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DP IB Physics: HL

Practice Paper Questions

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Practice Paper 2

Question 1a

Marks: 4

A ball is projected horizontally at 27 m s–1 from a vertical cliff. It travels a horizontal distance of 40 m before hitting the ground.

Assume that air resistance is negligible.q1a_motion_sl-ib-physics-sq-medium

(a)
Calculate the vertical velocity of the ball just before it hits the ground.
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    Question 1b

    Marks: 2
    (b)
    Calculate the height of the cliff.
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      Question 1c

      Marks: 3
      (c)
      Sketch the graphs to show how the horizontal and vertical components of the velocity of the ball, v subscript x and v subscript y change with time t just before the ball hits the ground.

      Label any appropriate values on the axes.

      q1c_motion_sl-ib-physics-sq-medium
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        Question 1d

        Marks: 2
        (d)
        Calculate the resultant velocity of the ball just before it hits the ground.
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          Question 2a

          Marks: 2

          This question is about the specific heat capacity of an ideal gas.

          (a)
          Outline two assumptions made in the kinetic model of an ideal 
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            Key Concepts
            Real & Ideal Gases

            Question 2b

            Marks: 5

            Xenon–131 behaves as an ideal gas over a large range of temperatures and pressures.

            (b)
            One mole of Xenon–131 is stored at 20 °C in a cylinder of fixed volume. The Xenon gas is heated at a constant rate and the internal energy increased by 450 J. The new temperature of the Xenon gas is 41.7 °C.
             
            (i)
            Define one mole of Xenon.

            [1]

            (ii)
            Calculate the specific heat capacity of gaseous Xenon–131.

            [2]

            (iii)
            Calculate the average kinetic energy of the molecules of Xenon at this new temperature.

            [2]

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              Question 2c

              Marks: 4

              The volume of the sealed container is 0.054 m3.

              (c)
              Calculate the change in pressure of the gas due to the energy supplied in part (b).
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                Key Concepts
                Ideal Gas Equation

                Question 2d

                Marks: 2

                One end of the container is replaced with a moveable piston. The piston is compressed until the pressure of the container is 67000 Pa.

                (d)
                Determine the new volume of the container.
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                  Key Concepts
                  Ideal Gas Laws

                  Question 3a

                  Marks: 3

                  An experiment to determine the charge on an electron is shown.   

                  ib-sl-5-1-sq-4a-question

                   

                  Negatively charged oil drops are sprayed into a region above two parallel metal plates which are separated by a distance, d. The oil drops enter the region between the plates.

                  (a)
                  A potential difference V is applied which causes an electric field to be set up between the plates.

                  (i)
                  Using the sketch below, which shows one oil drop falling between the plates, show the electric field between the plates.
                  [1]
                  ib-sl-5-1-sq-4a-question-part-2
                  (ii)
                  Hence or otherwise explain why the oil drop stops falling when V is increased.
                  [2]
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                    Key Concepts
                    Potential Difference

                    Question 3b

                    Marks: 2

                    The oil drop has mass = m and charge = q. The distance between the plates = 2.5 cm.

                    The oil drop stops falling when potential difference, V = 5000 V

                    (b)
                    Determine the charge to mass ratio of the oil drop.
                    [2]
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                      Question 3c

                      Marks: 2

                      Two oil drops are suspended between the plates at the same time. The oil drops can be considered as identical point charges with mass 1 × 10−13 kg which are spaced 2.2 mm apart.

                      (c)
                      Calculate the electrostatic force between the drops.
                      [2]
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                        Question 3d

                        Marks: 2

                        For the oil drops in part (c)

                        (d)
                        Describe and explain the expected observations as the potential difference increases above 5000 V, using a mathematical expression to justify your answer.
                        [2]
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                          Question 4a

                          Marks: 3

                          Transitions between three energy levels in a particular atom give rise to three spectral lines. In decreasing magnitudes, these are f subscript 1, f subscript 2and f subscript 3.

                          The equation which relates f subscript 1, f subscript 2 and f subscript 3 is:

                          f subscript 1 equals f subscript 2 plus f subscript 3

                          (a)
                          Explain, including through the use of a sketch, how this equation relates f subscript 1f subscript 2 and f subscript 3.

                          [3]

                           

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                            Question 4b

                            Marks: 5

                            A different atom has a complete line emission spectra with a ground state energy of  –10.0 eV. is:

                            7-1-ib-sl-hard-sqs-q1b-question

                            (b)
                            Sketch and label a diagram of the possible energy levels for the atomic line spectra shown.
                            [5 marks]
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                              Question 4c

                              Marks: 3
                              (c)
                              Explain the significance of an electron at an energy level of 0 eV.
                              [3]
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                                Key Concepts
                                Discrete Energy Levels

                                Question 4d

                                Marks: 3
                                (d)
                                 
                                (i)
                                Explain the statement 'the first excitation energy of the hydrogen atom is 10.2 eV'
                                  [1]
                                (ii)
                                The ground state of hydrogen is –13.6 eV. Calculate the speed of the slowest electron that could cause this excitation of a hydrogen atom. 
                                [2]
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                                  Question 5a

                                  Marks: 2

                                  The diagram shows the appearance of a stationary wave on a stretched string at one instant in time. In the position shown each part of the string is at a maximum displacement.q5a_standing-waves_sl-ib-physics-sq-medium 

                                  (a)
                                  Mark clearly on the diagram the direction in which points Q, R, S and T are about to move. 
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                                    Key Concepts
                                    Boundary Conditions

                                    Question 5b

                                    Marks: 2

                                    In the diagram from part (a), the frequency of vibration is 240 Hz. 

                                    (b)
                                    Calculate the frequency of the second harmonic for this string.
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                                      Key Concepts
                                      Harmonics

                                      Question 5c

                                      Marks: 3

                                      The speed of the transverse waves along the string is 55 m s−1

                                      (c)
                                      Calculate the length of the string.
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                                        Key Concepts
                                        Harmonics

                                        Question 5d

                                        Marks: 2
                                        (d)
                                        Compare the amplitude and phase of points R and S on the string in the diagram used in part (a).
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                                          Question 6a

                                          Marks: 4

                                          A manufacturing company is looking to revolutionise the way water can be heated in the home. Fuels can be compared using energy density and specific energy.

                                          (a)
                                          Match, by drawing a line, energy density and specific energy to the quantity they compare and their units.
                                          8-1-ib-sl-sq1a-q-easy
                                          [4]
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                                            Key Concepts
                                            Specific Energy

                                            Question 6b

                                            Marks: 3

                                            Kerosene is a clean and cost−effective energy source for heating water. The specific energy of Kerosene is 48 × 106 J kg−1 and the energy density is 3.3 × 1010 J m−3

                                            D e n s i t y space equals space fraction numerator E n e r g y space d e n s i t y over denominator S p e c i f i c space e n e r g y end fraction

                                            (b)
                                            Calculate the density of Kerosene.
                                            [3]
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                                              Key Concepts
                                              Specific Energy

                                              Question 6c

                                              Marks: 3

                                              A new kettle is being developed that claims to be 75% efficient. 

                                              (c)
                                              Sketch a Sankey diagram on the squares below to represent this situation. 
                                              8-1-q1c-sl-sq-easy-phy
                                              [3]
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                                                Key Concepts
                                                Sankey Diagrams

                                                Question 6d

                                                Marks: 2

                                                In a new prototype kettle, claimed to be 95% efficient, 300 000 J of energy is required to raise the temperature of the full kettle of water from room temperature to boiling point. 

                                                (d)
                                                Calculate the amount of energy wasted by the kettle.
                                                [2]
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                                                  Key Concepts
                                                  Primary Energy Sources

                                                  Question 7a

                                                  Marks: 2

                                                  An investigation into rectification used the circuit shown.

                                                  11-2-sq-5a-question_hl-sq-medium

                                                  (a)
                                                  For this investigation, sketch the resulting graph.
                                                  [2]

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                                                    Question 7b

                                                    Marks: 3

                                                    The investigation continues, using a second circuit.

                                                    11-2-sq-5b-question_hl-sq-medium

                                                    (b)
                                                    Sketch the expected graph of the output voltage for this circuit.
                                                    [3]

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                                                      Question 7c

                                                      Marks: 2

                                                      A bridge rectifier consisting of four ideal diodes is connected to an ac generator with terminals X and Y.

                                                      WE Full wave rectification question image, downloadable AS & A Level Physics revision notes

                                                      (c)
                                                      Identify which diodes are conducting when terminal X of the ac generator is negative.
                                                      [2]

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                                                        Key Concepts
                                                        Diode Bridges

                                                        Question 7d

                                                        Marks: 3

                                                        The graph shows the output from an ac generator after undergoing half-wave rectification.

                                                        11-2-sq-5d-question_hl-sq-medium

                                                        The load resistor has a resistance of 3.6 kΩ. Capacitors of 360 nF and 60 µF are available.

                                                        (d)
                                                        Select the appropriate capacitor to smooth this output.
                                                        [3]

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                                                          Question 8a

                                                          Marks: 3
                                                          (a)
                                                          Show that all nuclei have the same density.
                                                          [3]

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                                                            Question 8b

                                                            Marks: 4

                                                            A beam of neutrons is fired normally at a thin foil sheet made from tin. The beam has energy 75 MeV and the first diffraction minimum is observed at an angle of 15o relative to the central bright fringe.

                                                            (b)
                                                            Calculate an estimate for the radius of the tin nucleus.
                                                            [4]

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                                                              Question 8c

                                                              Marks: 3

                                                              The tin (Sn presuperscript 50) foil was replaced by thin aluminium (Al presuperscript 13) foil.

                                                              (c)
                                                              Deduce and explain the expected difference in the observations between the two experiments.

                                                              [2]

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                                                                Question 8d

                                                                Marks: 2

                                                                An isotope of tin has a half-life of 129 days. It undergoes beta-minus decay to a meta-stable isotope of antimony.

                                                                (d)
                                                                Calculate the percentage of the sample which will consist of antimony after 2 years.
                                                                [2]
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