Suppose that a particle follows the cycloid x = x(t) = 1 – cos(t) y = y(t) = t – sin(t). Determine the velocity and acceleration vectors: v(1.75л) — a(1.75л) — a(2.57) = Determine the angles (in radians): Z(v(1.75x), a(1.757)) = 2(r(2.5л), а(2.5л)) %3D

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter11: Topics From Analytic Geometry
Section: Chapter Questions
Problem 18T
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Suppose that a particle follows the cycloid
x = x(t) = 1 – cos(t) y = y(t) = t – sin(t) .
Determine the velocity and acceleration vectors:
V(1.75л) —
a(1.75л) %—
а(2.5л) —
Determine the angles (in radians):
2(v(1.75л), а(1.75л)) —
2(r(2.5л), а(2.5л)) %—
Transcribed Image Text:Suppose that a particle follows the cycloid x = x(t) = 1 – cos(t) y = y(t) = t – sin(t) . Determine the velocity and acceleration vectors: V(1.75л) — a(1.75л) %— а(2.5л) — Determine the angles (in radians): 2(v(1.75л), а(1.75л)) — 2(r(2.5л), а(2.5л)) %—
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