Part I: Fill in the Blanks
Part II: Multiple Choice Questions (MCQs)
(a) Velocity
(b) Wavelength
(c) Frequency
(d) Amplitude
(a) Reflection
(b) Refraction
(c) Photoelectric effect
(d) Diffraction
(a) Spherical
(b) Plane
(c) Cylindrical
(d) Elliptical
AI Prompt: Create a mathematically accurate physics diagram showing the transition of a spherical wavefront to a plane wavefront as the distance from the point source increases. Background must be fully white. Landscape mode. High quality resolution.
File Name: Level0_Q8_WavefrontTransition.png
Part III: True or False
Part IV: Match the Following
| Column A (Source) | Column B (Wavefront) |
| (P) Candle Flame (Small) | (1) Plane Wavefront |
| (Q) Long Fluorescent Tube | (2) Spherical Wavefront |
| (R) Sunlight reaching Earth | (3) Cylindrical Wavefront |
Part V: Conceptual Questions
Part I: Fill in the Blanks
Part II: Multiple Choice Questions (MCQs)
(a) Incoherent
(b) Coherent
(c) Monochromatic only
(d) Large in size
(a) $3:1$
(b) $2:1$
(c) $9:1$
(d) $4:1$
(a) Fringes become brighter
(b) Fringes disappear
(c) Screen becomes dark
(d) Central fringe shifts
Part III: Basic Numericals
Part IV: Conceptual Questions
Part I: Fill in the Blanks
Part II: Multiple Choice Questions (MCQs)
(a) Increases
(b) Decreases
(c) Constant
(d) Zero
(a) $\lambda$
(b) $2\lambda$
(c) $3\lambda/2$
(d) $5\lambda/2$
AI Prompt: Create a mathematically accurate physics ray diagram for single slit diffraction. Label slit width 'a', distance to screen 'D', and show the path difference calculation for the first minimum. Fully white background. Landscape mode.
File Name: Level0_Q37_SingleSlitDiffraction.png
Part III: True or False
Part IV: Match the Following
| Condition | Path Difference ($\Delta x$) |
| (P) Central Maximum | (1) $n\lambda$ |
| (Q) $n^{th}$ Minima | (2) $(n + 1/2)\lambda$ |
| (R) $n^{th}$ Secondary Maxima | (3) Zero |
Part V: Conceptual Questions
Part I: Fill in the Blanks
Part II: Multiple Choice Questions (MCQs)
(a) Reflection
(b) Refraction
(c) Interference
(d) Polarization
(a) $I_0/2$
(b) $I_0/4$
(c) $3I_0/4$
(d) Zero
AI Prompt: Create a mathematically accurate physics diagram for Malus's Law. Show an unpolarized ray hitting a first Polaroid (Polarizer), emerging polarized, then hitting a second Polaroid (Analyzer) rotated by angle theta, showing the final reduced intensity. Background white. Landscape mode.
File Name: Level0_Q52_MalusLawSetup.png
(a) $30^\circ$
(b) $45^\circ$
(c) $60^\circ$
(d) $90^\circ$
Part III: Basic Numericals
Part IV: Conceptual Questions