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OCR C1 Mark Scheme 16/05/12 (NOT MEI)

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Reply 41
7/5<x<24/5 IS WHAT I Got for part nine ii
Reply 42
Wasn't a bad paper but definitely harder than average
Original post by benex381
would i lose a mark for having it as -4x + 6y + 29?


No you dumb ass. if the answer was 4, would I lose a mark for writing -(-2^2)?

apply some common sense.
Reply 44
Original post by As_Dust_Dances_
The total perimeter was 10y+3 and it had to be between 20 and 54 right?
so 20<10y+3<54
17<10y<51
1.7<y<5.1


No the total perimeter was 10y+6 as there was an extra 3 which you'd forgotten on the right hand side of the shape.
so 20<10y+6<54
so 14<10y<48
so 1.4<y<4.8
Reply 45
Original post by jameslad
7/5<x<24/5 IS WHAT I Got for part nine ii


Correct.
Reply 46
Original post by Ilyas
No you dumb ass. if the answer was 4, would I lose a mark for writing -(-2^2)?

apply some common sense.


You're a ****, exclaiming about getting 100 percent
Reply 47
Original post by Ilyas
No you dumb ass. if the answer was 4, would I lose a mark for writing -(-2^2)?


Yes, you would lose marks because -(-2^2) = -4 not 4.
Original post by PhysicsMan
Yes, you would lose marks because -(-2^2) = -4 not 4.


Oh dear oh dear oh dear.
For the midpoint question, did people get (10/3, -2)?
Reply 50
Original post by As_Dust_Dances_
For the midpoint question, did people get (10/3, -2)?


i did, got x co-ordinate as 6 and 2/3 so midpoint must be 10/3
Original post by Ilyas
Oh dear oh dear oh dear.


The way you wrote it is unclear... -(-2^2) seems to be -4... had you put -(-(2^2) then you would have been clearer. As it is you appear to be squaring -2 to get 4, and then must apply the - outside the brackets.
(edited 11 years ago)
Reply 52
Original post by Ilyas
Oh dear oh dear oh dear.


Yes, that is an appropriate response to your mistake- if you are going to try to call somebody a dumbass, then at least get your own calculations correct.
Technically using BIDMAS he is correct, though he wrote it down in a very unclear way. The power on the 2 would square it prior to its - sign being taken into account, so you'd basically have -(-4), which would be correct. However, it wasn't clear at all what he was saying.
Original post by PhysicsMan
Yes, you would lose marks because -(-2^2) = -4 not 4.


Original post by icy elemental
The way you wrote it is incorrect... -(-2^2) is -4... had you put -(-(2^2) then you would have been correct. As it is you are squaring -2 to get 4, and then must apply the - outside the brackets.


Oh dear oh dear oh dear oh dear.

The only way I could possibly be wrong is if I wrote: -((-2)^2).

But what I wrote is -(-2^2) which basically says -(-1x2^2).

For two people to get this wrong in a row... it's highly unusual I must tell you. I suppose you two will be retaking C1?
Reply 55
Original post by Ilyas
Oh dear oh dear oh dear oh dear.

The only way I could possibly be wrong is if I wrote: -((-2)^2).

But what I wrote is -(-2^2) which basically says -(-1x2^2).

For two people to get this wrong in a row... it's highly unusual I must tell you. I suppose you two will be retaking C1?


Basic mathematics is evidently not your fortè, minus 2 squared is? Yes, that's right it's 4: squaring a minus number gives you a positive number.

Thus, -(-2^2) = -(4) = -4

Quod Erat Demonstrandum.
Nice to know it took you some 7 minutes to come up with such a witty response after I changed my post :smile:

Anyway, I'm sure you can undoubtedly see what we're both saying even though we both know what you meant, so essentially you're just trying to be annoying and cocky.

And no, if the unofficial mark scheme's anything to go by I have 100%.
Reply 57
Original post by PhysicsMan
Basic mathematics is evidently not your fortè, minus 2 squared is? Yes, that's right it's 4: squaring a minus number gives you a positive number.

Thus, -(-2^2) = -(4) = -4

Quod Erat Demonstrandum.


Sadly -2^2=-(2^2)=-4.

But why wouldn't he just write 4 if that was the answer?
Reply 58
Original post by BabyMaths
Sadly -2^2=-(2^2)=-4.

But why wouldn't he just write 4 if that was the answer?


I don't even know why I'm bothering to continue this ridiculous argument but

-2^2 =/= -4

However

-(2^2) = -4

-2^2 = -2 x -2 = 4
Original post by PhysicsMan
Thus, -(-2^2) = -(4) = -4

Quod Erat Demonstrandum.


so, in the maticalical realm of PhysicsMan:

-1 x 2^2 = (-2)^2.

Let your post sit there whilst everyone laughs. :lol:

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