Answered: The Lagrangian of the system is given… | bartleby

Related questions

Question

The Lagrangian of the system is
given by: *
L =;m(2107 + l²03)
+ ml²0,0¿(cos0,cos02 – sin®,sin02)
|
+ mgl(2cos0, + cos02)
1
=
+ ml²0,ô2(cos0,cos02 + sinO,sin02)
+ mgl(2cos0, + cos02)

Consider the double pendulum shown on figure below. A double
pendulum is formed by attaching a pendulum directly to another
one. Each pendulum consists of a bob connected to a massless
rigid rod which is only allowed to move along a vertical plane.
The pivot of the first pendulum is fixed to a point 00. All motion
is frictionless.
x2
m
g
02
Y2
m

Expert Solution

Trending now

This is a popular solution!

Step by step

Solved in 2 steps with 1 images

SEE SOLUTION Check out a sample Q&A here

Blurred answer

Similar questions

A curve in three dimensional space is parametrized as F(u) = cos(u)i + sin(u)j + cos(3u)k, и є [0, 2т). Find the length of the curve (Hint: The answer is expressed in terms of the elliptic integrals), and give a numerical value up to three decimals (You can again use WolframAlpha).
Given vectors a=(5,3) and b=(-1,-2) Find the x-component of the resultant vector: T` = 2 a + 36
H6.
Use the following equations: Dal P₁" (x) = (1-1²) 11/12 (1) P/(x). P(x) 2T (1) (x² - 1. (21+1) (1-\m) p (cos 8). Y" (0.4) = √ 4m (+1)! To build Y and Y, and that they are normalized and orthogonal?
Please need solution
Solve the second derivative ду? for f(x) = tan-1G) %3D 2y2 (x* –3 y*) (x²+y²)² A:- 2x2 (x*-3y*) B:- (x²+y²)² 2y?(x* -3y*) С: (x²+y²)4 2x (x*-3y*) D: (x4+y4)4 E: none of above
I need help with number 3
Find the divergence and curl of each of the following vector functions: 1. S = < xy, 2yz, 3zx > 2. E = < y^2, (2xy+z^2), 2yz >
Please need solution
Given ϕ=xy+yz+xzϕ=xy+yz+xz, find gradient ϕ at point (1, 2, 3).
Evaluate the integral. dx (x – 4)(x – 3)(x + 5) | (Use symbolic notation and fractions where needed. Use C for the arbitrary constant.) dx %3D J (x – 4)(x – 3)(x + 5)