<b>Derivations of the Perpendicular Distance Determinant</b>

The discovery of the Perpendicular Distance Determinant (PDD) formula can provide incentive to new breakthroughs in the fields of mathematics and physics. In this paper, we will look at some formulae that can be derived through the PDD. These formulae can cover various topics in mathematics and may result in future formulas yet to be discovered.<br>The paper starts with derivations of trigonometric ratios of perfect triangles and ends with the derivations of the ultraperfect triangles. These derivations are directly due to the discovery of the PDD and emphasizes its power to solve geometric problems<br><br><b>IF ANY JOURNAL IS INTERESTED, PLEASE CONTACT ME.</b>