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13 Figure P5.13a shows a uniform beam subject to a lin- rly increasing distributed load. The equation for the result- g elastic curve is (see Fig. P5.13b)

13 Figure P5.13a shows a uniform beam subject to a lin- rly increasing distributed load. The equation for the result- g elastic curve is (see Fig. P5.13b)

Elements Of Electromagnetics
Elements Of Electromagnetics
7th Edition
ISBN:9780190698614
Author:Sadiku, Matthew N. O.
Publisher:Sadiku, Matthew N. O.
ChapterMA: Math Assessment
Section: Chapter Questions
Problem 1.1MA
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How to determine point of maximum deflection where dy/dx = 0?

tx = 0, y = 0) FIGURE P5.13 -L- (a) (b) Wo porta in wo 120EIL (-x³ +21²x³ - L^x) stor WONN (x = L, y = 0) a www X 5.13 Figure PS.13a shows a uniform beam subject to a lin- early increasing distributed load. The equation for the result- ing elastic curve is (see Fig. P5.13b) (P5.13) Use bisection to determine the point of maximum deflection (that is, the value of x where dy/dx = 0). Then substitute this value into Eq. (P5.13) to determine the value of the maximum deflection. Use the following parameter values in your com- putation: L = 600 cm. E= 50,000 kN/cm', /= 30,000 cm*, and wo = 25 kN/cm
Transcribed Image Text:tx = 0, y = 0) FIGURE P5.13 -L- (a) (b) Wo porta in wo 120EIL (-x³ +21²x³ - L^x) stor WONN (x = L, y = 0) a www X 5.13 Figure PS.13a shows a uniform beam subject to a lin- early increasing distributed load. The equation for the result- ing elastic curve is (see Fig. P5.13b) (P5.13) Use bisection to determine the point of maximum deflection (that is, the value of x where dy/dx = 0). Then substitute this value into Eq. (P5.13) to determine the value of the maximum deflection. Use the following parameter values in your com- putation: L = 600 cm. E= 50,000 kN/cm', /= 30,000 cm*, and wo = 25 kN/cm
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