An ant is moving around the unit circle in the plane so that its location is given by the parametric equations (cos(Ď€ t), sin(Ď
€ t)). Assume the distance units in the plane are "feet" and the time units are "seconds". In particular, the ant is initially at the point A=(1,0). A spider is located at the point S=(6,0) on the x-axis. The spider plans to move along the tangential line pictured at a constant rate. Assume the spider starts moving at the same time as the ant. Finally, assume that the spider catches the ant at the tangency point P the second time the ant reaches P. (a) The coordinates of the tangency point P=( Correct: Your answer is correct. , Correct: Your answer is correct. ). (b) The FIRST time the ant reaches P is Correct: Your answer is correct. seconds. (c) The SECOND time the ant reaches P is Correct: Your answer is correct. seconds. (d) The parametric equations for the motion of the spider are:
