2. A pipe of length L is lifted by a sling, as shown in thefigure. The outer diameter of the pipe is 150 mm, its wallthickness is 6 mm, and its weight density is 14.7 kN/m³.The length of the pipe is L= 12 m and the distance betweenthe lifting points is s = 4 m. [Ignore axial forces].a. Derive expressions for the shear force and bendingmoment along the pipe.b. Determine the maximum bending moment and thelocation(s) where this occurs.c. Determine the maximum bending stress in the pipe dueto its own weight.

Answered: 2. A pipe of length L is lifted by a…

Elements Of Electromagnetics

7th Edition

ISBN:9780190698614

Author:Sadiku, Matthew N. O.

Publisher:Sadiku, Matthew N. O.

ChapterMA: Math Assessment

Section: Chapter Questions

Problem 1.1MA

See similar textbooks

Similar questions

I need the answer as soon as possible
Draw Shear Force and Bending Moment Diagram Graphically for the following Beam
For a uniformly loaded span of a cantilever beam attached to a wall at x = 0 with the free end at x = L, the formula for the vertical displacement from y = 0 under the loaded condition with y the coordinate in the direction opposite that of the load can be written as follows: Y= -(X4 – 4X³ + 6X²) where Y is the vertical displacement, X = x/L, and L is the length of the beam. The formula was put into dimensionless form to answer the following question: What is the shape of the deflection curve when the beam is in its loaded condition and how does it compare with its unloaded perfectly horizontal orientation? The answer is provided graphically in Figure Q4. Figure Q4 shows the vertical deflection of a uniformly loaded cantilever beam and its comparison with the unloaded perfectly horizontal orientation. Write a script to get the same figure as Figure Q4 by solving the following question. 1 · Unloaded cantilever beam 0.5 Uniformly loaded beam -0.5 -1E > -1.5 -2- -2.5 -3 -3.5 0.5 1 1.5…
Develop an expression for the shear force V(x) as a function of position (x) along the beam.
For the bracket shown in the figure: > The moment of the force (100ON) about pin A is.... > The moment of the force (1000N) about pin B is... > The moment of the force (1000N) about pin C is... -600mm 1000 N 500mm 200mm
For the frame shown in the figure , the bending moment at B equals * 100 kN 1,5 10 kN/m 1,5 A B. +20m20m -3.0 m- -2.0 m- O 102 kN.m c.w. 98 kN.m c.w. 98 kN.m c.c.W. O 102 kN.m c.c.w.
A bending moment due to load applied on the head of femur bone which is offset by a distance (x= 50 mm) off the bone center for a person standing in relaxation.His weight is 70kg.1. Find the maximum bending stress induced due to the weight and compare it to the maximum comp. stress. R= 20mm t= 12mm.2. Draw the expression for the second moment (I) basing on min-wall hollow cylinder.3. Find the principal stress σ1, σ2, τx1y1, and the angle θp for point C and D shown.
Question 1: In the system shown in the figure, built-in support at point A, fixed support at point Bare available. Normal Force (N) that will occur in the system under a given external loading,Draw the Shear Force (T) and Bending Moment (M) diagrams.
The channel shape cross-section and the rectangular cross-section shown in the Figure Q4 are made of materials with elastic-perfectly plastic behaviour. The yield stress of the material used for the channel shape cross-section is oy=418 MPa, whereas that used for the rectangular cross- section is 0.70y. Compute the thickness of the web, t, of the channel shape section if the two cross sections have identical plastic bending moment about the z-axis. In Figure 4, h= 84 mm, b=46 mm, a=11 mm, H=84 mm, d= 46 mm Z || Part a) b N.mm h Z mm d 1. The numerical value of plastic section modulus of the solid rectangular section is mm ³ H 2. The numerical value of plastic moment of the solid rectangular section is Part b) calculate the value of t The numerical value of t can be calculated as
The figure below shows a cable supporting a beam. In addition there is a vertical force acting on the right end of the beam. L Calculate the normal force N(x), the shear force V (x), the moment M(x) as a function of the parameters L and f. (Partial Answer: N(x) = 2f for 0
5 kN/m Q.3 Find the maximum compression and tension 3 cm 3 cm 14 cm beam stress for the cross section as figure below. 20 cm (Show all of your calculations) 25 kN.m 30 cm 1.5 m 0.5 m 20 cm cross section
Pravinbhai

SEE MORE QUESTIONS

Recommended textbooks for you

Elements Of Electromagnetics

Mechanical Engineering

ISBN:

9780190698614

Author:

Sadiku, Matthew N. O.

Publisher:

Oxford University Press

Mechanics of Materials (10th Edition)

Mechanical Engineering

ISBN:

9780134319650

Author:

Russell C. Hibbeler

Publisher:

PEARSON

Thermodynamics: An Engineering Approach

Mechanical Engineering

ISBN:

9781259822674

Author:

Yunus A. Cengel Dr., Michael A. Boles

Publisher:

McGraw-Hill Education

Elements Of Electromagnetics

Mechanical Engineering

ISBN:

9780190698614

Author:

Sadiku, Matthew N. O.

Publisher:

Oxford University Press

Mechanics of Materials (10th Edition)

Mechanical Engineering

ISBN:

9780134319650

Author:

Russell C. Hibbeler

Publisher:

PEARSON

Thermodynamics: An Engineering Approach

Mechanical Engineering

ISBN:

9781259822674

Author:

Yunus A. Cengel Dr., Michael A. Boles

Publisher:

McGraw-Hill Education

Control Systems Engineering

Mechanical Engineering

ISBN:

9781118170519

Author:

Norman S. Nise

Publisher:

WILEY

Mechanics of Materials (MindTap Course List)

Mechanical Engineering

ISBN:

9781337093347

Author:

Barry J. Goodno, James M. Gere

Publisher:

Cengage Learning

Engineering Mechanics: Statics

Mechanical Engineering

ISBN:

9781118807330

Author:

James L. Meriam, L. G. Kraige, J. N. Bolton

Publisher:

WILEY

SEE MORE TEXTBOOKS