[" 29) Two adjacent angles of a "],[" parallelogram are "(2x+25)^(@)" and "(3x],[-5)^(@)" .The value of "x" is "]

Two adjacent angles of a parallelograms are (2x+25)^@ and (3x-5)^@ . The value of x is

Two adjacent angles of a parallelogram are (3x-4)^(0) and (3x+10)^(0). Find the angles of the parallelogram.

Two adjacent angles of a parallelograms are (3x-4)^@ and (3x+16)^@ . Find the value of x and hence find the measure of each of its angles.

Assertion : Two opposite angles of a parallelogram are (3x-2)^(@) and (50 - x)^(@) . The measure of one of the angle is 37^(@) . Reason : Opposite angles of a parallelogram are equal

Two opposite angles of a parallelogram are (3x-2)^@ and (50-x)^@ . The measures of all its angles are

If two adjacent angles of a parallelogram are (5x – 5)° and (10x + 35)°, then the ratio of these angles is

The opposite angles of a parallelogram are (2x - 3)^@ and (x + 4)^@ . Find each angle of its angles.