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AQA MFP1 w TSM EX JUN09

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The Assessment and Qualifications Alliance AQA is a company limited by guarantee registered in England and Wales company number 3644723 and a registered charity registered charity number

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Teacher Support Materials

2009 Maths GCE

Paper Reference MFP1

Copyright © 2009 AQA and its licensors All rights reserved.

Permission to reproduce all copyrighted material has been applied for In some cases, efforts to contact copyright holders have

been unsuccessful and AQA will be happy to rectify any omissions if notified.

The Assessment and Qualifications Alliance (AQA) is a company limited by guarantee registered in England and Wales (company number 3644723) and a registered charity (registered charity number 1073334) Registered address: AQA, Devas Street, Manchester M15 6EX.

Dr Michael Cresswell, Director General.

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Question 1

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Student response

Commentary

Most candidates answered part (a) well with only a few algebraic slips In part (b), as shownhere, some candidates found the use of differentiation irresistible to help them find thegradient of the curve instead of letting h 0 in their h – 2

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Student Response

Commentary

Most candidates found the value of z2but, as in this example, did not identify clearly the realand imaginary parts of its value In part (a)(ii) most found zcorrectly but again did notidentify the real and imaginary parts As this candidate shows to find when z2  z 2 was realinstead of letting the imaginary part, which was 4x4, equal zero, candidates looked for afar more complicated solution

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Student Response

Commentary

In this example the candidate has just written down the equation Y = x log b + log a instead

of showing the use of the two log laws and the intermediary result Y = log a + log b x In part(b)(i) this candidate found correctly that 1.1 = log y but then used a power of e rather than 10

to attempt to find y As shown, part (b)(ii) was usually answered correctly

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As shown here, many candidates found just one solution for 3x and then attempted to create

the general solution In part (b) candidates often could not use their answer to part (a) to findthe roots between 10 and 11 ; most used n to be 10 and 11 which produced values for xnot within the required range

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Student Response

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Question 7

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