NEET Physics Mock · Ray & Wave Optics and Dual Nature
of Radiation & Matter · sat 10 November 2026
Aamirah Fathima · NEET 2027
SCORE211of 320
Correct58of 80
Wrong21−21 marks
Blank1Q73
Percentage66%
Twenty-one questions went wrong. Seven of them were a single missing or
spare factor of 2 — nothing to do with understanding the physics.
Another two were electron-volts reported as joules. Fix those two habits alone
and this paper is 256 / 320, not 211. That is the difference between
sitting below the Tamil Nadu government-college line and sitting comfortably
above it.
Optics 115 / 160 · Dual Nature 96 / 160
As it stands 58 right, 21 wrong, 1 blank
= 211 / 320 (65.9%)
Factor-of-2 errors corrected 65 right, 14 wrong
= 246 / 320 (76.9%)+35
eV / J errors corrected too 67 right, 12 wrong
= 256 / 320 (80.0%)+45 Every question
you turn from wrong to right is worth 5 marks, not 4 — you gain the 4 and
stop losing the 1.
The twenty-one, grouped by cause
7The factor of 235 marks
Seven of your twenty-one errors are a single missing or spare factor of 2. Not one of them is a misunderstanding of the physics — in every case you had the right method and the right numbers. This one habit is worth 35 marks.
Q266 mm→12 mm
You found λD/a, the distance from the centre to the first minimum. The width of the central maximum is twice that.
Fix Central maximum: width = 2λD/a. Half-width = λD/a. The word 'width' always means the full span.
Q3860°→45°
Unpolarised light loses half its intensity at the first polaroid. You solved I0cos2θ = I0/4 and got 60°; the equation is (I0/2)cos2θ = I0/4.
Fix Unpolarised in → halve first, then Malus.
Q40I0/8→I0/4
Here the light was already plane-polarised, so there is no half to take — and you took one anyway. This is the exact mirror of Q38.
Fix Already polarised → Malus alone, no ½.
Q546.6 × 105→9.4 × 105
K = 2.5 eV was right. You then used v = √(K/m) instead of √(2K/m) — your answer is exactly √2 times too small.
Fix K = ½mv2, so v = √(2K/m). The 2 comes up from the ½.
Q500.5 eV→1.0 eV
ΔK = 1243(1/248 − 1/310) = 1.00 eV. You wrote half of it.
Fix Compute both photon energies in full (5.01 and 4.01 eV) and subtract.
Q63600 nm→300 nm
λ0 = 1243/4.14 = 300 nm. You doubled it.
Fix λ0 = hc/φ, nothing more.
Q751200 V→600 V
V = 604 V. You doubled it. Q73 — the same formula run backwards — you left blank.
Fix K(eV) = 150.4/λ(Å)2. For 0.5 Å: 150.4/0.25 = 602.
2Electron-volts and joules10 marks
Both of these are the same slip: a number that was in joules got reported as electron-volts, or the ×1.6 × 10−19 was never applied.
Q521.5 × 10−19 J→2.4 × 10−19 J
K = 1.5 eV. You attached × 10−19 to the number 1.5 without multiplying by 1.6.
Fix eV → J means × 1.6 × 10−19, every time.
Q603.98 eV→2.49 eV
φ = hν0 = 3.978 × 10−19J. You read the mantissa 3.98 straight off as the answer in eV. The paper offered 3.98 as an option precisely to catch that.
There are three different constraints and three different laws. You used the wrong one each time. Learn them as a set, not one by one.
Q711 : 2→4 : 1
Same speed. Then λ = h/mv, so λ ∝ 1/m and λp:λα = 4:1. You used the equal-energy law λ ∝ 1/√m, and inverted it as well.
Fix Same speed → λ ∝ 1/m.
Q74√2 : 1→2 : 1
Same potential difference. Then λ = h/√(2mqV). You used the masses (√(4/2) = √2) and forgot that the α-particle also carries twice the charge.
Fix Same V → λ ∝ 1/√(mq). Charge counts too.
2One change followed, the other missed10 marks
In both of these, two things changed at once. You tracked one of them and stopped.
Q28doubles→unchanged
Width = 2λD/a. Doubling D doubles it; doubling a halves it. The two cancel exactly.
Fix Write the formula, change every symbol the question changes, then look.
Q562.62 V→4.42 V
You doubled the stopping potential at 400 nm (1.31 V) to get 2.62 V. Halving λ doubles the photon energy, not the stopping potential — because φ is subtracted only once.
Fix Recompute from scratch: 1243/200 − 1.8 = 4.42 V. eV0 is not proportional to 1/λ.
2Counting to the boundary10 marks
Both are coaxial-source questions, and both turn on what happens at the edge of the range.
Q3311→10
Maxima need d cosθ = nλ, so cosθ = n/10. The n = 0 fringe would sit at θ = 90°, parallel to the screen, and never lands on it. n runs 1 to 10.
Fix Check whether the end member of a count is physically reachable.
Q34cos−1(1/9)→cos−1(8/9)
You used n = 0.5, as though the path difference were measured from the centre. It is absolute: d cosθ = nλ with d = 4.5λ, so the first ring is the largest whole n below 4.5, which is 4.
Fix cosθ = nλ/d, n whole. First ring = largest n that fits.
1Direction and side5 marks
Still the family that has not shrunk. The arithmetic was perfect; the answer was placed on the wrong side of the surface.
Q1590 cm on the object side (virtual)→90 cm inside the glass (real)
You solved 1.5/v + 1/30 = 0.05 correctly and got v = +90 cm. A positive v is on the far side, where the light is going: real, inside the glass.
Fix After every sign-convention problem, say out loud which side the sign puts the image on before you look at the options.
5One-off slips25 marks
Five errors with nothing in common. These are the cheapest to fix.
Q23A→B
Magnifying power rises with a longer objective focal length (A is true). Resolving power depends on aperture (R is true). But resolving power has nothing to do with magnifying power, so R is not the explanation.
Fix In assertion–reason, check the link separately from the two statements. A true reason is not automatically the reason.
Q36200 nm→100 nm
You used 2μt = mλ, which is the condition for the film to look dark. Reflection off the denser medium adds an extra half-wave, so bright needs 2μt = (m + ½)λ.
Fix Reflected bright: 2μt = (m + ½)λ. Reflected dark: 2μt = mλ. Q37, which uses the dark one, you got right.
Q550.34 cm→3.4 cm
r = mv/qB = 0.0337 m = 3.37 cm. A clean decade slip.
Fix Carry the power of ten through the working rather than at the end.
Q661.3 × 1018→1.6 × 1019
1.99 × 1020 photons leave the lamp each second. You divided by 4πr2 twice.
Fix One division by the sphere area, at the end.
Q576λ→4λ
3eV0 = hc/λ − φ and eV0 = hc/2λ − φ. Eliminating V0 gives 2φ = hc/2λ, so φ = hc/4λ and λ0 = 4λ.
Fix Multiply the second equation by 3 before subtracting, and write every line out.
What is already solid
Thirty-six of your fifty-eight
correct answers fall in these blocks. None of this needs re-studying —
the concepts are in place, and the marks are being lost in execution.
Topic
Questions
Score
What it covered
Mirrors, slabs and refraction at a surface
Q1–Q14
14 / 14
Two-mirror deviation, convex and concave mirror magnification, lateral shift, apparent depth through two media, critical angle. Not one error.
Lenses
Q18–Q21
4 / 4
Lensmaker's formula in a liquid, when a convex lens turns diverging, μ from f, and a two-lens combination.
Photoelectric effect — the concepts
Q41–Q49
9 / 9
Emission types, what intensity controls and what frequency controls, below-threshold behaviour, saturation current.
Reading graphs
Q59, Q61, Q64, Q65, Q67
5 / 5
Including the h/e-versus-h slope distinction, which catches most people.
de Broglie basics
Q68, Q69, Q70, Q72
4 / 4
Equal-energy and equal-wavelength comparisons both handled correctly.
What to do before the next paper
The factor-of-2 pass. After finishing any numerical answer, ask one
question: is there a 2 or a ½ that belongs here? Check
½mv2, the full-versus-half width of a maximum, the ½
that unpolarised light loses, and the 2 in 2μt.
Never write 10−19 without the 1.6. If an answer is
wanted in joules and you have electron-volts, write the multiplication down as
a separate line. Q52 and Q60 were both lost inside that one step.
The three de Broglie cases, on one card. Same speed → λ
∝ 1/m. Same kinetic energy → λ ∝ 1/√m. Same
accelerating potential → λ ∝ 1/√(mq). Then redo Q69,
Q70, Q71 and Q74 together; you got the first two right and the second two
wrong, and the only difference is which line applies.
Q73 was left blank and Q75 was doubled — the same relation,
K(eV) = 150.4/λ(Å)2, both times. Learn that one line
and both marks come back.
Say the side out loud. On Q15 your arithmetic was exact and the
image went on the wrong side of the glass. Before reading the options, finish
the sentence: “v is positive, so the image is real, inside the
glass.”