Consider the region $$R = \left\{(๐ฅ, ๐ฆ) \epsilon R \times R โถ x \geq 0ย andย ย y^{2} \leq 4 โ x \right\}$$. Let F be the family of all circles that are contained in ๐ and have centers on the x-axis. Let C be the circle that has largest radius among the circles in F. Let ($$\alpha, \beta$$) be a point whereย the circle C meets the curve $$y^{2} = 4 โ x$$.
Create a FREE account and get: