There are two fundamental properties between sides of a right triangle when its angle equals to zero degrees.
$\Delta MON$ is a right triangle and it contains an angle of $0^°$. Assume, the length of adjacent side of this triangle is denoted by $d$.
Zero angle is possible geometrically in a right triangle when its length of opposite side is equal to zero.
$Length \, of \, Opposite \, side$ $\,=\,$ $0$
Due to zero length of opposite side, the length of hypotenuse is absolutely equal to length of hypotenuse. So, remember this property when angle of right triangle is zero.
$\,\,\, \therefore \,\,\,\,\,\,$ $Length \, of \, Adjacent \, side$ $\,=\,$ $Length \, of \, Hypotenuse$ $\,=\,$ $d$
A right triangle is required to construct with zero angle for proving its properties geometrically.
It is time to study the properties of right triangle ($\small \Delta RPQ$) when the angle of right angled triangle is zero degrees.
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