C1 MEI Wednesday 16th May 2012
Maths exam discussion - share revision tips in preparation for GCSE, A Level and other maths exams and discuss how they went afterwards.
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Re: C1 MEI Wednesday 16th May 2012i) The centre of a circle lies on the midpoint of A(3,5) and B(7,9)(Original post by AspiringGenius)
So can anybody ask me some questions please, some harder ones to get my mind in the set for mathsy?
Given that the point (1,4) lies on the circumference of this circle, find the radius, and hence, the equation of the circle.
ii) Using the radius obtained in part i), state the equation of another circle of which the point (1,4) lies on the circumference.
Look, I even made the questions MEI-ish! I hope they're reasonably difficult, or at least at Section B standard! -
Re: C1 MEI Wednesday 16th May 2012Get easy UMS - every little helps, especially when it comes to getting the full A-level.(Original post by Rtcw)
Quite interesting is that so many in here re-take it even though they're already achieved B, I wonder why. I had D in back then and I am retaking it in hopes of B to A. -
Re: C1 MEI Wednesday 16th May 2012
Lol RTCW has turned up here after his disgraceful post which you can read below:
http://www.thestudentroom.co.uk/show...630&p=37563478 -
Re: C1 MEI Wednesday 16th May 2012'lethaless'- that's an interesting word, can't say I've come across it before.(Original post by Axion)
Lol RTCW has turned up here after his disgraceful post which you can read below:
http://www.thestudentroom.co.uk/show...630&p=37563478 -
Re: C1 MEI Wednesday 16th May 2012How is this related to this thread?(Original post by Axion)
Lol RTCW has turned up here after his disgraceful post which you can read below:
http://www.thestudentroom.co.uk/show...630&p=37563478 -
Re: C1 MEI Wednesday 16th May 2012P=>Q This means P implies Q, so the details of P imply that the details of Q are correct. For example, if P is 'a square' and Q is 'a quadrilateral with 4 equal sides', then P implies Q as a square must meet the requirements of Q in order to be a square. However, Q doesn't imply P because a rhombus is also a quadrilateral with four equal sides.(Original post by LosMutos)
i hate thoes <=> things. can someone please explain it to me?
P<=Q This means P is implied by Q, so the details of Q imply that the details of P are correct. This is essentially the reverse of the above.
P<=>Q This means P implies and is implied by Q, so the details of Q and P imply each other, and are interdependent. For example, if P is 'a square' and Q is 'a quadrilateral with four equal sides and four right angles', P and Q imply each other.
Hope that helps a little... -
Re: C1 MEI Wednesday 16th May 2012Oh I see. Thank you very much(Original post by jordan95)
P=>Q This means P implies Q, so the details of P imply that the details of Q are correct. For example, if P is 'a square' and Q is 'a quadrilateral with 4 equal sides', then P implies Q as a square must meet the requirements of Q in order to be a square. However, Q doesn't imply P because a rhombus is also a quadrilateral with four equal sides.
P<=Q This means P is implied by Q, so the details of Q imply that the details of P are correct. This is essentially the reverse of the above.
P<=>Q This means P implies and is implied by Q, so the details of Q and P imply each other, and are interdependent. For example, if P is 'a square' and Q is 'a quadrilateral with four equal sides and four right angles', P and Q imply each other.
Hope that helps a little...
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Re: C1 MEI Wednesday 16th May 2012When you put a, b and c into the quadratic equation, see what number the discriminant (the bit under the square root) is. If it's greater than 0, it has 2 roots, if it is 0 then it has 1 root and if it's less than 0 it has none. You can just carry on with the equation to then find the roots(Original post by xfearless)
Could someone explain how to go about questions like this?
Find the real roots of the equation x^4-5x^2-36=0 by considering it as a quadratic equation in x^2
I'm not sure what they're really asking me to do.
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Re: C1 MEI Wednesday 16th May 2012
x^4-5x^2-36=0
you pretend it is a x^2 equation and use the quadratic formula
so: a = 1, b = -5 and c = -36
and you go from there to see if it has real roots or not
(or that is what i would do, anyone feel free to correct me)
(Original post by xfearless)
Could someone explain how to go about questions like this?
Find the real roots of the equation x^4-5x^2-36=0 by considering it as a quadratic equation in x^2
I'm not sure what they're really asking me to do. -
Re: C1 MEI Wednesday 16th May 2012You have to treat it like a quadratic, where you could have (x+a)(x-b). However, as it is a quartic equation your factorisation must be of the form (x^2+a)(x^2-b) because x^2 multiplied by x^2 gives x^4 but bear in mind I'm using +a and -b purely to illustrate the generic form.(Original post by xfearless)
Could someone explain how to go about questions like this?
Find the real roots of the equation x^4-5x^2-36=0 by considering it as a quadratic equation in x^2
I'm not sure what they're really asking me to do. -
Re: C1 MEI Wednesday 16th May 2012
Hi again guys. Real quick question when diving a square root by 2 such as in the -b+- b2-4ac
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2a
If the number in the square root was 68 then divided it by 2, is it the same as dividing the number in the sqaure root by 4?
What abouts if the a=2 so you were dividing the sqaure root by4 ? would it be the same as dividing the number in the sqaure root by 16? :L Hope you guys know where i'm coming from, its just for simplifying an answer.
Also, is anyone going to post an unnoficial mark scheme after the exam tommorow? :P