concave lens will form exact mirror image.
concave lens does not form a rel image and convex MIRROR does not form a real image
(1)A plane mirror (2)A convex mirror (3)A concave lens
(1)A plane mirror (2)A convex mirror (3)A concave lens
a lens will focus the light to a point or will disperse it(concave or convex lens) same as with a mirror, tho lens have a differnce, they are transparent and will let the light rays pass through themand form a real image behind the lens, while a mirror cannot.
A lens is an optical device that refracts light to form an image, while a mirror is an optical device that reflects light to form an image. A lens uses refraction to bend light rays, while a mirror uses reflection to change the direction of light rays. Both lenses and mirrors can be used to focus light and form images.
In a concave lens the object always forms a virtual image. The convex lens also forms a virtual image.
An image produced by a convex mirror and an image produced by a concave lens are both virtual, erect, and diminished. They both form on the same side as the object and the images appear smaller than the object itself.
Eyepiece, Primary Mirror, Secondary Mirror, Prime Focus.
As the object distance increases, the image distance also increases. This relationship is governed by the lens or mirror equation, which shows that when the object is moved farther from the lens or mirror, the image is also formed farther from the lens or mirror.
A virtual image is formed by light rays that appear to diverge from a point behind a mirror or lens, while a real image is formed by light rays that converge at a point in front of a mirror or lens.
Yes. Both the objective lens in a refracting telescope and the main mirror in a reflecting telescope form real images at the prime focus. A frame of photo film or a CCD placed at that spot will capture the image.
To calculate the position of an image formed by a lens or mirror, you can use the thin lens equation (1/f = 1/do + 1/di) where f is the focal length, do is the object distance, and di is the image distance. By solving this equation, you can determine the image position relative to the lens or mirror.