An object is placed on the principal axis of a convex lens at a point between F 1 and 2 F 1 (F 1 is the principal focus to the left of the lens). The image formed is:
inverted and enlarged
Understanding how a convex lens forms images is crucial in optics. A convex lens, also known as a converging lens, bends parallel light rays towards a focal point.
The question asks us to determine the nature of the image formed when an object is placed on the principal axis of a convex lens at a point located between the first principal focus ($F_1$) and the point $2F_1$. The principal focus ($F_1$) is a key point on the axis related to how the lens refracts light.
When an object is positioned between $F_1$ and $2F_1$ for a convex lens, the light rays interacting with the lens follow specific paths:
These refracted rays converge at a point beyond $2F_2$ on the opposite side of the lens. This convergence point is where the image is formed. Based on the principles of ray tracing for a convex lens:
Let's compare these derived characteristics with the given options:
Therefore, the correct description for the image formed when the object is placed between $F_1$ and $2F_1$ of a convex lens is that it is inverted and enlarged.
A convex lens of focal length f will form a magnified real image of an object, if the object is placed.
A ray of light travelling in the direction \(\frac{1}{2} (\hat i + \sqrt 3 \hat j)\) is incident on a plane mirror. After reflection it travels along the direction \(\frac{1}{2} (\hat i - \sqrt 3 \hat j)\) The angle of incidence is:
Twinkling of stars is due to atmospheric
An optical fibre has a core material of refractive index of 1.55 and cladding material of refractive index of 1.50. The numerical aperture of the fibre is