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Mediatriz

Foci

A (x_{a}, y_{a})

and

B (x_{b}, y_{b})

d_{T} (A, B) = | x_{b} - x_{a} | + | y_{b} - y_{a} | = | d_{x} | + | d_{y} |

Center: $M = \frac{1}{2} (A + B)$ . Translate to Origin!?
$M_{T} = {P \in P | d_{T} (A, P) = d_{T} (B, P)}$
$P = (x, y)$ : $| x - x_{a} | + | y - y_{a} | = | x - x_{b} | + | y - y_{b} |$ $\pm (x - x_{a}) \pm (y - y_{a}) = \pm (x - x_{b}) \pm (y - y_{b})$
9 Areas:
- $x_{a} * x * x_{b}$
- $y_{a} * y * y_{b}$

1_Disciplines/3_FG/10_Models/02_Taxist/03_Mediatriz/Taxist/Mediatriz-000.svg

Generated: 31 Dec 1969, 20:59:59

37 of 37 images

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