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The velocities of the object and its image formed on the mirror will differ based on the nature and geometry of image formation. It is important to understand and calculate the relative velocity of objects and images formed on a plane and spherical mirrors as it helps in various applications.
- Velocity of Image in Plane Mirror - JEE Important Topic - Vedantu
This is known as plane mirror formula, Velocity of Image...
- Velocity of Image in Plane Mirror - JEE Important Topic - Vedantu
The velocity of the mirror is 5 ms-1 and it is making an angle of 30° with the x-axis. Let us resolve the velocity into components along the x and y axes. 1. Motion perpendicular to the mirror. The velocity of the image along the x-axis is given as follows: 2. Motion parallel to the mirror. The velocity of the image is not dependent on the ...
This is known as plane mirror formula, Velocity of Image When Mirror is Moving. We can now calculate velocity of image for any case with the velocity of the object for a stationary mirror. But in case the mirror is moving, some extra effort is needed.
25 Σεπ 2024 · In a plane mirror, the velocity of the image matches the object's velocity but in the opposite direction. If you move towards the mirror at a certain speed, your image moves towards you at the same speed; if you move away, your image does the same.
26 Μαρ 2016 · In physics, you can calculate the velocity of an object as it moves along an inclined plane as long as you know the object’s initial velocity, displacement, and acceleration. Just plug this information into the following equation: The figure shows an example of a cart moving down a ramp.
17 Απρ 2017 · We see that image velocity is $V_I=2UB=2\frac{UB}{2}+UB$. The third image considers the mirror velocity as $V_M=\frac{UB}{4}$ towards the person and the person velocity as $V_o=UB$ (see the third image with respect to first image).
The vector equation is \(\vec{v}_{PG} = \vec{v}_{PA} + \vec{v}_{AG}\), where P = plane, A = air, and G = ground. From the geometry in Figure \(\PageIndex{6}\), we can solve easily for the magnitude of the velocity of the plane with respect to the ground and the angle of the plane’s heading, \(\theta\).
