The complementary angle to $25^{\circ }25^\backslash circ$ is

The supplementary angle to $110^{\circ }110^\backslash circ$ is

The ratio of an angle and its complementary angle is 2 : 7, then the angle is

In the given figure $\mathrm{\angle }A=80^{\circ }\backslash angle\; A=80^\backslash circ$ and the bisectors to interior angles $\mathrm{\angle }B\backslash angle\; B$ and $\mathrm{\angle }C\backslash angle\; C$ meet at ‘O’. Then $\mathrm{\angle }BOC\backslash angle\; BOC$ =

In the given figure, if $\mathrm{\angle }P=30^{\circ }\backslash angle\; P=30^\backslash circ$, then $x+yx+y$ =

In the given figure, bisectors of exterior angles of $\mathrm{\angle }B\backslash angle\; B$ and $\mathrm{\angle }C\backslash angle\; C$ meet at ‘O’. Then $\mathrm{\angle }BOC\backslash angle\; BOC$ =

In the given figure, $x+yx+y$ =

In the given figure, y =

In the given figure, value of x =

In the given figure, the angle which is equal to $\mathrm{\angle }2\backslash angle\; 2$ is