Bi-filar Oscillations of Meter Rule;Moment of Inertia Marks Scheme

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  • 7/24/2019 Bi-filar Oscillations of Meter Rule;Moment of Inertia Marks Scheme

    1/2

    1. (a) lcorrectly found to mm or better from average of l1and l2[shown] (1)

    Checked that separation of threads at top was also 40.0 cm (1) 0.03 s of Supervisors value from 30T(1)(1)

    (1)

    (1)

    T

    T

    30froms05.0

    10froms03.0

    [0/2 if Tto nearest second][0/2 if Tnot shown i.e. 20T]

    Repeat readings [shown] (1)Use of fiducial mark (pin) at centre of oscillations [must be at centre] (1) 6

    (b) Correct diagram of arrangement (1)

    Distances shown clearly to centres of mass (1)All positions recorded to mm or better from diagram or below (1)

    Long lengths used (both 8 cm) or repeats shown (1)

    Any good technique for centre of 50 g mass (1)Correct calculation 2 / 3 significant figures + unit (1) [Max 5]

    Value 2 g of Supervisors value (1)(1)

    [ 4 g (1)] 7

    (c) Correct S.I. substitution (1)Correct calculation (1)Unit (1) 3

    [16]

    Sample results

    (a) l1= 49.0 cm, l2= 49.0 cm l= 49.0 cm

    Checked that separation of threads at top was also 40.0 cm

    20T/ s: 20.03, 20.13, 19.96

    average T= 1.00 s

    Repeat readings

    Use of a fiducial mark (pin) at centre of oscillations

    (b) Scale readings at centre of mass = 24.9 cm

    50.0 46.5 35.1 24.9

    0.050 g mg

    x y

    x=

    2

    5.460.50

    35.1 cm

    = 13.15 cm

    y= 35.1 24.9 = 10.2 cm

    mgy= 0.050gx

    m=2.10

    15.13050.0

    = 0.0645 kg (64.5 g)

    Khalid Mazhar Qureshi www.edexcel-cie.com

  • 7/24/2019 Bi-filar Oscillations of Meter Rule;Moment of Inertia Marks Scheme

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    (c) I=490.016

    )00.1()400.0(81.90645.02

    22

    = 1.31 103kg m2

    Khalid Mazhar Qureshi www.edexcel-cie.com