[" Tangent of acute angle between curves "y=|x^(2)-1|" and "y=sqrt(7-x^(2))" at their "],[" point of intersection is "]

Tangent of acute angle between the curves y=|x^(2)-1| and y=sqrt(7-x^(2)) at their points of intersection is (5sqrt(3))/(2) (b) (3sqrt(5))/(2) (d) (3sqrt(5))/(4)

Tangent of acute angle between the curves y=|x^2-1| and y=sqrt(7-x^2) at their points of intersection is (5sqrt(3))/2 (b) (3sqrt(5))/2 (5sqrt(3))/4 (d) (3sqrt(5))/4

Tangent of acute angle between the curves y=|x^2-1| and y=sqrt(7-x^2) at their points of intersection is (a) (5sqrt(3))/2 (b) (3sqrt(5))/2 (5sqrt(3))/4 (d) (3sqrt(5))/4

Tangent of acute angle between the curves y=|x^2-1| and y=sqrt(7-x^2) at their points of intersection is (5sqrt(3))/2 (b) (3sqrt(5))/2 (5sqrt(3))/4 (d) (3sqrt(5))/4

Tangent of acute angle between the curves y=|x^2-1| and y=sqrt(7-x^2) at their points of intersection is (a) (5sqrt(3))/2 (b) (3sqrt(5))/2 (5sqrt(3))/4 (d) (3sqrt(5))/4

The cosine of the acute angle between the curves y=|x^(2)-1| and y=|x^(2)-3| at their points of intersection is

The acute angle between the curves y=|x^(2)-1| and y=|x^(2)-3| at their points of intersection when when x>0, is

Find the acute angle between the curves y=x^(2) and x=y^(2) at their points of intersection (0,0), (1,1) .

Find the acute angle between the curves y=|xhat2-1|a n d y=|x^2-3| at their points of intersection.