(B) Motion in a plane is defined as motion in two dimensions. According to the principle of independence of motion,any motion in a plane can be treate

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Two independent motions along mutually perpendicular directions

(B) Motion in a plane is defined as motion in two dimensions. According to the principle of independence of motion,any motion in a plane can be treated as the combination of two independent motions along two mutually perpendicular directions (typically the $x$ and $y$ axes). Therefore,the correct option is $B$.

Class 11 Physics 3-2.Motion in Plane Motion In Two And Three Dimension

Easy

Which two motions are considered to be combined for motion in a plane?

A
Two motions along the same straight line
B
Two independent motions along mutually perpendicular directions
C
Two motions with equal velocities
D
Two circular motions

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Class 11

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Chapter

3-2.Motion in Plane

Subtopic

Motion In Two And Three Dimension

The coordinates of a moving particle at any time $t$ are given by $x = \alpha t^3$ and $y = \beta t^3$. The speed of the particle at time $t$ is given by

MediumAIEEE 2003

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An aeroplane flies $400 \,m$ north and $300 \,m$ south and then flies $1200 \,m$ upwards. The net displacement is...........$m$.

MediumAIIMS 1995

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Derive the equations of motion for a body moving in two dimensions: $\vec{v} = \vec{v_0} + \vec{a}t$ and $\vec{r} = \vec{r_0} + \vec{v_0}t + \frac{1}{2}\vec{a}t^2$.

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The position of a particle moving in the $xy$-plane at any time $t$ is given by $x = (3t^2 - 6t) \text{ m}$ and $y = (t^2 - 2t) \text{ m}$. Select the correct statement about the moving particle from the following:

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Explain the position and displacement vectors for a particle moving in a plane using suitable equations.

Medium

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Which two motions are considered to be combined for motion in a plane?

Similar Questions

The coordinates of a moving particle at any time $t$ are given by $x = \alpha t^3$ and $y = \beta t^3$. The speed of the particle at time $t$ is given by

An aeroplane flies $400 \,m$ north and $300 \,m$ south and then flies $1200 \,m$ upwards. The net displacement is...........$m$.

Derive the equations of motion for a body moving in two dimensions: $\vec{v} = \vec{v_0} + \vec{a}t$ and $\vec{r} = \vec{r_0} + \vec{v_0}t + \frac{1}{2}\vec{a}t^2$.

The position of a particle moving in the $xy$-plane at any time $t$ is given by $x = (3t^2 - 6t) \text{ m}$ and $y = (t^2 - 2t) \text{ m}$. Select the correct statement about the moving particle from the following:

Explain the position and displacement vectors for a particle moving in a plane using suitable equations.

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