If the angles of a triangle are x, y and `40^(@)` and the difference between the two angles x and y is `30^(@)`. Then, find the value of x and y.

Three angles of a triangle are x,y and 40^@ . The difference between the two angles x and y is 30^@ . Find x and y.

The angle of a triangle are x, y and 40. The difference between the two angles x and y is 30. Find the value of x and y.

If the measure of angles of a triangle are x^(@), y^(@) and 40^(@) and difference between the two measures of angles x^(@) and y^(@) is 30^(@) then find the values of x^(@) and y^(@)

The angle between the lines y=x and y=-x+6 is

x and y from a linear pair of two adjactent angles. If y=3x-12^(@) , find the values of x and y

x and y from a linear pair of two adjactent angles. If y=3x-12^(@) , find the values of x and y

Find the angle between the two curves y=2x^2 and y=x^2+4x-4

Two sides of a triangle are x and y. Find the angle between them such that area shall be maximum.

Find the acute angle between the two curves y=x^2 and y=(x-3)^2

Find the angle between the two lines 2x=3y=-z and 6x=-y=-4z .