Published by:
CGP EDU Academic Team
Published on: September 12, 2026
A prism of angle
has a refractive index
. A good estimate for the minimum angle of deviation (in degrees) is close to
. Value of
is
Text Solution
Verified by ExpertsThe correct answer is:
C
Given:
Angle of prism, A = 1°
Refractive index, \mu = 1.5
Using the formula for minimum angle of deviation (D) for a prism:
D = \mu A - A
Substituting the values:
D = (1.5 \times 1°) - 1° = 1.5° - 1° = 0.5°
Since maximum deviation is considered, the angle of deviation can be assumed to be approximately half of the angle of the prism when calculated. Hence:
D (approx.) = \frac{A}{2} = \frac{1°}{2} = 0.5°
But since we need the closest whole degree, we take:
D = 1°
Therefore, the closest minimum angle of deviation is D = 0.5°, rounding it gives us 1°. Thus, the option is correct and close to C.
Angle of prism, A = 1°
Refractive index, \mu = 1.5
Using the formula for minimum angle of deviation (D) for a prism:
D = \mu A - A
Substituting the values:
D = (1.5 \times 1°) - 1° = 1.5° - 1° = 0.5°
Since maximum deviation is considered, the angle of deviation can be assumed to be approximately half of the angle of the prism when calculated. Hence:
D (approx.) = \frac{A}{2} = \frac{1°}{2} = 0.5°
But since we need the closest whole degree, we take:
D = 1°
Therefore, the closest minimum angle of deviation is D = 0.5°, rounding it gives us 1°. Thus, the option is correct and close to C.
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