Question

(b) From the given figure, find the angles of the parallelogram ABCD. ​

Answer 1

Answer:

Answer:x = 30 ; 2x = 60

Answer:x = 30 ; 2x = 60Step-by-step explanation:

Answer:x = 30 ; 2x = 60Step-by-step explanation:We can see that line segment CA is perpendicular bisector, so angle formed is 90°

Answer:x = 30 ; 2x = 60Step-by-step explanation:We can see that line segment CA is perpendicular bisector, so angle formed is 90°The triangle ADC

Answer:x = 30 ; 2x = 60Step-by-step explanation:We can see that line segment CA is perpendicular bisector, so angle formed is 90°The triangle ADCx + 2x + 90 = 180. ( : Angle sum property of triangles)

Answer:x = 30 ; 2x = 60Step-by-step explanation:We can see that line segment CA is perpendicular bisector, so angle formed is 90°The triangle ADCx + 2x + 90 = 180. ( : Angle sum property of triangles)3x + 90 = 180

Answer:x = 30 ; 2x = 60Step-by-step explanation:We can see that line segment CA is perpendicular bisector, so angle formed is 90°The triangle ADCx + 2x + 90 = 180. ( : Angle sum property of triangles)3x + 90 = 1803x = 180-90

Answer:x = 30 ; 2x = 60Step-by-step explanation:We can see that line segment CA is perpendicular bisector, so angle formed is 90°The triangle ADCx + 2x + 90 = 180. ( : Angle sum property of triangles)3x + 90 = 1803x = 180-903x = 90

Answer:x = 30 ; 2x = 60Step-by-step explanation:We can see that line segment CA is perpendicular bisector, so angle formed is 90°The triangle ADCx + 2x + 90 = 180. ( : Angle sum property of triangles)3x + 90 = 1803x = 180-903x = 90x = 90/3 = 30

Answer:x = 30 ; 2x = 60Step-by-step explanation:We can see that line segment CA is perpendicular bisector, so angle formed is 90°The triangle ADCx + 2x + 90 = 180. ( : Angle sum property of triangles)3x + 90 = 1803x = 180-903x = 90x = 90/3 = 30Plz mark me the brainliest