Parametric locus question (1 Viewer)

enigma_1

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isn't that just a simple factorisation?
No like you have to prove it somehow. You don't just show it, you have to prove something from part "a".. But I dunno what exactly to prove. :(
 

Squar3root

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No like you have to prove it somehow. You don't just show it, you have to prove something from part "a".. But I dunno what exactly to prove. :(
well the normals at p is:
and at q is:
[simple derivations]

i was thinking solving them simataneoulsy or something, but that got me nowhere

EDIT: thats all i got lol, soz
 
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enigma_1

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well the normals at p is:
and at q is:
[simple derivations]

i was thinking solving them simataneoulsy or something, but that got me nowhere

EDIT: thats all i got lol, soz
that's okay. Ok now I feel like an idiot, I think I'm overthinking it haha
 

enigma_1

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question.png

This is a bit better, how do you do part d?
 

RealiseNothing

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Let in the co-ordinates from c)

Now you'll get the co-ordinates in the form and where

So it lies on the parabola.
 

braintic

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How do you know t = p + q?
You don't know that t=p+q. She (he?) is saying that the answer you will get after doing the algebra is [2a(p+q), a(p+q)^2].
Its then up to you to recognise that this is in the standard parametric form for a parabola: , where (in this case) .
 
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joelferns27

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i had trouble with the exact same question, you must know that part b is independent of part a ! ahaha thats what got me too
 

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