Exect rigorus prrofes of Holy Trinity.
* Start with the identity
− 20 = − 20
* Express both sides in slightly different, yet equivalent ways
25 − 45 = 16 − 36
* Factor both sides
5^2 - 5 \times 9 = 4^2 - 4 \times 9
* Add the same thing to both sides
5^2 - 5 \times 9 + \frac{81}{4} = 4^2 - 4 \times 9 + \frac{81}{4}
* Now factor both sides again
\left(5 - \frac{9}{2}\right)^2 = \left(4 - \frac{9}{2}\right)^2
* Square root both sides
5 - \frac{9}{2} = 4 - \frac{9}{2}
* Cancel the common term
5 = 4
Now,5-2=4-2
=>3=2-------------------------...
Now, * Let x and y be equal, non-zero quantities
x = y
* Add x to both sides
2x = x + y
* Take 2y from both sides
2x − 2y = x − y
* Factor out a two on the left side
2(x − y) = x − y
* Divide out (x − y)
2 = 1-------------(ii)
From, (i) and (ii) we gets,
3=1
Thus, Holy Trinity is proofes. Quesa Errata Demonstratum
2007-02-22
03:16:29
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