Reflection and Refraction of Light
NIOS · Class 12 · Physics
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Explore the full setA concave mirror has a radius of curvature of 40 cm. An object 5 cm tall is placed 60 cm in front of the mirror. Find the position and size of the image.
Answer
Given: R = 40 cm, u = -60 cm (object on left), h = 5 cm Step 1: Calculate focal length: f = R/2 = 40/2 = -20 cm Step 2: Use mirror formula: 1/f = 1/v + 1/u 1/(-20) = 1/v + 1/(-60) 1/(-20) = 1/v - 1/60…
Why does a spoon appear to form two different images when viewed from different sides?
Answer
A spoon is a spherical mirror with two surfaces—concave (inner side) and convex (outer side). The concave surface acts as a converging mirror that can form real, inverted images when the object is pla…
State the laws of reflection and explain why they hold true for spherical mirrors.
Answer
Laws of Reflection: 1. The incident ray, reflected ray, and normal to the surface at the point of incidence always lie in the same plane. 2. The angle of incidence equals the angle of reflection: ∠i =…
A convex mirror has a focal length of 15 cm. If an object is placed 10 cm in front of it, find the nature and position of the image.
Answer
Given: f = +15 cm (convex mirror), u = -10 cm Step 1: Use mirror formula: 1/f = 1/v + 1/u 1/15 = 1/v + 1/(-10) 1/15 = 1/v - 1/10 1/v = 1/15 + 1/10 = (2 + 3)/30 = 5/30 = 1/6 v = +6 cm (Virtual image, 6…
State Snell's law of refraction and explain its physical meaning.
Answer
Snell's Law: sin i / sin r = μ₁₂ Where: - i = angle of incidence - r = angle of refraction - μ₁₂ = refractive index of medium 2 with respect to medium 1 Alternative form: μ₁ sin i = μ₂ sin r Physic…
Light enters water from air at an angle of incidence of 45°. Calculate the angle of refraction. (Take μ_water = 4/3)
Answer
Given: i = 45°, μ_air = 1, μ_water = 4/3 Step 1: Apply Snell's law: μ_air × sin i = μ_water × sin r 1 × sin 45° = (4/3) × sin r Step 2: sin 45° = 1/√2 ≈ 0.707 0.707 = (4/3) × sin r Step 3: sin r = 0.7…
Why does a pencil appear bent when partially immersed in water?
Answer
When a pencil is partially submerged in water, light from the submerged portion travels through water (denser medium, μ = 1.33) to air (rarer medium, μ = 1). At the water-air interface, light refracts…
Calculate the critical angle for light traveling from glass (μ = 1.5) to air.
Answer
Given: μ_glass = 1.5, μ_air = 1 Step 1: At critical angle, refraction angle r = 90° Step 2: Apply Snell's law: μ_glass × sin i_c = μ_air × sin 90° 1.5 × sin i_c = 1 × 1 Step 3: sin i_c = 1/1.5 = 2/3 ≈…
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