The path of an object is given
by the parametric equations
x(t)=
3
+
11
⋅
cos
(
3
⋅
t
)
\displaystyle {3}+{11}\cdot{\cos{{\left({3}\cdot{t}\right)}}}
3
+
11
⋅
cos
(
3
⋅
t
)
y(t)=
5
+
4
⋅
sin
(
3
⋅
t
)
\displaystyle {5}+{4}\cdot{\sin{{\left({3}\cdot{t}\right)}}}
5
+
4
⋅
sin
(
3
⋅
t
)
On the ellipse,
point A is at (
,
)
point B is at (
,
)
point C is at (
,
)
point D is at (
,
)
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