i need the answer quickly A wire whose equation is Z = a(x* + y*) is rotated about z axis with constant angularvelocity . Zbeing vertical A bead of mass m slides on the wire. Lagrangian of the beadis:44.(a) m(r* +r*o*)- mgar?(b) =m[*(1+4r°a*)+r°o°]-mgar?(e) m(r² +r* sin² 0w² )- mgar²(4) *(1+4r²a²}+ r°a² sin o]-mgar

Given that, Mass of the bead = m , that slides on the wire such that wire is rotated about z-axis at…

A wire whose equation is Z = a(x +y) is rotated about z axis with constant angular velocity o. Zbeing vertical Abead of mass m slides on the wire. Lagrangian of the bead 44. is: +. (c) -m(r +r* sin* Ge*)- mgar?

A wire whose equation is Z = a(x +y) is rotated about z axis with constant angular velocity o. Zbeing vertical Abead of mass m slides on the wire. Lagrangian of the bead 44. is: +. (c) -m(r +r* sin* Ge*)- mgar?

College Physics

11th Edition

ISBN:9781305952300

Author:Raymond A. Serway, Chris Vuille

Publisher:Raymond A. Serway, Chris Vuille

Chapter1: Units, Trigonometry. And Vectors

Section: Chapter Questions

Problem 1CQ: Estimate the order of magnitude of the length, in meters, of each of the following; (a) a mouse, (b)...

See similar textbooks

Related questions

Q: using moments, how do u compute these

Q: Solve for the value of €,.

A: here, option d is correct

Q: masses m and 2m are connected by a light inextensible string which passes over a pulley of mass 2m…

A: Given data: The masses are, m1=m m2=2m The mass of pulley is M=2m. The radius of pulley is r=a.

Q: Given that the angular momentum operator L is defined as a cross product of position operator X and…

Q: prove that n = VE,

A: given data :-

Q: The divergence and curl of the function f(r, 0, q) = (r* sec 0)e, is ...... (4r^(3 ) sece)er ( [4r)…

Q: Prove that I de xR

Q: Prove that the relation ∂ri/∂qk =∂r˙i/∂q˙k holds if you have one particle system described by…

Q: prove e that 2. 1.

A: The distributive property is used here.

Q: In the graph given below, at the point A, the second derivative (dy/dx?) is B O a. posititve O b.…

Q: While investigating the angle dependence of V you found the following graph. Which is the suitable…

A: Required : Relationship between V and theta.

Q: A small metal ball of mass m and negative charge −q0 is released from rest at the point (0,0,d) and…

A: The magnitude of electric field is given as,

Q: Is a homoclinic orbit closed in a phase space and can it be periodic?

Q: Write the matrices which produce a rotation θ about the x axis, or that rotation combined with a…

A: The matrices which produce a rotation θ about x-axis is given by, A=1000cosθ-sinθ0sinθcosθ

Q: A heavy particle is projected from a point at the foot of a flying plane, inclined at an angle 45°…

Q: M.Sc Physics QM mean by Pauli's what do you Spin Matrices? Show that Pauli's matrices are spin…

Q: Prove the Jacobi identity: A × (B × C) + B × (C × A) + C × (A × B) = 0. Hint:Expand each triple…

A: A × (B × C) + B × (C × A) + C × (A × B) = 0

Q: Prove that

A: To prove: It is known that:

Q: If u⃗=<8,5>and v⃗=<−9,−2>, find projv⃗u

A: Basic Details The projection of the vector v over u is orthogonal projection of an onto vector on…

Q: Calculate Z for a single oscillator in an Einstein solid at a temperature T = 2TE = 2Ɛ/kB.

Q: 1 A) L= zmit – mgRcos0 What are the Lagrange equations for the particle in the given figure B)…

Q: L=T-V = 1²2 8² +mg | Cos Write down the Lagrange equation for a single generalised coordinate q.…

A: We have a Lagrange given by L=T-V=ml2θ˙2/2+mglcosθ which is for the case of a simple pendulum of…

Q: In the graph given below, at the point B, the second derivative (d²y/dx²) is В a. negative b. zero…

A: In this problem given a graph and various point A, B, and C. We find out second derivative at point…

Q: In the graph given below, at the point B, the second derivative (d'y/dx?) is B O a. infinite O b.…

A: The second derivative tell us whether the curve is Concave Up or Concave Down. If the second…

Q: Set up the triple integral of an arbitrary continuous function f(x, y, z) in spherical coordinates…

A: Please see the answer below

Q: Which of the following is conserved if the Lagrangian of the system is given as: 1 L=-m(x° + y*…

A: If the Lagrangian of the system is given, then the Lagrange's equation is defined as follows:

Q: If a particle of mass m is in a potential that is only a function of coordinates, calculate the…

Q: Consider a Lagrangian given by: L(r,i) )= mi2-k?. %3D Here x is the generalized coordinate. Evaluate…

Q: The Hamiltonian of a particle having mass m in one dimension is described by p 1. H = +mox +2µx.…

A: The energy of nth state of harmonic oscillator potential is given by

Q: Let f(z)= u(xx)+ i V(x>Y) be analytic Find the Cauchy-Reimann eguations polar Coordinate& ? function…

A: The necessary conditions for a function f(z)=u+iv to be analytic at all the points in a region R…

Q: Prove that AB, C -{ÂB‚C} + ({Â‚ĉ} - [A,C))B = 0, given that the commutator of X and Ý is denoted X,…

Q: A particle of mass m moves in a central force field with potential V(r). The La- grangian in terms…

Q: A system of particles its reduced mass is given by u moves in a central force F(r). (a) low, find…

Q: Prove the relationship fP, >=<- dt

A: Prove the relation : ddt<Px>=<-∂U∂x>

Q: Find the maximum and minimum moments of inerfia with respect to axes through point 0 of the shaded…

A: Introduction: Moment of inertia or rotational inertia is a tendency of a body to maintain its…

Q: Find the poisson brackets [F,G] for the functions: F = q1 +q2p{ and G = q +2p3

A: given: F=q1+q2p12G=q22+2p22

Q: Consider the following scalar and vectors: Ã = 41+ 3) + 7k T = 3x+8yz + 2zx 1. Calculate for the…

A: REQUIRED LAPLACIAN. DIVERGENCE.

Q: How many angular nodes are there for the spherical harmonic Y3,0 and at which values of θ do they…

A: The spherical harmonic are a group of functions used in math and the physical sciences to solve…

Q: A particle o frnass m' moves in horizontal plane along the curve s= a0 as shown in figure, where o…

A: 41) So, correct option is A

Q: Aball of mass m moves along a thread that rotates around one end at an angular velocity ω. The…

Q: Question 3 |A bead of mass m slides on a massive frictionless hoop of radius a. The hoop is rotating…

A: Given data: The radius of hoop is a. Mass of bead is m. Angular velocity is ω.

Q: or a one dimensional system, x is the position operator and p the momentum operator in the x…

Q: What do you mean by Harmonic ascillator. Prove that the Hamiltonian tor Harmonic oscillator can be…

A: A harmonic oscillator, Hamiltonian of harmonic oscillator, H = ?

Q: Find the real component if the complex number a + bi is raised to m if a = 7.4, b = 4, and m = 5.

A: Complex number form= a+biGivena=7b=4m=5

Q: Given the Hamiltonian: H=p²/2m+ V(x) What is the value of the commutator [H,x]?

Question

i need the answer quickly

A wire whose equation is Z = a(x* + y*) is rotated about z axis with constant angular
velocity . Zbeing vertical A bead of mass m slides on the wire. Lagrangian of the bead
is:
44.
(a) m(r* +r*o*)- mgar?
(b) =m[*(1+4r°a*)+r°o°]-mgar?
(e) m(r² +r* sin² 0w² )- mgar²
(4) *(1+4r²a²}+ r°a² sin o]-mgar

Expert Solution

This question has been solved!

Explore an expertly crafted, step-by-step solution for a thorough understanding of key concepts.

SEE SOLUTION Check out a sample Q&A here

Step 1

Step 2

Step 3

Step 4

Step by step

Solved in 4 steps

SEE SOLUTION Check out a sample Q&A here

Knowledge Booster

Learn more about

Need a deep-dive on the concept behind this application? Look no further. Learn more about this topic, physics and related others by exploring similar questions and additional content below.

Similar questions

Calculate the divergences of cach of the following vectors: (a) v = 3k (b) v = r (c) = (4xz + y?) î + (12a² – 2²) ĵ + (xy – yz) k (d) ở = -yî+ x} (c) v = . -
à ở từ if a = 2.8i+ 5.7 j – 8.1k, = b = − 4.9î + 4.4ĵ + 3.8k, and What are (a) the x component, (b) the y component, and (c) the z component of 7 1.8î + 2.8ĵ + 4.6k . (d) Calculate the angle between and the positive z axis. (e) What is the component of a along the direction of b? (f) What is the magnitude of the component of a perpendicular to the direction of b but in the plane of a and b? =
The surface integral of V = x + yŷ + (z - 3)2 over the sphere of unit radius centred at the origin is Select one: ○ a. 4π ○ b. O ○ c. 4π/3 ○ d. π
Q 1: Let å = -2 ỉ +3 j +6 k and b = 4 i + 6 j , Find ( 2 å + 3 b ,1-ål, å * å , å * b_ )
for the J component your answer could be simplified to L/pi correct?
HW11.1 Spherical coordinates (r, 0,0) are defined as: x = rsin @cos p. y = rsin sind. z = rcos 8. Thus_dxdydz = |(9,5)|drdədø . See page 261 in the book. a) Determine the Jacobian J. b) Using the Jacobian, integrate over the volume of sphere of radius R to determine the total volume of the sphere.
The Duffing oscillator with mass m is described by the non-linear second order DE d? 3 + ax + Bx° = y sin (wt), dt? where [x] = L and [t] = T. Calculate the dimensions of , B, y and w. Answer: a [B] = [w] = ||
Assume = 36 and H = 4. Determine the x-component of H.
P.1: Let lu) = (3). l») = (). a) Find the norm of Ju) and |v). Are these vectors normalized? b) If a = 4 – 2i, find alu). c) Find (ulv), (vlu).
The density of a spherical solid at a point P = (x, y, z) is given by f(x, y, z) = c(x² + y² + z²) , c it is a positive constant. When attempting a displacement from the point P = (1,2,3) of the interior of this solid, according to the vector below: a = (1, 1/2, -1) The density trend is: A) decrease B) increase to the maximum C) keep constant D) decrease to the maximum E) increase
Find Ix, ly, Iz of the Solid. The region R is defined by the coordinate planes and the equation x + 2y + 3z = 10. The density function is p(x, y, z) = x²yz. Provide an exact answer or answer accurate to at least 4 significant digits. Solid Solid 20 15 15 z 10 0. 48 12 18 i 2 3 4 Iy plane (green) Upper Boundary) (blue) M(black dot) I (ydlow dot) xy plane (green) Upper Boundary) (blue) Note: The graph is an example. The scale and equation parameters may not be the same for your particular problem. Ix = ly = Iz = Hint: Suggest using the rectangular coordinate system.
Question 6: The king's chamber of the Great Pyramid of Giza is located at its centroid. Assuming the pyramid to be a solid, calculate the height of the centroid z. [Hint: Use a rectangular differential plate element having a thickness dz and area (2x)(2y).]