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Edexcel FP3 June 2015 - Official Thread

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Original post by Emmi12345
So did I! ...


Turns out 1 was right so i didnt forget to times by 1/2!


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Original post by ryanemmanuel
Has anyone done an unofficial mark scheme?


I've got all solutions except the vectors one at this link, I didn't have the paper though

https://drive.google.com/folderview?id=0B2yfoJrIQ5MCfk1LR0FuODlIaWEwdG1xTDZVZTJMTHk4X3pVQTgzNDR4c0x3U1ZDVElHeDA&usp=sharing
Original post by Chazatthekeys
I've got all solutions except the vectors one at this link, I didn't have the paper though

https://drive.google.com/folderview?id=0B2yfoJrIQ5MCfk1LR0FuODlIaWEwdG1xTDZVZTJMTHk4X3pVQTgzNDR4c0x3U1ZDVElHeDA&usp=sharing


P was 3 i think and dist 1/root10


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Original post by physicsmaths
P was 3 i think and dist 1/root10


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A =(1, 0, -1) don't remember B/C

I know that there were 4 parts:
(a) line through AB - don't remember the vectors for r=a+(t)b
(b) finding the plane, r.n=p and yeah, p=3 and i think n=(4,-5,7) or something
(c) intersection of plane/line? I don't remember
(d) yes, 1/sqrt(10) [d]
Original post by Edac
enjoy


Thank you!
Has anyone got an opinion of grade boundaries for this paper? :smile:
Original post by KaptainCliff
Has anyone got an opinion of grade boundaries for this paper? :smile:


http://www.thestudentroom.co.uk/showthread.php?t=3327325
Original post by KaptainCliff
Has anyone got an opinion of grade boundaries for this paper? :smile:


53 to 55- A
60- A*


Original post by ShafTJB
53 to 55- A
60- A*


Thanks for your help - I'm quite happy with those boundaries.
Original post by KaptainCliff
Thanks for your help - I'm quite happy with those boundaries.


I will revise the FP3 boundaries when I attempt the paper
Think I dropped around 13 marks, was so gutted to see two co-ordinate geometry questions though :frown:
I think I've dropped around 15. How many ums do you think that is?

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What ums would 45/75 be.
what is the answer for the vector question?
will I get a mark for finding an eigenvector?
Original post by chermaine123
will I get a mark for finding an eigenvector?


This is a bit vague?! Do you mean instead of the normalised eigenvector?!

Most likely for (b) you will, but you won't lose any if you normalised for (c), as this was required P was orthogonal

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