For the distributed loads shown (System 1). a) Reduce the distributed loads to three concentrated forces and specify where each force acts along the beam (System 2). b) Reduce the system to an equivalent force and moment at A (System 3). c) How do we know that the simplest resultant exists? d) Draw the simplest resultant (a single force that produces the same moment about A). Note: Draw and label each system
For the distributed loads shown (System 1). a) Reduce the distributed loads to three concentrated forces and specify where each force acts along the beam (System 2). b) Reduce the system to an equivalent force and moment at A (System 3). c) How do we know that the simplest resultant exists? d) Draw the simplest resultant (a single force that produces the same moment about A). Note: Draw and label each system
Chapter2: Loads On Structures
Section: Chapter Questions
Problem 1P
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For the distributed loads shown (System 1).
a) Reduce the distributed loads to three concentrated forces and specify where each force acts along the beam (System 2).
b) Reduce the system to an equivalent force and moment at A (System 3).
c) How do we know that the simplest resultant exists?
d) Draw the simplest resultant (a single force that produces the same moment about A).
Note: Draw and label each system.
Transcribed Image Text:q(x) = (2x + 8x) lb/ft
450 lb/ft
-150 lb/ft
A
6 ft
12 ft
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