(i) The condition of an elipse is,
In the event that we put\[~a\text{ }=\text{ }b\text{ }=\text{ }1\], we get
\[{{x}^{2}}~+\text{ }{{y}^{2}}~=\text{ }1,~\], which is a condition of a circle
Thus, circle is a specific instance of an oval.
Thusly, explanation \[r\]is valid
(ii) \[x\text{ }>\text{ }y\]
By a standard of disparity
\[-\text{ }x\text{ }<\text{ }\text{ }y\]
Subsequently, the given assertion \[s\]is valid