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4 Questions around this concept.
A hemispherical paper weight contains a small artificial flower of transverse size 2mm on its axis of symmetry at a distance of 4cm from its flat surface. What is the size of the flower as it appears to an observer when he looks at it along the axis of symmetry from the top? (Radius of the hemisphere is 10cm. Index of refraction of glass = 1.5).
The relation between the velocity of the object and mirror in-plane mirror:
In case of plane mirror, distance of the object from the mirror is equal to distance of image from the mirror.
i.e Distance of Image formed in the mirror is same as the distance of the object formed the surface of the mirror.
Hence, from the mirror property:
Here means " x coordinate of image with respect to mirror.
Differentiating w.r.t time, we get,
Here ,
= velocity of the image with respect to the ground.
= velocity of the object with respect to the ground.
= velocity of the object with respect to the mirror.
= velocity of the object with respect to the mirror.
i.e
For x-axis-
For y-axis and z-axis
| Relative velocity of image w.r.t. mirror | = | Relative velocity of object w.r.t. mirror |
Here , = velocity of the image with respect to the ground.
= velocity of the object with respect to the ground.
i.e Velocity of the object is equal to the velocity of the image when the object is moving to parallel to the mirror surface.
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