Biconvex Lens - Properties, Formula, Uses, FAQs

Biconvex Lens - Properties, Formula, Uses, FAQs

Vishal kumarUpdated on 02 Jul 2025, 04:44 PM IST

The biconvex lens is one of the lenses which is made up of two different convex surfaces that form a spherical shape. This lens has some radius of curvature. The other term that represents the biconvex Lens is the convex-convex lens. In this article, let us see about the biconvex lens, biconvex mirrors, double convex lens, and the difference between the biconcave lens and a biconvex lens. This kind of biconvex lens is very simple but is used in various fields and contains a lot of applications. For example, the biconvex lens has more applications in the field of laser beams, optical instruments, quality imaging and so on.

This Story also Contains

  1. What are the Terms Used in the Biconvex Lens?
  2. The Usage of Biconvex Lens in the Human Eye
  3. Properties of Biconvex lens
  4. The Formula for Biconvex Lens
  5. Making of the Biconvex Lens in the Home
  6. Uses and Applications of the Biconvex Lens
Biconvex Lens - Properties, Formula, Uses, FAQs
Biconvex Lens

What are the Terms Used in the Biconvex Lens?

Focus:

In the biconvex lens, a collimated light beam or a light beam which is accurately parallel to each other is allowed to pass through the biconvex lens and the light beams converge at a particular spot. This spot can be defined as the focus.

Optical Centre:

The centre of the lens is known as the optical centre.

Focal length:

The length or distance between the centre of the lens and the focus can be called the focal length.

Principal axis:

The axis or the line that cuts the convex lens horizontally and passes through the optical center of the lens, is called the principal axis.

The Usage of Biconvex Lens in the Human Eye

The best example of the biconvex lens is the eyes lens used for the rectification of human eye defects. In the working mechanism of the human eye, when the light rays which come from an object or target enter the eye, bend sharp and fall on the focus of the retina. The light beam which is coming from a large distance needs only less refraction. For the higher convex lens, the refraction is greater.

Properties of Biconvex lens

Some basic properties of the biconvex lens are listed below:

  • The focal length of the biconvex lens is found to be on the positive axis
  • The focal length of the biconvex lens is found to be much shorter than the concave lens
  • The incident light converges in the biconvex lens.
  • The output images are found to be both real and virtual images, it depends on the length of the object from the lens.
  • To minimize the spherical aberration, coma and distortion, the biconvex lens is used in practice.
  • The biconvex lens is symmetrical as it is made up of two exact convex lenses with the same radii of curvature and they have an equal radius on both sides.
  • The positive conjugate ratio ranges from 0.2 to 5.

focal point and principle axis of biconvex lens is shown in the image

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The Formula for Biconvex Lens

We know the formula for focal length is

$\frac{1}{f}=\frac{1}{v}-\frac{1}{u}$

Where f represents the focal length of the biconvex lens

u represents the object distance from the biconvex lens

v represents the image distance from the biconvex lens

The refraction of the spherical surface formula is given as

$\frac{1}{v}-\frac{1}{u}=\left(\frac{\mu_2}{\mu_1}-1\right)\left[\frac{1}{R_1}-\frac{1}{R_2}\right]$

Where 1 and 2 are the refractive indexes of the medium

R1 and R2 are the radii of curvature of lens 1 and lens 2

Making of the Biconvex Lens in the Home

  • Take and cut the cardboard with a diameter of 2.5 centimetres.
  • Place the cardboard on the water bottle and make its shape. Now cut the two different circles from the water bottle of the same radius of cardboard by using the scissors.
  • Paste the two circles such that the centre of the lens is not stuck together.
  • Now, this circle looks like a partial biconvex lens.

Uses and Applications of the Biconvex Lens

  • These lenses are used as condensing or magnifying lens
  • Objectives or magnifiers are made up of the biconvex lens
  • Imaging systems like microscopes, telescopes, monoculars, binoculars, cameras and so on utilize the biconvex lens in their manufactures.
  • The biconvex lens is used in the burning glass.
  • The biconvex lens also plays an important role in image relays and is used in different optical industries.
  • The biconvex lens is used to produce the virtual image which is used to clear the defects in the human eye and real image in some photographic films and is also used in optical sensors.

In this article, we saw a detailed explanation of the biconvex lens, its working and its uses. Let us discuss some frequently asked questions asked in class 10, class 11 and class 12 related to the biconvex lens.
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Frequently Asked Questions (FAQs)

Q: How does the concept of depth of field relate to the use of biconvex lenses in imaging systems?
A:
Depth of field refers to the range of distances over which objects appear acceptably sharp in an image. For biconvex lenses, a smaller aperture (higher f-number) increases the depth of field, allowing a greater range of object distances to be in focus simultaneously.
Q: What is the difference between longitudinal and lateral magnification in the context of biconvex lenses?
A:
Longitudinal magnification refers to the ratio of image distance to object distance, while lateral magnification is the ratio of image size to object size. For a thin lens, lateral magnification is equal to the negative of longitudinal magnification.
Q: What is the significance of the optical center in a biconvex lens?
A:
The optical center is a point within the lens through which light rays pass undeviated. It's crucial for ray diagrams and calculations, as it's often treated as the point from which distances are measured in lens equations.
Q: What is the refractive index, and how does it relate to biconvex lenses?
A:
The refractive index is a measure of how much a material slows down light. Lenses with higher refractive indices bend light more sharply, resulting in shorter focal lengths for the same lens curvature.
Q: How does the f-number (f-stop) relate to biconvex lenses?
A:
The f-number is the ratio of the lens's focal length to its diameter. It affects the amount of light passing through the lens and the depth of field. Lower f-numbers allow more light but have a shallower depth of field.
Q: What is the principal axis of a biconvex lens?
A:
The principal axis is an imaginary line that passes through the center of the lens perpendicular to its surfaces. It's the line along which the optical center and focal points lie.
Q: How does the power of a biconvex lens relate to its focal length?
A:
The power of a lens, measured in diopters, is the reciprocal of its focal length in meters (P = 1/f). A shorter focal length means a higher power, indicating a stronger ability to bend light.
Q: What is the difference between a converging and diverging lens, and which category does a biconvex lens fall into?
A:
A converging lens brings parallel light rays to a focus, while a diverging lens spreads them apart. A biconvex lens is a converging lens, as it causes parallel light rays to converge to a focal point.
Q: What is the thin lens approximation, and when is it applicable to biconvex lenses?
A:
The thin lens approximation assumes that the thickness of the lens is negligible compared to its focal length and the radii of curvature of its surfaces. It's applicable when the lens is thin relative to these dimensions and simplifies calculations.
Q: What is the difference between the principal focus and the optical center of a biconvex lens?
A:
The principal focus is the point where parallel rays converge after passing through the lens, while the optical center is a point within the lens through which light passes without deviation. They are distinct points with different roles in image formation.