Aperson is driving his car along a flat road at a constant speed of 25 m/s. he feels the purr of his engines as the rubber tires roll moothly along the dry asphalt (pu approaching an intersection and strains to read the road sign, but for some reason he does not slow down. he realizes almost too late that this is the road he wants to take, and he turns the wheel and takes the turn without changing his speed. (a) what is the minimum radius of curvature he could take and not skid? - e is if the road were frictionless and banked ideally for 25 m/s (i. e. the car could take the curve at 25 m's without sliding up or down), what would be the banking angle so it has the same radius of curvature as in (a)?