Find the values of x for which the angles `(2x-5)^(@)` and `(x-10)^(@)` are the complementary angles.

If the angles (2x-10)^(0) and (x-5)^(0) are complementary angles,find x.

If the angles (2x-10)^@ and (x-5)^@ are complementary angles. Find x.

If the angles (2x-10)^@ and (x-5)^@ are complementary angles, find x.

If the angles (2x-10)^0 and (x-5)^0 are complementary angles, find xdot

Find the value of angle ‘x’ in the figure.

Find the value of angle ‘x’ in the figure.

In the given figure three lines AB.CD and EF intersection at 'O' .Find the values of x,y and 'z 'it is being given that x:y:z=2:3:5 and write the complementary and supplementary angles for that.

If angle5=(4x-20)^@ and angle7=(x+10)^@ ,find the value of angle1

In a triangle, the angles are 2x^@,(x+30)^@ and (x-10)^@ . Then Find the Angles.