able to finish during lab $).$ Only one partner should be logged on to their computer $.$ The other partner looks on$.$ The logged in partner $($the coder $)$ writes and runs the code $,$ explaining what they are doing to the other partner $($the observer $),$ who can make suggestions and ask questions $.$ Switch off after every test Partners should share their code using a cloud link or email at the end of class $,$ since both partners need to submit individually to receive creit $.$ Use this flow until you have implemented the following functionality in Point.py Point eq $($self$,$ other$)-$ returns True iff self and other have the same x and y attributes Use at least two assertions in your unittest method TestPoint.test$\_$eq : Use self.assertEqualto confirm that $2$ points with the same x$-$ and y$-$compare as equal Use self.assertNotEqualto confirm that $2$ points with different and y$-$do not compare equal Point equidistant $($self$,$ other$)$: returns True iff self and other are the same distance from the origin Use sqrt$($x $^2+$ y $^2)$ to find the distance from the origin $($eg $($x$**2+$y$**2)**(1/2))$ Use at least three assertions in your unittest method TestPoint.test$\_$eq$0$ : Use self.assertEqual to confirm that $2$ points with the same distance from origin and the same x and y attributes compare as equal Use self.assertEqual to confirm that $2$ points with the same distance from origin but different x and y attributes compare as equal Use self.assertNotEqual to confirm that $2$ points with different distances from origin not compare as equal within $($self $,$ distance $,$ other$)-$returns iff self and other are within distance from each other $-$As above $,$ use the pythagorean theorem to find the distance between two points x$1)^2+($y$2-$y$1)^2)$ Use at least $2$ assertions As above $,$ self.assertEqual for two points that are within some of each other and self.assertNotEqual$0$ for two points that are not within some of each other Reminders