2. What is the function y(x) that describes the shape of a cable of length L and mass per unit le...

Question

Question

2. What is the function y(x) that describes the shape of a cable of length L and mass per unit length stretched between the p

science Advanced-Physics

Add a comment Improve this question Transcribed image text

Answer 1

Answer #1

that descies the the Cable lengtt L y is te deck weight The Vatial ECable 冫。 NoW ds and dy み. · Hese Tan dy 0 a) o fnd teonal that meart ta minimize 0 ntdCinaa Vafable u delneds Snhk om uy Assuring ven V(O)20 er in Cor) DY

Add a comment

Answer 2

Similar Homework Help Questions

Problem 2: Hanging cable A cable of uniform mass per unit length p(x)-ρ constant, hangs freely fr...

Problem 2: Hanging cable A cable of uniform mass per unit length p(x)-ρ constant, hangs freely from the ceiling as shown in the figure. Assume that the cable possesses no flexural stiffness. Derive the equation of motion for small horizontal vibrations y(x, t) of the cable as well as the associated boundary conditions. Problem 2: Hanging cable A cable of uniform mass per unit length p(x)-ρ constant, hangs freely from the ceiling as shown in the figure. Assume that the...
Discretization, ODE solving, condition number. Consider the differential equation 5y"(x) - 2y'(x) +10y(x)0 on the interval x E [0,10] with boundary conditions y(0)2 and y (10) 3 we set up a f...

Discretization, ODE solving, condition number. Consider the differential equation 5y"(x) - 2y'(x) +10y(x)0 on the interval x E [0,10] with boundary conditions y(0)2 and y (10) 3 we set up a finite difference scheme as follows. Divide [0,10] into N-10 sub-intervals, i.e. {xo, X1, [0,1,. 10. Denote xi Xo + ih (here, h- 1) and yi E y(x). Approximate the derivatives as follows X10- 2h we have the following equations representing the ODE at each point Xi ,i = 1,...
Question. 4 (20%) A uniformly loaded beam of length "L" is supported at both ends. The deflection y(x) is a function of horizontal position x and is given by the differential equation on...

Question. 4 (20%) A uniformly loaded beam of length "L" is supported at both ends. The deflection y(x) is a function of horizontal position x and is given by the differential equation on dEl d1 Beat dE 4() Assume q(x) is constant. Determine the equation for y(x) in terms of different variables. Hint: Use laplace transform. Below are boundary conditions: (L)ono dene y"(o) o no deflection at x= 0 and L no bending moment at x 0 and L y...

2. What is the function y(x) that describes the shape of a cable of length L and mass per unit le...

Homework Answers

Add Answer to:
2. What is the function y(x) that describes the shape of a cable of length L and mass per unit le...

Post as a guest

Earn Coins

Problem 2: Hanging cable A cable of uniform mass per unit length p(x)-ρ constant, hangs freely fr...

Discretization, ODE solving, condition number. Consider the differential equation 5y"(x) - 2y'(x) +10y(x)0 on the interval x E [0,10] with boundary conditions y(0)2 and y (10) 3 we set up a f...

Question. 4 (20%) A uniformly loaded beam of length "L" is supported at both ends. The deflection y(x) is a function of horizontal position x and is given by the differential equation on...

2. What is the function y(x) that describes the shape of a cable of length L and mass per unit le...

Homework Answers

Add Answer to: 2. What is the function y(x) that describes the shape of a cable of length L and mass per unit le...

Post as a guest

Earn Coins

Problem 2: Hanging cable A cable of uniform mass per unit length p(x)-ρ constant, hangs freely fr...

Discretization, ODE solving, condition number. Consider the differential equation 5y"(x) - 2y'(x) +10y(x)0 on the interval x E [0,10] with boundary conditions y(0)2 and y (10) 3 we set up a f...

Question. 4 (20%) A uniformly loaded beam of length "L" is supported at both ends. The deflection y(x) is a function of horizontal position x and is given by the differential equation on...

Add Answer to:
2. What is the function y(x) that describes the shape of a cable of length L and mass per unit le...