given-the-parametric-equations-x17costx17cost-and-y17sinty17sint-for-tt-in-the-i

Question

Given the parametric equations ﻿x=17cos⁡(t)x=17\cos(t)x=17cos(t)﻿ and ﻿y=17sin⁡(t)y=17\sin(t)y=17sin(t)﻿ for ﻿ttt﻿ ∈\in ﻿[0,2π][0,2\pi][0,2π]﻿, graph the corresponding plane curve. What is the rectangular equation of this curve?

Accepted Answer

﻿x2+y2=$$289x^2$+y^2=289x2+y2=289﻿ $$

Answer

﻿x2+y2=$$17x^2$+y^2=17x2+y2=17﻿ $$

Answer

﻿x2−y2=$$289x^2$-y^2=289x2$$−y2=289﻿

Answer

﻿x2−y2=$$17x^2$-y^2=17x2$$−y2=17﻿

Given the parametric equations x=17cos(t)x=17\(\cos\)(t)x=17cos(t) and y=17sin(t)y=17\(\sin\)(t)y=17sin(t) for ttt ∈\(\in\) [0,2π][0,2\(\pi\)][0,2π], graph the corresponding plane curve. What is the rectangular equation of this curve?

Given the parametric equations $x=17\(\cos\)(t)$ and $y=17\(\sin\)(t)$ for $t$ $\in$ $[0,2\(\pi\)]$ , graph the corresponding plane curve. What is the rectangular equation of this curve?