b). Determine the COMPOSITE centroid of the T section.(x, y shown is the origin and the reference).TScale: 1 unit= 3 inArea (sq.in)x,A, (in')y,A, (in')PartDimensionsX-centroidy -centroidyA6 in x18in(Tail of T)В6 in x30inTop of T)x-Centroid =[in]v-Centroid =lin]

It is required to find the composite centroid of the T section.

b). Determine the COMPOSITE centroid of the T section. (x, y shown is the origin and the reference). Scale: 1 u 1 unit = 3 in Area (sq.in) x,A, (in') y,A, (in') Part Dimensions X-centroid y -centroid y A 6 in x18in (Tail of T) В 6 in x30in Top of T) x-Centroid = [in] V-Centroid = lin]

b). Determine the COMPOSITE centroid of the T section. (x, y shown is the origin and the reference). Scale: 1 u 1 unit = 3 in Area (sq.in) x,A, (in') y,A, (in') Part Dimensions X-centroid y -centroid y A 6 in x18in (Tail of T) В 6 in x30in Top of T) x-Centroid = [in] V-Centroid = lin]

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

Layout and Design

The layout is the process of marking all the building components on the land from the prepared plan. The layout of construction includes transferring the whole plan of foundations, boundaries of the structure, centerline of the wall, and all other important structural parts on the ground along with the length and width so that the components of buildings can be excavated properly. Designing is the process of establishing the concept of the building on paper in a properly engineered manner.

Question

b). Determine the COMPOSITE centroid of the T section.
(x, y shown is the origin and the reference).
T
Scale: 1 unit= 3 in
Area (sq.in)
x,A, (in')
y,A, (in')
Part
Dimensions
X-centroid
y -centroid
y
A
6 in x18in
(Tail of T)
В
6 in x30in
Top of T)
x-Centroid =
[in]
v-Centroid =
lin]

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Example Problem Solution Find: Centroid of composite Solution: Divide into simple areas Find centroid of each section Find moment areas Sum areas and moment areas Compute centroid locations Section A, mm² 1 5,000 2 2,500 3 3,927 4 -1,963 Σ 9,463.5 x y = x, mm 50 66.67 121.2 70 Σ*A ΣΑ ΣÿA ΣΑ ỹ, mm 25 66.67 50 40 Show the table and complete solution. Example above. 1. Determine the moment of inertia of the composite area about the centroidal y axis. XA, mm³ A, mm³ 250,000 125,000 166,667 166,667 476,032 196,350 -137,445 -78,540 755,254 409,476 2. Locate the centroid y of the composite area, then determine the moment of inertia of this area about the x' axis. -15 -50-50- Dimensions in mm 150 BYU IDAHO
By the method of section, compute the bar forces in the lettered bars of the trusses shown.