The measure of one angle of a trangle is `65^(@)` and other angle is `(pi)/(12)`, then determine the sexagesimal value and circular value of third angle.

If the sum of two angles is 135^(@) and their difference is (pi)/(12) , then determine the sexagesimal value and circular value of two angles .

If the sum of two angles is 135^(@) and their difference is (pi)/(12) , then determine the sexagesimal value and circular value of two angles .

If the sum of two angles be 135^@ and the difference of them be pi/12 , then determine the sexagesimal and circular measures of the two angles.

One angle of a triangle is 54^(@) and another angle (pi)/(4) radian. Find the third angle in centesimal unit.

The ratio of two angles subtended by two arcs of unequal lenghts at the centre is 5:2 and if the sexagesimal value of the second angle is 30^(@) , then detrmine the sexagesimal value and the circular value of the first angle.

One angle of a triangle in 54^(@) and another angle is (pi)/(4) radians. Find the third angle in centesimal unit.

Sum of two angles is 135^@ and their difference is pi^c/12 . Find the sexagicimal and circular values of these two angles.

If the difference of two acute angles of a right angled trangled is (2pi)/(5) then find the sexagesimal values of two angles.

If the measures of three of a quadrilateral are (pi)/(3),(5pi)/(6) "and" 90^(@) respectively, determine the sexagesimal and circular value of fourth angle.