NEET · Physics

NEET Ray Optics: Mirrors, Lenses, TIR, Prism and Instruments

Own the geometrical-optics half of Unit 16 with strict New Cartesian sign conventions and model conditions. It covers reflection, spherical mirrors, refraction at plane/spherical surfaces, lenses/lens maker, TIR, magnification/power, lens combinations, prism and microscope/telescope.

Subject
Physics
Official syllabus unit
Unit 16: Optics

In short

Ray Optics in NEET UG 2026 covers reflection and refraction, spherical mirrors, plane/spherical refracting surfaces, thin lenses and lens maker, total internal reflection, magnification, lens power/combinations, prism and optical instruments. Mirror/lens equations are only safe when the chosen New Cartesian sign convention is stated and applied consistently.

Subject faculty

Ashwini M., Physics Expert at Rank Sarthi

Ashwini M.

Physics Expert

Physics • NEET

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Also in Physics: Kumar Gandharva Saxena

Syllabus mapping

  • Unit
    Focused owner of the geometrical-optics portion of NEET UG 2026 Physics Unit 16
    Topics
    Sign convention is mandatory, Reflection and spherical mirrors, Refraction, Lenses, Total internal reflection, Prism and instruments, Experimental-skill linkage

Before this chapter

Concepts in this chapter

1. Sign convention is mandatory

Use one New Cartesian convention: measure distances from the pole/optical centre, positive along the chosen positive axis, commonly the direction of incident light, and negative opposite it; heights above the principal axis positive and below negative. Every diagram/formula example must use the same convention.

2. Reflection and spherical mirrors

Teach image construction and the mirror formula together. Magnification sign should connect to image orientation. Avoid memorizing "concave means negative" without tying it to the chosen axis and incident-light direction.

3. Refraction

Angles are measured from the normal. Refractive index is medium and wavelength dependent; for a fixed monochromatic case, Snell law relates incident and refracted angles. At a stationary interface, frequency remains unchanged.

4. Lenses

The thin-lens equation and lens maker relation require paraxial/thin-lens assumptions. Power is reciprocal focal length in metres. For thin lenses in contact, powers add under the ideal model.

5. Total internal reflection

Two conditions: light travels from optically denser to rarer medium, and incidence angle exceeds the critical angle. The critical-angle relation must use the two medium indices, not a memorized air-only form unless the rarer medium is air.

6. Prism and instruments

Prism formulas must state whether minimum deviation is assumed. Optical-instrument magnifying-power formulas must identify the viewing condition, such as normal adjustment vs final image at least distance; do not show one unlabeled formula as universal.

7. Experimental-skill linkage

Current Unit 20 links to focal length of convex/concave mirrors and convex lens, prism deviation graph and refractive index of a glass slab.

8. Decision aids for this chapter

  • Sign-convention coordinate strip reused on every mirror/lens example.
  • TIR gate card: denser-to-rarer + i > i_c.
  • Instrument formula selector: normal adjustment vs other viewing condition.

Formula sheet

  • Mirror formula: 1/f = 1/v + 1/u. Spherical mirror, paraxial rays, New Cartesian signs. Use consistent length units.

    Mirror formula

    Use when — Spherical mirror, paraxial rays, New Cartesian signs. Use consistent length units.

  • Mirror magnification: m = h_i/h_o = -v/u. Same sign convention.

    Mirror magnification

    Use when — Same sign convention.

  • Refractive index: n = c/v. Phase speed in medium for stated wavelength/frequency.

    Refractive index

    Use when — Phase speed in medium for stated wavelength/frequency.

  • Snell law: n1 sin i = n2 sin r. Angles from normal, isotropic media.

    Snell law

    Use when — Angles from normal, isotropic media.

  • Spherical refraction: n2/v - n1/u = (n2-n1)/R. Paraxial refraction at spherical interface with consistent Cartesian signs.

    Spherical refraction

    Use when — Paraxial refraction at spherical interface with consistent Cartesian signs.

  • Thin-lens formula: 1/v - 1/u = 1/f. Thin lens, paraxial rays, New Cartesian convention.

    Thin-lens formula

    Use when — Thin lens, paraxial rays, New Cartesian convention.

  • Lens magnification: m = v/u. Thin lens with same convention.

    Lens magnification

    Use when — Thin lens with same convention.

  • Lens maker: 1/f = (n_l/n_m - 1)(1/R1 - 1/R2). Thin lens in medium, paraxial surfaces. In air n_m approx 1.

    Lens maker

    Use when — Thin lens in medium, paraxial surfaces. In air n_m approx 1.

  • Lens power: P = 1/f(m). Thin lens; P in dioptre.

    Lens power

    Use when — Thin lens; P in dioptre.

  • Thin lenses in contact: P_eq = sum P_i. Thin coaxial lenses in contact.

    Thin lenses in contact

    Use when — Thin coaxial lenses in contact.

  • Critical angle: sin i_c = n2/n1. n1 > n2, ray from denser medium 1 to rarer medium 2.

    Critical angle

    Use when — n1 > n2, ray from denser medium 1 to rarer medium 2.

  • Prism deviation: delta = i + e - A. Geometric prism relation.

    Prism deviation

    Use when — Geometric prism relation.

  • Prism at minimum deviation: n = sin[(A+delta_m)/2]/sin(A/2). Prism in air, symmetric minimum-deviation path.

    Prism at minimum deviation

    Use when — Prism in air, symmetric minimum-deviation path.

  • Telescope normal adjustment: M = -f_o/f_e. Astronomical telescope, final image at infinity; sign shows inversion.

    Telescope normal adjustment

    Use when — Astronomical telescope, final image at infinity; sign shows inversion.

  • Compound microscope, normal adjustment: . M

    Compound microscope, normal adjustment

    Use when — M

Worked examples

a convex lens has f=+20 cm; a real object is 30 cm to the left, so u=-30 cm.

Target concept: thin-lens sign convention.

Condition: a convex lens has f=+20 cm; a real object is 30 cm to the left, so u=-30 cm.

Method selection: thin-lens formula under New Cartesian convention.

Reasoning/calculation: 1/v - 1/(-30) = 1/20, so 1/v = 1/20 - 1/30 = 1/60; v=+60 cm. m=v/u=60/(-30)=-2, so the image is real, inverted and twice the object height.

Units/sign check: all lengths use cm consistently; positive v and negative magnification match a real inverted image.

PI category: Execution Error if object-distance sign is lost.

Common mistakes and what they actually indicate

  • Uses magnitudes instead of signed u,v,f

    Execution error

    Why it happens

    Preparation Intelligence classification: Execution Error.

    How it is corrected

    Draw positive axis and assign signs before formula.

  • Measures Snell angles from surface

    Recall gap

    Why it happens

    Preparation Intelligence classification: Recall Gap.

    How it is corrected

    Angles are from the normal.

  • Applies TIR from rarer to denser medium

    Decision / selection error

    Why it happens

    Preparation Intelligence classification: Decision / Selection Error.

    How it is corrected

    Check medium order before critical angle.

  • Uses minimum-deviation prism formula for arbitrary ray path

    Decision / selection error

    Why it happens

    Preparation Intelligence classification: Decision / Selection Error.

    How it is corrected

    Verify symmetric minimum-deviation condition.

  • Uses one microscope/telescope formula without viewing condition

    Needs review

    Why it happens

    Preparation Intelligence classification: Needs Review.

    How it is corrected

    Label optical configuration first.

FAQ

NEET Ray Optics: Mirrors, Lenses, TIR, Prism and Instruments — questions

Straight answers about how Rank Sarthi fits into serious exam preparation.

Use one New Cartesian convention consistently and assign signs from the chosen axis before substitution.

Sources and provenance

Official scope is taken from the NEET (UG) 2026 syllabus and official NTA documents; concept structure follows current NCERT contents. No performance, weightage or question-frequency data is asserted.