Question

In the figure vAB parallel to CD parallel to EF then x+y is​

Answer 1

Step-by-step explanation:

CD ।। EF ( Given )

CD ।। EF ( Given )Therefore, x + 25° = 180° ( co-interior angles)

CD ।। EF ( Given )Therefore, x + 25° = 180° ( co-interior angles) x = 180° - 25°

CD ।। EF ( Given )Therefore, x + 25° = 180° ( co-interior angles) x = 180° - 25° x = 155°

CD ।। EF ( Given )Therefore, x + 25° = 180° ( co-interior angles) x = 180° - 25° x = 155°Again AB ।। CD ( Given )

CD ।। EF ( Given )Therefore, x + 25° = 180° ( co-interior angles) x = 180° - 25° x = 155°Again AB ।। CD ( Given ) So, 75° = y + 25° ( Alternate interior angles )

CD ।। EF ( Given )Therefore, x + 25° = 180° ( co-interior angles) x = 180° - 25° x = 155°Again AB ।। CD ( Given ) So, 75° = y + 25° ( Alternate interior angles ) y = 75° - 25°

CD ।। EF ( Given )Therefore, x + 25° = 180° ( co-interior angles) x = 180° - 25° x = 155°Again AB ।। CD ( Given ) So, 75° = y + 25° ( Alternate interior angles ) y = 75° - 25° y = 50°

Hence, x + y = 155° + 50°

= 205°