

6) Convert the following parametric equation to rectangular equations. x = 2 tant-2 (x = 2...
2) Find a rectangular equation for the curve with the given parametric equations. x = 2 sin(t).y = 2 cos(t);0 st <270 (b) x2 + y2 = 2 c) x2 + y2 = 4 (d) y = x2 - 4 (a) y2 - x2 = 2 (e) y = x2 - 2
convert the rectangular equation y = 3x - 6 into parametric form.
Convert the parametric equations x = t2 + 1, y = 1 - t to rectangular form.
Solve C and D part please
Sketch the curve represented by the parametric equations (indicate the orientation of the curve), and write the corresponding rectangular equation by eliminating the parameter.(Can you name the curve?) (a) r = sin 0, y = cos, - SOST (b) x = 4 sect and y = 3 tant 3 3 (c) r=-1+ z sint and y = cost for -A <t <3 (d) x = cosht and y cosh 3t (no need to sketch...
4. Find a rectangular equation for the plane curve defined by the parametric equations x=3sin()y = 3 cos(1) (a) y = x-3 (C) y = 7-9 (b) x + y = 9 (d) x+y = 3 5. Write the equation r = 4 cos in rectangular form. (a) x + y - 4y (b) x² + y = 4x (C) (x + y) = 4x (d) (x+y)* = 4y 6. Write [2(cos 15° + i sin 15°)] in rectangular form....
Find a set of parametric equations to represent the graph of the rectangular equation y = 2 - x2 using t = x + 1
This question gives you a pair of parametric equations. Find a rectangular equation for the plane curve defined by the parametric equations. =t+4, y=t, fort in (-0, 0) 9
Cho Use a graphing calculator to graph the parametric equations. Then find the equivalent rectangular equation. x=t+3 y=143 -25+52 The equivalent rectangular equation is y = OB.
11. [-70.29 Points) DETAILS Find a set of parametric equations for the rectangular equation that satisfies the given condition. (Enter your answers as a comma-separated list.) y = x2, t = 2 at the point (2, 4)
1) Given parametric equations x(t) = 2 + t and y(t) = 2-1, determine the rectangular form by eliminating the parameter. I Determine the equation of the given graph of the ellipse: (-2,8) (-2,5+15) (-4,5) (0,5) (-2,5) (-2,5-15) (-2, 2) +X