find the length of the curve x = e^(-t) cos t, y = e^(-t) sin t over [0, pi]. parametric equations

Published 3 years ago • 3.1K plays • Length 6:42

Download video MP4
Download video MP3

Similar videos

5:55

find the length of the curve x = t- sin t, y = 1- cos t over [0, 2pi]. parametric equations
2:19

find the length of the arc x = 3 sin t, y = cos t. parametric equations. [0, pi]
2:12

find the length of the arc. x = cos t, y = sin t. parametric equations [0, 2pi]
4:47

graph curve with parametric equations x= 2 cos t, y = 3 sin t [-pi, 0]. orientation, rectangular eq
4:29

find the exact length of the curve on [0,1] for x = t sin t, y = t cos t. parametric equations
2:53

find length of curve on [0, 4 pi] for x = t-2 sin t, y = 1- 2 cos t correct to four decimal places
5:37

find length of the arc for x = ln(sec t tan t)- sin t, y = cos t on interval [0, pi/3]. parametric
7:15

find the exact length of curve on [0, pi] for x = 3 cos t - 3 cos 3t, y = 3 sin t 3 sin 3t.
21:39

putting algebraic curves in perspective
9:16

parametric representation of the parabola
6:46

amazing math graphs
3:36

find exact length of curve on [0, 3] for x = e^t e^(-t), y = 5 -2t. parametric equations
2:47

find length of curve for x = t e^(-t), y = t- e^(-t) correct to four decimal places. [0, 2]
3:38

find length of the arc for x = 8 cos t- 8t sin t, y = 8 sin t - 8t cos t on [0, pi/2] parametric
4:37

graph curve with parametric equations x= 2 cos t, y = 3 sin t. orientation, rectangular eq [0, pi]
0:15

memorization trick for graphing functions part 1 | algebra math hack #shorts #math #school
7:11

find length of the arc for x = 2 cos^3 t , y = 2 sin^3 t on [0, 2pi]. parametric equations
5:16

graph curve with parametric equations x= sin t, y= cos t. show orientation. cartesian equation
3:21

graph curve with parametric equations x = cos t, y = sin t [0, pi]. show orientation. cartesian eq
5:04

graph curve with parametric equations x = sin(2pi t), y = cos (2pi t). [0,1]. show orientation
4:47

sketch curve, identify highest point for parametric equations x = 2 sin t, y = cos (2t). derivative
7:23

find the point on the curve r(t)=(2cost 2 sin t e^t)

Clip.africa.com - Privacy-policy