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Light Reflection and Refraction Questions for CTET PAPER II

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Why this topic matters · 8 min read
Light Reflection and Refraction is a consistent topic in CTET Paper II Math-Science section, appearing under the Science component for Class 6-8 level. Expect 2-4 questions per paper testing laws of reflection, types of mirrors and lenses, image formation rules, and the lens/mirror formula. Questions are a mix of conceptual (which mirror forms a virtual image?) and simple numerical (finding image distance). Understanding real vs virtual images and concave vs convex behavior is the core of this topic.

Laws of Reflection

When light hits a smooth surface and bounces back, it follows two fixed laws. These laws apply to all types of mirrors — plane, concave, or convex. The normal is an imaginary line drawn perpendicular to the mirror surface at the point where light hits.

  • Law 1: The angle of incidence equals the angle of reflection (angle i = angle r).
  • Law 2: The incident ray, reflected ray, and normal all lie in the same plane.
  • Both angles are measured from the normal, NOT from the mirror surface.
  • Plane mirror forms a virtual, erect, laterally inverted image of the same size.
  • Image distance = Object distance in a plane mirror (image is as far behind mirror as object is in front).
Key formulas
Angle of Reflection
angle i = angle r
When: Always, for any reflective surface — plane or curved.

Spherical Mirrors: Concave and Convex

A spherical mirror is a part of a hollow sphere. Concave mirror curves inward (like a cave — remember: CAVEd in = CONcave). Convex mirror curves outward (bulges out). The principal focus (F) is where parallel rays meet after reflection. For concave mirror F is in front; for convex mirror F is behind the mirror (virtual focus).

  • Concave mirror: converging mirror. Used in torches, shaving mirrors, headlights, doctor's head mirror.
  • Convex mirror: diverging mirror. Used as rear-view mirrors in vehicles — gives wider field of view.
  • Radius of Curvature R = 2 x Focal Length f. So f = R/2.
  • Concave mirror can form real+inverted OR virtual+erect images depending on object position.
  • Convex mirror ALWAYS forms virtual, erect, diminished images — no matter where the object is.
  • Object at F of concave mirror: image forms at infinity (parallel beam — used in torches).
Key formulas
Mirror Formula
1/v + 1/u = 1/f
When: To find image distance v, object distance u, or focal length f for any spherical mirror.
Focal Length from Radius
f = R / 2
When: When radius of curvature is given and focal length is needed.
Magnification (Mirror)
m = -v / u
When: To find size/nature of image. m positive = virtual+erect; m negative = real+inverted.
Worked examples

Object placed 30 cm in front of concave mirror of focal length 10 cm. Find image distance. Using 1/v + 1/u = 1/f. Sign convention: u = -30, f = -10. So 1/v = 1/f - 1/u = 1/(-10) - 1/(-30) = -3/30 + 1/30 = -2/30. v = -15 cm. Negative v means real image, 15 cm in front of mirror.

A convex mirror has focal length 20 cm. Object at 60 cm. u = -60, f = +20 (convex). 1/v = 1/20 - 1/(-60) = 1/20 + 1/60 = 4/60. v = +15 cm. Positive v means virtual image behind mirror.

Refraction of Light

When light travels from one medium to another (say air to glass), it changes speed and bends. This bending is called refraction. Light bends toward the normal when entering a denser medium (speed decreases) and away from normal when entering a rarer medium. This is why a pencil in water looks bent.

  • Snell's Law: n1 sin(i) = n2 sin(r), where n = refractive index of medium.
  • Refractive index n = speed of light in vacuum (c) divided by speed in medium (v). So n = c/v.
  • Higher refractive index = optically denser = light slows more = bends more toward normal.
  • Real depth vs apparent depth: objects in water appear closer than they are. n = Real depth / Apparent depth.
  • Total Internal Reflection occurs when light goes from denser to rarer medium at angle greater than critical angle. Used in optical fibres.
Key formulas
Snell's Law
n1 x sin(i) = n2 x sin(r)
When: Finding angle of refraction or refractive index when light crosses two media.
Refractive Index
n = c / v
When: When speed of light in a medium is given; c = 3 x 10^8 m/s.
Apparent Depth
n = Real Depth / Apparent Depth
When: When object is submerged in a denser medium and observed from a rarer medium (like air).
Worked example

A fish is 4 m deep in water (n = 1.33). Apparent depth = Real depth / n = 4 / 1.33 = 3 m approx. The fish appears 3 m deep, not 4 m.

Lenses: Convex and Concave

A convex (converging) lens is thicker in the middle. A concave (diverging) lens is thinner in the middle. Convex lenses are used in magnifying glasses, cameras, and to correct hypermetropia (far-sightedness). Concave lenses are used to correct myopia (near-sightedness). Power of a lens tells how strongly it bends light.

  • Convex lens: converging. Can form real+inverted OR virtual+erect images depending on object position.
  • Concave lens: ALWAYS forms virtual, erect, diminished images — same behavior as convex mirror.
  • Power of lens P = 1/f (f in metres). Unit is Dioptre (D). Convex = positive power; Concave = negative power.
  • Lens formula same structure as mirror formula: 1/v - 1/u = 1/f.
  • Magnification for lens: m = v/u (note: no negative sign unlike mirror formula).
  • Object at 2F of convex lens: image is real, inverted, same size — used in photocopiers.
Key formulas
Lens Formula
1/v - 1/u = 1/f
When: Finding image position, object position or focal length for any thin lens.
Power of Lens
P = 1 / f(in metres)
When: When focal length is given and power (in Dioptres) needs to be found, or vice versa.
Magnification (Lens)
m = v / u
When: To determine size and nature of image formed by a lens.
Worked example

A convex lens has focal length 25 cm. What is its power? f = 25 cm = 0.25 m. P = 1/0.25 = +4 D. Positive because convex.

⚠ Common mistakes to avoid
  • Confusing mirror formula sign for magnification (m = -v/u) with lens magnification (m = v/u). The negative sign is ONLY in the mirror version.
  • Taking focal length of convex mirror or concave lens as negative — remember convex mirror and concave lens both have positive focal length in real usage context; always apply New Cartesian Sign Convention carefully where distances in direction of incident light are positive.
  • Saying convex mirror or concave lens can form real images — they NEVER do. Only concave mirror and convex lens can form real images.
  • Mixing up uses: rear-view mirror is CONVEX (not concave). Shaving/makeup mirror is CONCAVE. Getting these swapped in MCQs is a common trap.
  • Forgetting that Power is in Dioptres only when f is in metres. If f is given in cm, divide by 100 first.
🧠 Memory aids
  • CAVEd in = CONcave (concave mirror caves inward). CONvex bulges out like a CONvex belly.
  • DAVID rule for concave mirror image positions: Beyond C = real+inverted+diminished; At C = real+inverted+same size; Between C and F = real+inverted+enlarged; At F = infinity; Between F and P = virtual+erect+enlarged.
  • 3Cs for Convex Mirror and Concave Lens: they are Converging-opposite types that ALWAYS give Virtual, erect, diminished images — same behavior, just different tools.
  • Power mnemonic: Plus Power = Plus lens = convex. Minus Power = Minus (concave) lens. Simple sign match.
🎯 CTET PAPER II exam tips
  • CTET frequently asks application-based questions: which mirror is used in which device. Expect at least one such direct question — memorize the uses table (concave: torch, headlight, doctor mirror; convex: rear-view, security/shop mirrors).
  • Numericals in CTET are kept simple — usually one-step application of mirror/lens formula or power calculation. Practice substituting values with sign convention in under 60 seconds.
  • Questions on nature of image (real/virtual, erect/inverted, enlarged/diminished) are very common. For each combination of object position and mirror/lens type, know the outcome without calculating.
  • Refraction questions at CTET Class 6-8 level focus on concept of bending of light, apparent depth formula, and total internal reflection (optical fibre application) — not heavy Snell's Law numericals.
  • Correction of eye defects (myopia uses concave lens, hypermetropia uses convex lens) is a high-frequency crossover question that appears in both Science content and sometimes in CDP-related health topics — do not skip it.

Sample questions

Q1 · hard · AI-verified
Light from a distant object falls on a concave mirror of radius of curvature 40 cm. At what distance from the mirror will the image be formed?
  1. 40 cm in front of the mirror
  2. 20 cm in front of the mirror
  3. 10 cm in front of the mirror
  4. 20 cm behind the mirror
Q2 · hard · AI-verified
The refractive index of glass with respect to water is 9/8. If the refractive index of glass with respect to air is 1.5, what is the refractive index of water with respect to air?
  1. 1.125
  2. 1.333
  3. 0.750
  4. 1.688
Q3 · hard · AI-verified
A light ray passes from glass (refractive index 1.5) into water (refractive index 1.33). If the angle of incidence in glass is 45°, what happens at the interface? (sin 45° ≈ 0.707; 0.707 × 1.5/1.33 ≈ 0.798)
  1. The ray undergoes total internal reflection back into glass
  2. The ray refracts into water, bending towards the normal with angle of refraction ≈ 28°
  3. The ray passes straight through without bending, as both are dense media
  4. The ray refracts into water, bending away from the normal with angle of refraction ≈ 53°
Q4 · hard · AI-verified
Which of the following correctly describes the image formed by a convex mirror irrespective of the position of the object?
  1. Real, inverted and diminished
  2. Real, erect and magnified
  3. Virtual, inverted and diminished
  4. Virtual, erect and diminished
Q5 · hard · AI-verified
A concave lens of focal length 25 cm forms an image at a distance of 20 cm from the lens. Where is the object placed?
  1. 500 cm from the lens
  2. 45 cm from the lens
  3. 100 cm from the lens
  4. 50 cm from the lens
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