Physics·Prelims Strategy

Refraction through Prism — Prelims Strategy

NEET UG
Version 1Updated 22 Mar 2026

Prelims Strategy

For NEET prelims, a strong command over the key formulas is essential. \n1. Formulas: Memorize δ=(i1+i2)A\delta = (i_1 + i_2) - A, A=r1+r2A = r_1 + r_2, and μ=sin((A+δm)/2)sin(A/2)\mu = \frac{\sin((A + \delta_m)/2)}{\sin(A/2)}. For thin prisms, remember δ=(μ1)A\delta = (\mu - 1)A.

\n2. Minimum Deviation: Understand the conditions for minimum deviation (i1=i2i_1 = i_2, r1=r2=A/2r_1 = r_2 = A/2, ray parallel to base). Many questions revolve around this special case. \n3. Snell's Law: Be proficient in applying Snell's Law (μ1sinθ1=μ2sinθ2\mu_1 \sin \theta_1 = \mu_2 \sin \theta_2) at both surfaces of the prism.

\n4. Trigonometric Values: Be quick and accurate with standard trigonometric values for 0,30,45,60,900^\circ, 30^\circ, 45^\circ, 60^\circ, 90^\circ. \n5. Graph Interpretation: Understand the U-shaped graph of δ\delta vs.

ii and what it signifies (existence of minimum deviation). \n6. Dispersion: Know why dispersion occurs (dependence of μ\mu on wavelength) and the order of colors (VIBGYOR) in the spectrum. \n7. Problem-Solving Steps: For numerical problems, systematically apply Snell's law at the first surface, then use the prism angle relation, and finally apply Snell's law at the second surface.

If minimum deviation is stated, use the specific formulas for ii and rr. \n8. Avoid Common Traps: Be careful with sign conventions, ensure correct arguments for sine functions (especially (A+δm)/2(A+\delta_m)/2 and A/2A/2), and don't confuse minimum deviation with zero deviation.

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