IB · Physics SL & HL · P2H

IB Physics Paper 2 · HL structured questions practice papers

HL · 90 marks · 2h 30m. Each generated paper follows the SL & HL Paper 2 · HL structured questions format, with the same number and style of questions as the real exam, and comes with an IB-style mark scheme.

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Sample Paper 2 · HL structured questions questions

Question 1Structured · 8 marksA* challenge

The solar constant is 1360 W m−2 and the Earth’s albedo is 0.30.

(a)

Show that the mean intensity incident per square metre of the Earth’s surface is 340 W m−2.

[1]
(b)

Calculate the mean intensity absorbed.

[1]
(c)

Calculate the equilibrium surface temperature assuming the Earth is a black body.

[2]
(d)

The actual mean surface temperature is 288 K. Determine the effective emissivity of the Earth.

[2]
(e)

Explain how greenhouse gases cause the surface temperature to be higher.

[2]
Show answers and mark scheme
PartAnswer and marking pointsMarks
(a)340 W m−2
1360/4 = 340 W m−2 ✓
1
(b)238 W m−2
0.70 × 340 = 238 W m−2 ✓
1
(c)255 K
238 = σT4 ✓
T = 255 K ✓
2
(d)0.61
e = 238/(5.67 × 10−8 × 2884) ✓
= 0.61 ✓
2
(e)absorb and re-emit IR
greenhouse gases absorb infrared radiated by the surface ✓
and re-emit it in all directions, some back towards the surface ✓
2
Question 2Structured · 10 marksA* challenge

Ultraviolet light of wavelength 300 nm is incident on a metal surface of work function 2.3 eV.

(a)

Calculate the energy of a photon in eV.

[2]
(b)

Calculate the maximum kinetic energy of the emitted electrons and the stopping potential.

[2]
(c)

Explain why the photoelectric effect provides evidence for the particle nature of light.

[3]
(d)

Calculate the de Broglie wavelength of the fastest emitted electrons.

[2]
(e)

Suggest why these electrons would show measurable diffraction from a crystal.

[1]
Show answers and mark scheme
PartAnswer and marking pointsMarks
(a)4.14 eV
E = hcλ ✓
4.14 eV ✓
2
(b)1.84 eV; 1.84 V
Ek,max = hf − Φ = 1.84 eV ✓
Vs = 1.84 V ✓
2
(c)threshold frequency, instant emission
there is a threshold frequency below which no electrons are emitted, whatever the intensity ✓
emission is instantaneous ✓
explained by one photon giving all its energy to one electron ✓
3
(d)9.04 × 10−10 m
p = √2mEk ✓
λ = hp = 9.04 × 10−10 m ✓
2
(e)λ comparable to atomic spacing
their wavelength is comparable with the spacing of atoms in a crystal (~10−10 m) ✓
1
Question 3Structured · 4 marks

A star has a surface temperature of 4000 K and a luminosity 100 times that of the Sun (Sun: 5800 K).

(a)

Calculate the peak wavelength of the star.

[1]
(b)

Calculate the ratio of the star’s radius to the Sun’s radius.

[2]
(c)

Identify the type of star.

[1]
Show answers and mark scheme
PartAnswer and marking pointsMarks
(a)725 nm
λ = 2.9 × 10−3/4000 = 725 nm ✓
1
(b)21
L ∝ R2T4 ✓
R/R☉ = 10 × (5800/4000)2 = 21 ✓
2
(c)red giant
red giant ✓
1
Question 4Structured · 6 marks

A satellite orbits the Earth at a height of 400 km. Earth mass = 5.97 × 1024 kg, radius = 6.37 × 106 m.

(a)

Calculate the gravitational field strength at this height.

[2]
(b)

Calculate the orbital speed.

[2]
(c)

Explain why astronauts in the satellite appear weightless.

[2]
Show answers and mark scheme
PartAnswer and marking pointsMarks
(a)8.7 N kg−1
g = GM/r2 ✓
8.7 N kg−1 ✓
2
(b)7.7 km s−1
v = √(GM/r) ✓
7.67 × 103 m s−1 ✓
2
(c)free fall together
astronaut and satellite are both in free fall ✓
with the same acceleration, so no contact force ✓
2
Question 5Structured · 5 marks

Light of wavelength 600 nm is incident on a diffraction grating with 400 lines per mm.

(a)

Calculate the grating spacing.

[1]
(b)

Calculate the angle of the second-order maximum.

[2]
(c)

Determine the total number of maxima observed.

[2]
Show answers and mark scheme
PartAnswer and marking pointsMarks
(a)2.5 × 10−6 m
2.5 × 10−6 m ✓
1
(b)28.7°
sin θ = 2λ/d ✓
28.7° ✓
2
(c)9
nmax = 4 ✓
2 × 4 + 1 = 9 ✓
2
Question 6Structured · 11 marks

A battery of emf 9 V and internal resistance 0.5 Ω is connected to a resistor of 4 Ω.

(a)

Distinguish between emf and terminal potential difference.

[2]
(b)

Calculate the current and the terminal potential difference.

[2]
(c)

Calculate the efficiency of the battery in this circuit.

[2]
(d)

A second identical resistor is connected in parallel with the first. Determine the new power dissipated in the external circuit.

[3]
(e)

State the external resistance for maximum power transfer and calculate that power.

[2]
Show answers and mark scheme
PartAnswer and marking pointsMarks
(a)definitions
emf is the energy transferred to electrical energy per unit charge by the source ✓
terminal pd is the energy per unit charge transferred in the external circuit (emf minus “lost volts”) ✓
2
(b)2.00 A; 8.00 V
I = 94 + 0.5 = 2.00 A ✓
V = IR = 8.00 V ✓
2
(c)88.9%
efficiency = useful powertotal power = RR + r ✓
88.9% ✓
2
(d)25.9 W
external resistance 2 Ω ✓
I = 3.60 A ✓
P = I2R = 25.9 W ✓
3
(e)40.5 W
R = r = 0.5 Ω ✓
P = ε24r = 40.5 W ✓
2

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Original IB-style practice questions written for mentorriyaz.in. These are not IB past paper questions, and this site is not affiliated with or endorsed by the International Baccalaureate Organization. Updated 2026-11-04. Paper generator · mentorriyaz.in