Consider an infinitely long l-beam. There is a Gaussian distribution w(x) acting over the entire I-beam, as shown in the figure below. w(x) = e-(x m-1)2 kN/m x = x0 What is the resultant force acting over the I-beam from the distributed load? What is the resultant moment from the distributed load about the point xo? Note that xo = -5 m. (Hint: do some research on the Gaussian integral).

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Consider an infinitely long I-beam. There is a Gaussian distribution
w(x) acting over the entire I-beam, as shown in the figure below.
w(x) = e-(x m¯1)² kN/m
х— Хо
What is the resultant force acting over the I-beam from the distributed load? What is the resultant
moment from the distributed load about the point xo? Note that xo = -5 m. (Hint: do some
research on the Gaussian integral).
Transcribed Image Text:Consider an infinitely long I-beam. There is a Gaussian distribution w(x) acting over the entire I-beam, as shown in the figure below. w(x) = e-(x m¯1)² kN/m х— Хо What is the resultant force acting over the I-beam from the distributed load? What is the resultant moment from the distributed load about the point xo? Note that xo = -5 m. (Hint: do some research on the Gaussian integral).
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