2. A concrete roof beam for an auditoriumhas a straight edge top and a paraboliclower edge as detailed in the figures.(a) Describe the four sides of its archedcross section with equationsin the xy - plane.A1.50.50Parabola0.50 m10.0 m(b) Use a definite integral to find the cross sectional area, A, of the beam in the xy - plane.(c) Determine the volume of concrete in the beam.1.25 m0.50 m

Answered: Image /qna-images/answer/63203380-7bfc-4c57-b381-284391b78fc8.jpg

2. A concrete roof beam for an auditorium has a straight edge top and a parabolic lower edge as detailed in the figures. (a) Describe the four sides of its arched cross section with equations in the xy - plane. A Parabola 0.50 m 10.0 m. (b) Use a definite integral to find the cross sectional area, A, of the beam in the xy - plane. (c) Determine the volume of concrete in the beam. 1.25 m 0.50 m

2. A concrete roof beam for an auditorium has a straight edge top and a parabolic lower edge as detailed in the figures. (a) Describe the four sides of its arched cross section with equations in the xy - plane. A Parabola 0.50 m 10.0 m. (b) Use a definite integral to find the cross sectional area, A, of the beam in the xy - plane. (c) Determine the volume of concrete in the beam. 1.25 m 0.50 m

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

Highway Drainage

Highway drainage is the process of extracting and regulating the excess surface water on the pavement by giving the desired slope. The construction of a highway drain helps to divert the water present on the surface, and sub-grade by the means of slope. Highway drainage systems are a necessary part of smooth functioning of traffic, since the highway drainage systems provide proper disposal of unwanted substances from the highways.

Question

2. A concrete roof beam for an auditorium
has a straight edge top and a parabolic
lower edge as detailed in the figures.
(a) Describe the four sides of its arched
cross section with equations
in the xy - plane.
A
1.5
0.5
0
Parabola
0.50 m
10.0 m
(b) Use a definite integral to find the cross sectional area, A, of the beam in the xy - plane.
(c) Determine the volume of concrete in the beam.
1.25 m
0.50 m

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