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OCR MEI FP2 Thread - AM 27th June 2016

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Reply 80
Original post by Wunderbarr
If you draw the lines, it can be used to explain why the w3 +w2 + w = 0 thing is true, by looking at the vector sum of the lines (if drawn as vectors going from the origin to Z).


What is the w3 +w2 + w = 0 thing?
Original post by aproei
What is the w3 +w2 + w = 0 thing?


[video]https://youtu.be/WlM1WjmAkA0?t=14m53s[/video]

Maybe I should've written w2 + w + 1 = 0 instead.
Reply 82
Original post by Wunderbarr
[video]https://youtu.be/WlM1WjmAkA0?t=14m53s[/video]

Maybe I should've written w2 + w + 1 = 0 instead.


Gotcha
anyone help on jan 06 4Cii? dont understand what to do after I intergrated by parts

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Original post by HFancy1997
anyone help on jan 06 4Cii? dont understand what to do after I intergrated by parts

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You get to the necessary result, then realise you need to change the 2arsinh(4/3) -1 into a natural log somehow...

So, look in the formula booklet. Page 2, bottom right corner.
Original post by Wunderbarr
You get to the necessary result, then realise you need to change the 2arsinh(4/3) -1 into a natural log somehow...

So, look in the formula booklet. Page 2, bottom right corner.


Sorry I shouldve been more clear,

I got uv but dunno what to do with the -intergral(Vdu/dx), I just dont see how went to the next step

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Original post by HFancy1997
Sorry I shouldve been more clear,

I got uv but dunno what to do with the -intergral(Vdu/dx), I just dont see how went to the next step

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Rewrite the integral as brackets and powers (so no fractions or square roots).

You should be able to tell what type of integration is done more clearly.

The rewritten integral should appear something like:

Spoiler

Original post by Wunderbarr
Rewrite the integral as brackets and powers (so no fractions or square roots).

You should be able to tell what type of integration is done more clearly.

The rewritten integral should appear something like:

Spoiler



damn man, I still dont see it Lol? i wouldve done substitution again for that but isnt that too complicated?

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Original post by HFancy1997
damn man, I still dont see it Lol? i wouldve done substitution again for that but isnt that too complicated?

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It's a simple integration. Think about reversing the chain rule.
Original post by HFancy1997
damn man, I still dont see it Lol? i wouldve done substitution again for that but isnt that too complicated?

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I'm going off now, and you should too soon!

Happy hunting tomorrow everyone!
Original post by HFancy1997
damn man, I still dont see it Lol? i wouldve done substitution again for that but isnt that too complicated?

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I just watched this video on the topic which helped but I think in the exam I will use substitution even though it takes longer.

https://www.youtube.com/watch?v=lvkz1fKlxwQ
Could not finish off that last question. I always struggle with actual numbers and tedious expansions. Left my answer as a long string of (3+sqrt(5))^2 and such. Think I got everything else.
Damn that was tough, two new styles of questions never done before too. Annoying though, forgot something very basic during the exam
last question you had to change sinh to exponentials then it gives you a surd numbee, not sure if its right but I did that

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Original post by Bunderwump
Could not finish off that last question. I always struggle with actual numbers and tedious expansions. Left my answer as a long string of (3+sqrt(5))^2 and such. Think I got everything else.


Yes me too I just ran out of time
I think tha exam is the hardest ive ever done. Im just praying on low grade boundaries or im kissing uni goodbye. How did everone else find it.
Someone do an unofficial markscheme plzz

Here are fragments from my memory:

For Q1 I remember getting pi/6 as the integration

Q2: in part (i) it simplified to 1 - z

root arguments were pi/18, 13pi/18, -11pi/18 and modulus was root 2

Q3: M-1^n tends to infinity

Q4: show that..
x = plus/ minus ln 3+root5 /2

curve had y intercept at 2 and was symmetrical for plus and minus x

Yh thats all I can remember atm and these are just my answers so may be wrong
Original post by Sophieoo1
Someone do an unofficial markscheme plzz

Here are fragments from my memory:

For Q1 I remember getting pi/6 as the integration

Q2: in part (i) it simplified to 1 - z

root arguments were pi/18, 13pi/18, -11pi/18 and modulus was root 2

Q3: M-1^n tends to infinity

Q4: show that..
x = plus/ minus ln 3+root5 /2

curve had y intercept at 2 and was symmetrical for plus and minus x

Yh thats all I can remember atm and these are just my answers so may be wrong


got all these

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Original post by Sophieoo1
Yes me too I just ran out of time


My answers, by no means right, just want to compare with people :smile: :

1)i) 1 - x^2 + x^4

ii) x - 1/3 x^3 + 1/5 x^5

iii) pi/6

iv) Draw the graph, sort of like a loop but starting at pi/4 and ending on the horizontal axis

As the angles tends to 0 r tends to infinity

v) a^2 ln(2 root2) or 1/2 a^2 ln 8

2)i) 1-z

ii) Show that C + jS thing

iii) Modulus of the cube roots was root2 the angles were pi/18 13pi/18 25pi/18


3)i) Eigenvalues were -1/6, 1 eigenvectors were (1 1) and (3 -4) I think, cant quite remember the order

ii) M^n tended towards (3 4) or something like that order might be different
.................................(3 4)
cant quite remember

iii) Not too sure on this, I think it didnt tend to a limit (maybe infinity), as the elements of the matrix were greater than 1 but some were negative so it could have positive or negative infinity

4)i) Show that arcosh thing

ii) ln((3+root5)/2) and ln((3-root5)/2)

iii) The graph sort of looked like x^2 but started at y=2

The area bound by the curve was 5root5 / 2
The area bound by the line y = 5 was 5ln((7+3root5)/2)

Then take one away from the other.


I think that was all the questions, not sure how many are right, just what I got :biggrin:
(edited 7 years ago)
I ****ed that up. **** **** **** ****

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