Q2. (a) Determine the maximum deflection of a cantilever beam at its free end subject to a uniformly distributed load f (N/m) in terms of its dimensions and physical properties, as shown in Fig. 2 below. (b) Now, assume that this cantilever beam made of Gold which has a length of L = 200 µm, a width of w = 50 µm, a thickness of t = 1 um, and the total force applied on the beam is equal to F = 10 µN. Find the numerical value of the maximum of the maximum deflection at its tip. L Figure 2. The diagram for Q2.
Q2. (a) Determine the maximum deflection of a cantilever beam at its free end subject to a uniformly distributed load f (N/m) in terms of its dimensions and physical properties, as shown in Fig. 2 below. (b) Now, assume that this cantilever beam made of Gold which has a length of L = 200 µm, a width of w = 50 µm, a thickness of t = 1 um, and the total force applied on the beam is equal to F = 10 µN. Find the numerical value of the maximum of the maximum deflection at its tip. L Figure 2. The diagram for Q2.
Chapter2: Loads On Structures
Section: Chapter Questions
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Transcribed Image Text:Q2. (a) Determine the maximum deflection of a cantilever beam at its free end subject to a uniformly
distributed load f (N/m) in terms of its dimensions and physical properties, as shown in Fig. 2 below.
(b) Now, assume that this cantilever beam made of Gold which has a length of L = 200 µm, a width of
w = 50 um, a thickness of t = 1 um, and the total force applied on the beam is equal to F = 10 uN.
Find the numerical value of the maximum of the maximum deflection at its tip.
Figure 2. The diagram for Q2.
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