9702_s12_ms_43

Please download to get full document.

View again

of 7
All materials on our website are shared by users. If you have any questions about copyright issues, please report us to resolve them. We are always happy to assist you.
Information Report
Category:

Documents

Published:

Views: 0 | Pages: 7

Extension: PDF | Download: 0

Share
Related documents
Description
mark scheme
Tags
Transcript
    UNIVERSITY OF CAMBRIDGE INTERNATIONAL EXAMINATIONS GCE Advanced Subsidiary Level and GCE Advanced Level MARK SCHEME for the May/June 2012 question paper for the guidance of teachers 9702 PHYSICS   9702/43 Paper 4 (A2 Structured Questions), maximum raw mark 100  This mark scheme is published as an aid to teachers and candidates, to indicate the requirements of the examination. It shows the basis on which Examiners were instructed to award marks. It does not indicate the details of the discussions that took place at an Examiners’ meeting before marking began, which would have considered the acceptability of alternative answers. Mark schemes must be read in conjunction with the question papers and the report on the examination. ã  Cambridge will not enter into discussions or correspondence in connection with these mark schemes. Cambridge is publishing the mark schemes for the May/June 2012 question papers for most IGCSE, GCE Advanced Level and Advanced Subsidiary Level syllabuses and some Ordinary Level syllabuses.  Page 2 Mark Scheme: Teachers’ version Syllabus Paper GCE AS/A LEVEL – May/June 2012 9702 43 © University of Cambridge International Examinations 2012 Section A 1 (a)  work done in bringing unit mass from infinity (to the point) B1 [1] (b)  gravitational force is (always) attractive B1 either   as r   decreases, object/mass/body does work or   work is done by masses as they come together B1 [2] (c)   either   force on mass = mg   (where g   is the acceleration of free fall /gravitational field strength) B1 g = GM/r  2  B1 if r @   h, g   is constant B1 ∆ E  P  = force × distance moved M1 = mgh  A0 or    ∆ E  P   = m ∆ φ   (C1) = GMm (1/ r  1  – 1/ r  2 ) = GMm ( r  2  – r  1 )/ r  1 r  2  (B1) if r  2   ≈  r  1 , then ( r  2  – r  1 ) = h and r  1 r  2  = r  2  (B1) g = GM/r  2  (B1) ∆ E  P   = mgh  (A0) [4] (d)  ½ mv  2  = m ∆ φ    v  2  = 2 × GM/r   C1 = (2 × 4.3 × 10 13 ) / (3.4 × 10 6 ) C1 v   = 5.0 × 10 3   m   s –1  A1 [3] (Use of diameter instead of radius to give v = 3.6 × 10  3 m   s –1  scores 2 marks) 2 (a) (i)   either   random motion or   constant velocity until hits wall/other molecule B1 [1] (ii) (total) volume of molecules is negligible M1 compared to volume of containing vessel A1 or radius/diameter of a molecule is negligible (M1) compared to the average intermolecular distance (A1) [2] (b)   either   molecule has component of velocity in three directions or    c  2  = c  X 2  + c  Y 2  + c  Z 2  M1 random motion and averaging, so < c  X 2 > = < c  Y 2 > = < c  Z 2 > M1 < c  2 > = 3< c  X 2 > A1 so,  pV   = ⅓ Nm < c  2 > A0 [3] (c) < c  2 > ∝   T   or c  rms   ∝   󰁔    C1   temperatures are 300   K and 373   K C1 c  rms  = 580   m   s –1  A1 [3] (Do not allow any marks for use of temperature in units of ºC instead of K)  Page 3 Mark Scheme: Teachers’ version Syllabus Paper GCE AS/A LEVEL – May/June 2012 9702 43 © University of Cambridge International Examinations 2012 3 (a)  (numerically equal to) quantity of (thermal) energy required to change the state of unit mass of a substance M1 without any change of temperature A1 [2] (Allow 1 mark for definition of specific latent heat of fusion/vaporisation) (b)   either   energy supplied = 2400 × 2 × 60 = 288000   J C1 energy required for evaporation = 106 × 2260 = 240000   J C1 difference = 48000   J rate of loss = 48000 / 120 = 400   W A1 or   energy required for evaporation = 106 × 2260 = 240000   J (C1) power required for evaporation = 240000 / (2 × 60) = 2000   W (C1) rate of loss = 2400 – 2000 = 400   W (A1) [3] 4 (a)   a = (–) ω  2  x   and ω   = 2 π  /T   C1 T   = 0.60   s C1 a  = (4 π 2  × 2.0 × 10 –2 ) / (0.6) 2  = 2.2   m   s –2  A1 [3] (b)  sinusoidal wave with all values positive B1 all values positive, all peaks at E  K  and energy = 0 at t   = 0 B1 period = 0.30   s B1 [3] 5 (a) force per unit positive charge acting on a stationary charge B1 [1] (b) (i)   E   = Q  / 4 πε 0 r  2   C1 Q  = 1.8 × 10 4  × 10 2  × 4 π  × 8.85 × 10 –12  × (25 × 10 –2 ) 2  M1 Q  = 1.25 × 10 –5   C = 12.5   µ C A0 [2] (ii)   V   = Q  / 4 πε 0 r = (1.25 × 10 –5 ) / (4 π  × 8.85 × 10 –12  × 25 × 10 –2 ) C1 = 4.5 × 10 5   V A1 [2] (Do not allow use of V = Er unless explained)  Page 4 Mark Scheme: Teachers’ version Syllabus Paper GCE AS/A LEVEL – May/June 2012 9702 43 © University of Cambridge International Examinations 2012 6 (a) (i)  peak voltage = 4.0   V A1 [1] (ii)  r.m.s. voltage (= 4.0/√2) = 2.8   V A1 [1] (iii) period T   = 20   ms M1 frequency = 1 / (20 × 10 –3 ) M1 frequency = 50   Hz A0 [2] (b) (i) change = 4.0 – 2.4 = 1.6   V A1 [1] (ii) ∆ Q  = C  ∆ V or Q  = CV   C1 = 5.0 × 10 –6  × 1.6 = 8.0 × 10 –6   C A1 [2] (iii) discharge time = 7   ms C1 current = (8.0 × 10 –6 ) / (7.0 × 10 –3 ) M1 = 1.1(4) × 10 –3    A A0 [2] (c)  average p.d. = 3.2   V C1 resistance = 3.2 / (1.1 × 10 –3 ) = 2900   Ω   (allow 2800    Ω  )  A1 [2] 7 (a)  sketch: concentric circles (minimum of 3 circles)  M1 separation increasing with distance from wire A1 correct direction B1 [3] (b) (i)  arrow direction from wire B towards wire A B1 [1] (ii)   either   reference to Newton’s third law or force on each wire proportional to product of the two currents M1 so forces are equal A1 [2] (c) force always towards wire A/always in same direction B1 varies from zero (to a maximum value) (1) variation is sinusoidal / sin 2  (1) (at) twice frequency of current (1) (any two, one each) B2 [3] 8 (a) packet/quantum/discrete amount of energy M1 of electromagnetic radiation A1 (allow 1 mark for ‘packet of electromagnetic radiation’) energy = Planck constant × frequency (seen here or in b  )  B1 [3] (b)  each (coloured) line corresponds to one wavelength/frequency B1 energy = Planck constant × frequency implies specific energy change between energy levels B1 so discrete levels A0 [2]
Recommended
9702_s10_ms_43

9702_s10_ms_43

6 pages

9702_w15_ms_43

9702_w15_ms_43

7 pages

9702_w13_ms_43

9702_w13_ms_43

6 pages

9702_w12_ms_43

9702_w12_ms_43

6 pages

9702_w11_ms_43

9702_w11_ms_43

7 pages

9702_w10_ms_43

9702_w10_ms_43

6 pages

9702_s16_ms_43

9702_s16_ms_43

7 pages

9702_s15_ms_43

9702_s15_ms_43

6 pages

9702_s14_ms_43

9702_s14_ms_43

6 pages

9702_s13_ms_43

9702_s13_ms_43

6 pages

9702_s12_qp_43

9702_s12_qp_43

24 pages

9702_s12_ms_35

9702_s12_ms_35

4 pages

9702_s12_ms_41

9702_s12_ms_41

7 pages

9702_s12_ms_43

9702_s12_ms_43

7 pages

View more...
We Need Your Support
Thank you for visiting our website and your interest in our free products and services. We are nonprofit website to share and download documents. To the running of this website, we need your help to support us.

Thanks to everyone for your continued support.

No, Thanks