The basic differential equation of the elastic curve for a uniformly loaded beam (Figure) is given as
Question:
The basic differential equation of the elastic curve for a uniformly loaded beam (Figure) is given as
El d2y/dx2 = wLx/2 – wx2/2
where E = the modulus of elasticity and l = the moment of inertia. Solve for the deflection of the beam using
(a) The finite-difference approach (Δx = 2 ft) and
(b) The shooting method. The following parameter values apply; E = 30,000 ksi, l = 800 in4, w = 1 kip/ft, L = l0 ft. Compare your numerical results to the analytical solution,
.png)
Fantastic news! We've Found the answer you've been seeking!
Step by Step Answer:
This is a boundaryvalue problem because the values of only one of the variables are known at two sep...View the full answer
Answered By
JAPHETH KOGEI
Hi there. I'm here to assist you to score the highest marks on your assignments and homework. My areas of specialisation are:
Auditing, Financial Accounting, Macroeconomics, Monetary-economics, Business-administration, Advanced-accounting, Corporate Finance, Professional-accounting-ethics, Corporate governance, Financial-risk-analysis, Financial-budgeting, Corporate-social-responsibility, Statistics, Business management, logic, Critical thinking,
So, I look forward to helping you solve your academic problem.
I enjoy teaching and tutoring university and high school students. During my free time, I also read books on motivation, leadership, comedy, emotional intelligence, critical thinking, nature, human nature, innovation, persuasion, performance, negotiations, goals, power, time management, wealth, debates, sales, and finance. Additionally, I am a panellist on an FM radio program on Sunday mornings where we discuss current affairs.
I travel three times a year either to the USA, Europe and around Africa.
As a university student in the USA, I enjoyed interacting with people from different cultures and ethnic groups. Together with friends, we travelled widely in the USA and in Europe (UK, France, Denmark, Germany, Turkey, etc).
So, I look forward to tutoring you. I believe that it will be exciting to meet them.
2+ Reviews
10+ Question Solved
Related Book For 
Numerical Methods For Engineers
ISBN: 9780071244299
5th Edition
Authors: Steven C. Chapra, Raymond P. Canale
Question Posted:
