Homework 11 Parametric: Problem 3 Suppose a curve is traced by the parametric equations as t runs from 0 to . At what point (x, y) on this curve is the tangent line horizontal? x = y = 00 x = 2 (sin(t) + cos(t)) y = 218 cos² (t)- 16 sin(t)

Algebra and Trigonometry (MindTap Course List)
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Chapter8: Polar Coordinates And Parametric Equations
Section8.CR: Chapter Review
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Homework 11 Parametric: Problem 3
Suppose a curve is traced by the parametric equations
as t runs from 0 to π. At what point (x, y) on this curve is the tangent line horizontal?
X
Y
=
x = 2 (sin(t) + cos(t))
y = 21 - 8 cos² (t) - 16 sin(t)
Transcribed Image Text:Homework 11 Parametric: Problem 3 Suppose a curve is traced by the parametric equations as t runs from 0 to π. At what point (x, y) on this curve is the tangent line horizontal? X Y = x = 2 (sin(t) + cos(t)) y = 21 - 8 cos² (t) - 16 sin(t)
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