hgphtgi
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The discussion revolves around finding the lengths of sides related to a point in a three-dimensional space, specifically in the context of a camera suspended above a football pitch. The original poster seeks a tool or software to assist with this calculation, indicating that certain points are fixed while the position of point x can vary.
There is an ongoing exploration of the mathematical principles involved, with some participants providing insights into the geometric relationships. While guidance has been offered regarding the use of Pythagorean relationships, there is no explicit consensus on a complete solution, and participants continue to seek clarification and examples.
The original poster expresses a lack of expertise in mathematics and requests further support, indicating a need for examples to aid understanding. There is also mention of the height of point x being known, but the method of determining its position remains unclear.
haruspex said:You haven't indicated how you control or know the position x. If you know its x, y, z coordinates relative to a, b, c and d then just apply Pythagoras' Theorem as already suggested. If not, what?
Btw, the four distances are related by xa2 + xd2 = xb2 + xc2.