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    (Original post by B_9710)
    Yeah I would try easier questions first if I were you. Paper 1 2007 seems to be quite easy (relative).
    I also heard that the gentlest possible introduction to STEP is STEP I 1994.
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    (Original post by youreanutter)
    What resources can i use to revise and selfteach s3
    Nothing in particular.. the stats book has it all. They were all I used for all of my modules, including S3 and S4.
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    Q6. Guys the perimeter part of the question. I dont know how to do it
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    (Original post by Coolsul98)
    Q6. Guys the perimeter part of the question. I dont know how to do it
    You can calculate the perimeter using trig, subtraction and the fact that l=r(theta) for an arc of a circle

    You can calculate the area with subtraction, for a triangle A = (1/2)ab and the fact that A=(1/2)r^2(theta) for a sector of a circle
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    (Original post by Coolsul98)
    Q6. Guys the perimeter part of the question. I dont know how to do it
    arclegnth is r\theta where \theta is the angle AOB. Then using trig (sin cos or tan) you can find the length AC once you know OA. Since cos(pi/3) = adjacet/hyp. Then you can find CB andn add all this up to find the perimeter.
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    got it thanks
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    (Original post by B_9710)
    Yeah I would try easier questions first if I were you. Paper 1 2007 seems to be quite easy (relative).
    I can gladly submit to you STEP I 1994 Q2 and Q7 for marking if you wish .
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    Does anyone have any ways on how to approach Vectors?
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    (Original post by Coolsul98)
    Any tips on vectors. finding it really confusing
    What sort of tips are you hoping for? What do you find confusing?
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    As in how to approach it
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    (Original post by Coolsul98)
    Any tips on vectors. finding it really confusing
    Visualising them helped me, but I guess that comes from the fact that I did FP4 where vectors go crazy. It helps to understand where the formulae come from and why they work and when they don't work.
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    Hi folks! Just found this thread!
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    (Original post by Coolsul98)
    Does anyone have any ways on how to approach Vectors?
    Draw a clear diagram and put all the relevant information that you're given on the diagram. It can really help.
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    (Original post by Blake Jones)
    Hi folks! Just found this thread!
    Welcome.
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    Why did they change cos2pi/5 to cos-2pi/5 like im noy sure if to change sintheta to -sin-theta u must use costheta=cos-theta at the same time but if thats not true what is the rrason for changing costheta to a negative im unsure why it was done and if it was neccesary or not
    Fp2 complez number question
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    (Original post by youreanutter)
    Why did they change cos2pi/5 to cos-2pi/5 like im noy sure if to change sintheta to -sin-theta u must use costheta=cos-theta at the same time but if thats not true what is the rrason for changing costheta to a negative im unsure why it was done and if it was neccesary or not
    Fp2 complez number question
    You want a complex number in the form  r(cos \theta \mathbf{+} i\sin \theta ) .
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    (Original post by B_9710)
    You want a complex number in the form  r(cos \theta \mathbf{+} i\sin \theta ) .
    oh thanks i see
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    When finding exact values, how can you work out whether something is negative without using a CAST diagram?

    An example being on this video at 8:38
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    (Original post by jamestg)
    When finding exact values, how can you work out whether something is negative without using a CAST diagram?

    An example being on this video at 8:38
    You just have to know which trig functions are positive and negative in a given interval. Like you just know that for  0\leq x <\pi /2 ,\ \cos x is positive and for  \pi /2 < x \leq  \pi, \ \cos x is negative.
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    (Original post by jamestg)
    When finding exact values, how can you work out whether something is negative without using a CAST diagram?

    An example being on this video at 8:38
    After getting 90+ UMS in both C3 and C4, this is the first time I ever hear of this quadrant rule lol...

    Does it even matter? I can't think of an example where it would as long as you correctly work out sine and cosine of each angle correctly.

    The only thing I can think of from your question is that sine is negative for 180-360. And cos is positive for 0-90, 270-360, and negative for 90-270.
 
 
 
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