>
Exams
>
Physics
>
The Human Eye
>
the process of an eye lens to adjust its focal len
Question:
The process of an eye lens to adjust its focal length to form a sharp image on retina is called
Show Hint
Accommodation occurs when the eye lens changes its curvature to focus light on the retina, allowing us to see objects clearly at various distances.
TS POLYCET - 2024
TS POLYCET
Updated On:
Apr 17, 2025
Distinct vision
Accommodation
Cornea
Pupil
Hide Solution
Verified By Collegedunia
The Correct Option is
B
Solution and Explanation
Accommodation is the process by which the eye lens changes its shape to focus on objects at different distances. This adjustment allows the formation of a sharp image on the retina. Thus, the correct answer is option (2).
Download Solution in PDF
Was this answer helpful?
0
0
Top Questions on The Human Eye
List two causes of this defect.
CBSE Class X - 2025
Science
The Human Eye
View Solution
Determine the focal length of the lenses used in the spectacles.
CBSE Class X - 2025
Science
The Human Eye
View Solution
A person uses lenses of power -0.5 D in his spectacles for the correction of his vision.
(a) Name the defect of vision the person is suffering from.
CBSE Class X - 2025
Science
The Human Eye
View Solution
What is a rainbow? 'We see a rainbow in the sky only after the rainfall.' Why?
CBSE Class X - 2025
Science
The Human Eye
View Solution
The sky appears dark to passengers flying at very high altitude
CBSE Class X - 2025
Science
The Human Eye
View Solution
View More Questions
Questions Asked in TS POLYCET exam
The volume of CO\(_2\) liberated in litres at STP when 25 g of CaCO\(_3\) is treated with dilute HCl containing 14.6 g of HCl is:
TS POLYCET - 2025
Chemical Reactions
View Solution
Median of \( x, 20x, \frac{x}{20}, 200x, \frac{x}{200} \) (where \( x>0 \)) is 20, then the value of \( x \) is:
TS POLYCET - 2025
Solution of a Linear Equation
View Solution
The solution of system of equations \( \frac{x}{2025} + \frac{y}{2026} = 2 \) and \( \frac{2x}{2025} - \frac{y}{2026} = 1 \) is:
TS POLYCET - 2025
Lines and Angles
View Solution
The roots of the quadratic equation \( x^2 - 16 = 0 \) are:
TS POLYCET - 2025
Conic sections
View Solution
In the given figure, if \( \angle AOB = 125^\circ \), then \( \angle COD = \):
TS POLYCET - 2025
Collinearity of points
View Solution
View More Questions