write-the-corresponding-rectangular-equation-for-the-following-parametric-equati-3

Question

Write the corresponding rectangular equation for the following parametric equation by eliminating $t$ . Draw a graph of the plane curve using the rectangular equation. Indicate the direction of the curve that is obtained by using arrows that correspond to the increasing values of $t$ .
$x=4$\csc$ t,y=2$\cot$ t$

Accepted Answer

﻿x216−y24=1\frac{$$x^2$$}{16}-\frac{$$y^2$$}{4}=116x2​−4y2​=1﻿

Answer

﻿x24−y216=1\frac{$$x^2$$}{4}-\frac{$$y^2$$}{16}=14x2​−16y2​=1﻿

Answer

﻿x24−y216=1\frac{$$x^2$$}{4}-\frac{$$y^2$$}{16}=14x2​−16y2​=1﻿