Refraction and Dispersion of Light

Grade 12 · Physics

Semester 1 | Period 1 | Week 4

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Subject: Physics

Semester: 1

Period: 1

Week: 4


School Name:

Teacher’s Name:

Subject: Physics

Grade Level: Grade 12

Week & Period: Week 4, Period I

Date:

Period I
Topic: Refraction and Dispersion of Light
Sub-topic (Week 4): Lenses and Eye Defects

Learning Objectives:

By the end of the lesson, learners should be able to:

  1. Identify and describe the types of lenses.
  2. Explain how lenses form images using ray diagrams.
  3. Solve lens formula and magnification problems.
  4. Analyze common eye defects and their corrections.
  5. Discuss the practical applications of lenses in real life.

Previous Knowledge:

Learners understand refraction of light and how light bends when it enters different media.

Instructional Materials:

  • Convex and concave lenses
  • Ray box or light source
  • Screen
  • Lens holders
  • Eye model chart
  • Meter rule
  • Graph paper
  • Calculator

Anticipation (Warm-Up):

Hold a convex lens over printed text and observe the enlargement. Ask learners:
"Why does this lens make the letters look bigger? What kind of lens is this?"
Introduce the day's topic: lenses and their real-world applications (e.g., glasses, cameras).

Building Knowledge (Main Lesson):

Types of Lenses

  1. Convex (Converging) Lens
  • Thick in the middle
  • Converges light rays to a point (focus)
  1. Concave (Diverging) Lens
  • Thin in the middle
  • Spreads light rays outward

 

Interpretation: The image is virtual, upright, and reduced.

Ray Diagrams for Lenses

Students should draw the following:

  1. Convex lens with object beyond 2F – image is real, inverted, and reduced
  2. Object at 2F – image is real, inverted, same size
  3. Object between F and lens – image is virtual, upright, and magnified
  4. Concave lens – image is always virtual, upright, and reduced

 

Eye Defects and Correction

Defect

Description

Correction

Myopia

Nearsightedness (can’t see far)

Concave lens

Hypermetropia

Farsightedness (can’t see near)

Convex lens

Astigmatism

Uneven focus due to lens shape

Cylindrical lens

Presbyopia

Aging-related near vision loss

Bifocal lens

 

Experiment: Image Formation by Convex Lens

Materials:

  • Convex lens
  • Light source
  • Screen
  • Meter rule

Procedure:

  1. Place object (e.g., lit candle) at various distances from lens.
  2. Adjust screen to catch the sharp image.
  3. Measure distances uuu and vvv.
  4. Use lens formula to verify results.

Observation: Image changes size and position depending on object distance.

Learners’ Activities:

  • Draw ray diagrams for different lens-object positions
  • Solve lens formula problems
  • Identify eye defects in diagram and match to corrections
  • Conduct lens experiment and record data

Assessment

Classwork:

  1. A convex lens has a focal length of 15 cm. Find the image distance and magnification when the object is 20 cm from the lens.
  2. What kind of image is formed when an object is placed between the focus and a convex lens?
  3. Match the following eye defects with their corrections:
    Myopia – ?
    b. Hypermetropia – ?

Homework:

  • Use diagrams to explain how a concave lens corrects myopia.
  • State three differences between convex and concave lenses.
  • Solve: An object is 10 cm in front of a concave lens of focal length 15 cm. Find image distance and magnification.

Expanded Notes:

  • Lenses are used in projectors, glasses, microscopes, and cameras
  • Eye defects can be corrected with proper lens prescriptions
  • Image properties depend on object position relative to the focal point
  • Concave lenses always form virtual images

Differentiation (Support & Challenge):

  • Use ray tracing templates for visual learners
  • Provide step-by-step calculation guides
  • Let advanced learners derive the lens formula from first principles
  • Create eye defect simulation with cardboard cutouts

Teacher’s Reflection:

  • Were students able to relate ray diagrams to real-life examples?
  • Did learners solve the lens formula problems independently?
  • Was the experiment well executed and understood?