" (i) "y=x^(3)" and "6y=7-x^(2)

Find the angle of intersection of curves y=x^(3) and 6y=7-x^(2) at point (1,1)

Show that the following set of curves intersect orthogonally: y=x^(3) and 6y=7-x^(2)x^(3)-3xy^(2)=-2 and 3x^(2)y-y=2x^(2)+4y^(2)=8 and x^(2)-2y^(2)=4

If theta is the angle between y=x^(2) and 6y=7-x^(3) at.(a,a) Find theta

The curves y=x^(2) and 6y=7-x^(3) intersect at the point (1, 1) at an angle :

The angle of intersection of the cuves y=x^(2) and 6y=7-x^(3) at (1, 1) is-

Angle of intersection of the curves y = x^(2) and 6y = 7- x^(3) at (1,1)

Show that the following curves cut each other orthogonally: y = x^3 and 6y = 7-x^2

Show that y=x^3 and 6y=7-x^2 intersect orthogonally:

Show that y=x^3 and 6y=7-x^2 intersect orthogonally: