Find:Segment AB:V(x) in NewtonsM(x) in Newton metersSegment BC:V(x) in NewtonsM(x) in Newton metersSegment CD:V(x) in NewtonsM(x) in Newton meters A beam with rigid support at A, pin connection at C and roller at D has the geometry and loads as shownin the figure and parameter table. Find the equations for the shear and moment as a function of x in eachsegment of the beam.Follow the sign convention that positive shear tends to rotate the object clockwise, and a positive momentwould tend to bend the object concave up. Take the origin for all functions to be at A.В|CDparametervalueunits1080N-m350N/mL1L2L33m4Segment AB (0 m

Answered: Image /qna-images/answer/5924cf68-5527-4748-9900-99aafe174ebe.jpg

Answered: Segment AB: V(x) in Newtons M(x) in…

Segment AB: V(x) in Newtons M(x) in Newton meters Segment BC: V(x) in Newtons M(x) in Newton meters Segment CD: V(x) in Newtons M(x) in Newton meters

Structural Analysis

6th Edition

ISBN:9781337630931

Author:KASSIMALI, Aslam.

Publisher:KASSIMALI, Aslam.

Chapter2: Loads On Structures

Section: Chapter Questions

Problem 1P

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Concept explainers

Unit Conversion

Standard units are also called SI units. SI units are used for measuring a physical quantity satisfying certain conditions. There are two types of units: fundamental units and derived units. Fundamental units are physical quantities that are independent, that is, they do not depend on other quantities like mass, length, or time. There are plenty of quantities in our lives which need to be measured and compared. Measuring is the comparison of a particular physical quantity with its reference value. A unit is a measure of a fixed physical quantity. A physical quantity is the product of a unit and the numerical value we need to compare with.

Question

Find:

Segment AB:

V(x) in Newtons

M(x) in Newton meters

Segment BC:

V(x) in Newtons

M(x) in Newton meters

Segment CD:

V(x) in Newtons

M(x) in Newton meters

A beam with rigid support at A, pin connection at C and roller at D has the geometry and loads as shown
in the figure and parameter table. Find the equations for the shear and moment as a function of x in each
segment of the beam.
Follow the sign convention that positive shear tends to rotate the object clockwise, and a positive moment
would tend to bend the object concave up. Take the origin for all functions to be at A.
В
|C
D
parameter
value
units
1080
N-m
350
N/m
L1
L2
L3
3
m
4
Segment AB (0 m <x < 3 m)
V (2) =
N
M(x) =
N-m
Segment BC (3 m <x < 7 m)
V(x) =
N
M(r)
N-m
Segment CD (7 m <x < 10 m)
V(z) =
M(x)
N-m
3.

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