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Resolve Quadratic Equations


Solving Quadratic Equations

So far, we have only done an example when the value before the x2 isequal to 1. It works exactly the same way though whatever the value is.

eg.
3x2 - 8x + 4 = 0
(The two numbers are -6 and -2)
3x2-6x-2x+4=0
3x(x-2)-2(x-2)=0
(3x-2)(x-2)=0

3x-2=0
3x=2
x=2/3

x-2=0
x=2

Therefore the two solutions here are 2/3 and 2

Untitled

My latest factoring research has lead to incredibly powerful yet simple relations that allow you to peer into factorizations like never before, and as I puzzle over it, I think it worth demonstrating it a bit more and talking some about the relevance of the discovery. Given a target composite T to factor I've found that you can get information on z and y where z2 = y2 + nT where n is a non-zero integer which is necessary because you can solve for z as a congruence using 2z = 3k mod p and fi


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