Syllabus Edition

First teaching 2014

Last exams 2024

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Practice Paper 2 (DP IB Physics: SL)

Practice Paper Questions

1a
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3 marks

A packing company have a contraption involving an inclined plane and a spring. It is used to pack and seal their boxes. 

A box of mass 4800 g with an initial speed 21.96 km h−1 begins to move up a smooth incline.

sl-sq-2-3-hard-q1a

The box is momentarily brought to rest after colliding with a spring of spring constant 195 N m−1. It stops a vertical distance of 230 mm above its initial position. 

(a)
Calculate the compression of the spring in mm. 
[3]
1b
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4 marks

On a different set up, the inclined plane is rough and has a coefficient of friction of 0.3. A new box comes to rest part way up the slope after 2.12 seconds. 

(b)
Determine the height the box reaches at the point it comes to rest. 

You may use the result: 

tan space theta space equals space fraction numerator sin space theta over denominator cos space theta end fraction
[4]

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2a
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3 marks

Light is incident upon a piece of glass.

q2a_wave-behaviour_ib-sl-physics-sq-medium

The angle of incidence is less than that of the critical angle. The refractive index of the glass is 1.50.

(a)

Explain what is meant by the 'critical angle' and what will occur at angles that are above and below the critical angle.

2b
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2 marks

The angle of incidence for this situation is 34°.

(b)
Determine the angle of refraction to the nearest degree. 
2c
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2 marks

The refracted light travels within the glass for 5 m.

(c)
Determine the time that the light will take to travel this distance in the glass.
2d
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3 marks

The light continues within the glass until it strikes the side perpendicular to the original side of entry.

q2d_wave-behaviour_ib-sl-physics-sq-medium

(d)

Show that the light will not emerge from the side of the glass.

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3a
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2 marks

An industrial kiln is used for ‘firing’ ceramic and pottery items at very high temperatures.

The kiln emits electromagnetic radiation of peak wavelength, λmax = 3.50 × 10−6 m.

(a)
Determine the temperature, in degrees Celsius, of the kiln. You can treat the kiln as an ideal black body.
3b
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3 marks

The kiln has a surface area of 160 m2.

(b)
Calculate the energy radiated per second.
3c
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2 marks

The large kiln is compared to a smaller model with a surface area of 120 m2 and a lower operating temperature of 710 K. The smaller kiln is made from the same materials and can also be treated as an ideal black body.

(c)
Determine the ratio of power radiated for the large kiln to the small kiln.
3d
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3 marks

The working areas and people around kilns need to be protected from the high levels of heat energy emitted.

(d)
With reference to the mechanisms by which heat energy is transferred, outline how protection from heat energy could be achieved.

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4a
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2 marks

A variable resistor R1 has a resistance that varies between 0 and 10 Ω is connected to two resistors R2 and R3 and two cells of e.m.f. 5 V and 6 V.

q3a_heating-effect-of-electric-currents_ib-sl-physics-sq-medium

(a)
Use Kirchhoff’s junction law to deduce an equation for three currents I1, I2 and I3 at the junction between the resistors R1, R2 and R3.   
4b
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4 marks

Initially, the variable resistor R subscript 1 is set to 0 Ω.

(b)
If R2 is 5 Ω and R3 is 10 Ω, determine the current through resistor R2.
4c
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3 marks

The terminals of the 5 V cell are reversed, and the variable resistor is set to a resistance of 5 Ω.

q3c_heating-effect-of-electric-currents_ib-sl-physics-sq-medium

(c)
Using the current directions indicated, write:
(i)
Two unique equations using Kirchhoff’s circuit law for loops.
(ii)
One equation using Kirchhoff’s circuit law for junctions.
4d
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4 marks
(d)
Hence, calculate the power dissipated in R subscript 3.

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5a
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3 marks
(a)

(i)   State two particles that are their own antiparticle.

[2]

   

   (ii)         Explain why K0 is not its own antiparticle.

[1]

5b
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3 marks
(b)
The K0 meson decays into two pions and has a strangeness of 1. State the decay equation at the quark level for the K0 meson.
[3]
5c
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4 marks

Heavier quarks can decay into lighter quarks by exchanging a virtual particle that meditates the type of interaction. This particle can then decay into a quark and its equivalent anti–quark.

(c)
Draw a Feynman diagram for the decay of the Kmeson at the quark level. Clearly label the Kmeson and the two pions.
[4]

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