I NEED YOUR HELP ASAP!!. HYPERBOLA DERIVING STANDARD FORM

Pandababyae1701

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Please please i really need your help... My teacher doesnt teach any before she give us this assignment

Derive the standard form equation of a hyperbola with transverse horizontal axis. Not centered at the origin.
 

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It's very hard to read what that says; please make it bigger. Were there supposed to be two different parts?

But what we need most is information about what you understand, and where you need help. It looks like you're given a set of steps to follow; which do you have trouble with? Show your work as far as you were able to get.
 

It's very hard to read what that says; please make it bigger. Were there supposed to be two different parts?

But what we need most is information about what you understand, and where you need help. It looks like you're given a set of steps to follow; which do you have trouble with? Show your work as far as you were able to get.
I cant understand the steps. I already do the distance formula. But i dont what to do next even when i follow the direction.
 
Im able to do the derivation of a hyperbola at origin. But i cant do the derivation of a hyperbola not on the origin

This is my work in derivation of a hyperbola at origin
 

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First, the "right" way to do this derivation, as I see it, is to first do it with center at the origin, and then just do a transformation to shift it to another center. There is no reason for force anyone to do it the hard way! (I suppose doing it once in your life, to practice perseverance, can be of use ...)

In your work, I see a sign error or two (next to last line). You also failed to square the 2 on the left.

Check carefully for such details, and just continue (isolate the radical on one side again, square, and so on). Your work at the origin should serve as something of a template for this work, knowing that in the end you should have (x-h) and (y-k) where x and y are.

Just keep at it; if you continue to be stuck, try telling us what it is that you want to do next, and why you think you can't. You may discover an error for yourself; at least it will help others see what to tell you, beyond my advice to persevere.
 
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