(Solved): Start with a circle of radius r=14. Form the two shaded regions pictured below: c() has an arc an ...

Start with a circle of radius $$r=14$$. Form the two shaded regions pictured below: $$c(?)$$ has an arc and two straight line sides and $$t(?)$$ is a right triangle. Note that the areas of these two regions will be functions of $$?;r$$ is fixed in the problem. (a) Find a formula for $$\mathrm{Area}(\mathrm{c}(?))=$$ $$\mathrm{x}$$ (b) $$\mathrm{Area}(t(?))=$$ X (c) $$\underset{??0}{\lim }\mathrm{Arca}(c(?))$$ (d) $$\underset{??0}{\lim }\mathrm{Arca}(t(?))=$$ $$\underset{??0}{\lim }[\mathrm{Area}(c(?))/\mathrm{Area}(t(?))]=$$