{ÂŇ}\fbox{SW} \fbox\green{ÊŘ}:

Displacement can be defined as the change in position of an object. It is a vector quantity and has a direction and magnitude. It is represented as an arrow that points from the starting position to the final position. For example- If an object moves from A position to B, then the object’s position changes. This change in position of an object is known as Displacement.

Displacement\: = Δx=x_f−x_0

x_f = Final \:Position

[tex] x_0 = Initial\: Position[/tex]

Δx = Displacement

Examples of Distance and Displacement

Question- John travels 250 miles to North but then back-tracks to South for 105 miles to pick up a friend. What is John’s total displacement?

Answer: John’s starting position  Xi= 0.

His final position Xf is the distance travelled N minus the distance South.

Calculating displacement, i.e. D.

D = ΔX = (Xf – Xi)

D = (250 mi N – 105 mi S) – 0

D = 145 mi N

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꧁Hopes so that this will help you,꧂

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✌︎Thanking you, your one of the Brother of your 130 Crore Indian Brothers and Sisters.✌︎

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Answered by XxItsDivYanShuxX
2

\huge✎\fbox \orange{QUE} ST  \fbox\green{ION}☟

\small{\mathbb{\colorbox{black}{\red{What do you mean by the term Displacement?✓}}}}

\huge✍︎\fbox\pink{ÂŇ}\fbox\blue{SW} \fbox\orange{ÊŘ}:

Brother/Sister your correct answer is:-

 \large  \underline\bold\pink{Displacement}

Displacement is the shortest distance between the initial and final position. It is a vector quantity i.e. it has both magnitude and direction. ... Displacement is the shortest distance between the initial and final position. It is a vector quantity i.e. it has both magnitude and direction.

For example, if a Professor moves to the right relative to a whiteboard, or a passenger moves toward the rear of an airplane—then the object's position changes. This change in position is known as displacement.

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꧁Hopes so that this will help you,꧂

\Large\bold{Your}\: \orange{In}{di}\green{an}\:\Large\bold{Brother,}

✌︎Thank you✌︎

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