A compound lens free from spherical aberration is known as:
aplanatic combination
When light passes through a lens, especially at its edges, it can bend at different angles compared to light passing through the center. This causes light rays from a single point object to converge at slightly different points after passing through the lens, instead of converging to a perfect single point. This defect is known as spherical aberration.
Spherical aberration makes the image appear blurry or distorted, particularly for objects located off the optical axis. It affects the quality and sharpness of the final image formed by the lens.
An aplanatic system is an optical system that is designed to be free from both spherical aberration and coma for a particular object point. When a compound lens (a combination of multiple lenses) is designed to eliminate or significantly reduce spherical aberration (and often coma), it is referred to as an aplanatic combination.
By carefully selecting the materials, shapes, and spacing of the individual lenses within the compound system, optical designers can minimize or eliminate spherical aberration, resulting in a sharper, clearer image.
Let's look at the given options in the context of correcting lens aberrations:
Based on the definitions, a compound lens specifically designed to be free from spherical aberration is known as an aplanatic combination.
Consider the following statements.
A. Cumulative errors are more important than compensating errors
B. All cumulative errors are equally important
C. The more times a line is measured, the more likely the accidental errors to disappear from mean
D. Variation in temperature results in compensating error
Which of the above statements is/are correct?
An angle measured with theodolite is α with weight 2. The weight of \(\rm \frac{\alpha}{4}\) will be
Which of these is not a cumulative error while surveying?
While calculating the correction to volume, V=(1+3e)v', e can calculated by:
Incorrect counting of tape lengths in chaining is ________.