given-the-parametric-equations-x4cost4x4cost-4-and-y4sint4y4sint4-for-tt-in-020-

Question

Given the parametric equations ﻿x=4cos⁡(t)−4x=4\cos(t)-4x=4cos(t)−4﻿ and ﻿y=4sin⁡(t)+4y=4\sin(t)+4y=4sin(t)+4﻿ for ﻿ttt﻿ ∈\in ﻿[0,2π][0, 2π][0,2π]﻿, graph the corresponding curve. What is the rectangular equation of this curve?

Accepted Answer

(x+4)2+(y−4)2=16\left(x+4\$$right)^2$$+\left(y-4\$$right)^2=16$$

Answer

(x−4)2+(y+4)2=4\left(x-4\$$right)^2$$+\left(y+4\$$right)^2=4$$

Answer

(x−4)2+(y+4)2=16\left(x-4\$$right)^2$$+\left(y+4\$$right)^2=16$$

Answer

(x+4)2+(y−4)2=4\left(x+4\$$right)^2$$+\left(y-4\$$right)^2=4$$

Given the parametric equations x=4cos(t)−4x=4\(\cos\)(t)-4x=4cos(t)−4 and y=4sin(t)+4y=4\(\sin\)(t)+4y=4sin(t)+4 for ttt ∈\(\in\) [0,2π][0, 2π][0,2π], graph the corresponding curve. What is the rectangular equation of this curve?

Given the parametric equations $x=4\(\cos\)(t)-4$ and $y=4\(\sin\)(t)+4$ for $t$ $\in$ $[0, 2π]$ , graph the corresponding curve. What is the rectangular equation of this curve?