2.22 A simply supported beam is loaded as shown in Fig. P2.22. Using singularity func- tions, the displacement along the beam can be expressed by the equation -5 14,(x) = [(x − 0)ª − (x − 5)¹] + 15√(x − 8)³ 6 +75 (x-7)²+²-238.25x By definition, the singularity function can be expressed as follows: x = {"x = [(x-a)" whenx > a} 0 when x

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2.22 A simply supported beam is loaded as shown in Fig. P2.22. Using singularity func-
tions, the displacement along the beam can be expressed by the equation
15
14,(x) = [(x - 0)¹ - (x - 5)²] + (x − 8)³
6
+75 (x-7)²+x²-238.25x
By definition, the singularity function can be expressed as follows:
(x = a)" =
[(x-a)" when x > al
when x≤ af
0
Develop a program that creates a plot of displacement versus distance along the beam x.
Note that x = 0 at the left end of the beam.
गणित
FIGURE P2.22
20 kips/ft
5-
150 kip-ft
15 kips
+2+1 +24
Transcribed Image Text:2.22 A simply supported beam is loaded as shown in Fig. P2.22. Using singularity func- tions, the displacement along the beam can be expressed by the equation 15 14,(x) = [(x - 0)¹ - (x - 5)²] + (x − 8)³ 6 +75 (x-7)²+x²-238.25x By definition, the singularity function can be expressed as follows: (x = a)" = [(x-a)" when x > al when x≤ af 0 Develop a program that creates a plot of displacement versus distance along the beam x. Note that x = 0 at the left end of the beam. गणित FIGURE P2.22 20 kips/ft 5- 150 kip-ft 15 kips +2+1 +24
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