Figure shows a uniform beam subject to a linearly increasing distributed load. The equation for the...

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Figure shows a uniform beam subject to a linearly increasing distributed load. The equation for the resulting elastic curve is w. (-X* + 21X - L*X) 120 EIL Based on the above equation determine the point of maximum deflection (i.e., the value of x where dyidr = 0). Then substitute this value into Equation to determine the value of the maximum deflection. Use the following parameter values in your computation: L- 600 cm, E- 50,000 KN/cm. 1-30,000 cm. w = abed Niem. where (abed) is the last four digits in your ID university number. tey (b) Solve this problem by using: a) Graphical Method b) Bisection Method c) False Position Method d) Fixed point iteration e) Newton Raphson Method n Secunt Method Solve for 10 iteration cach. Figure shows a uniform beam subject to a linearly increasing distributed load. The equation for the resulting elastic curve is w. (-X* + 21X - L*X) 120 EIL Based on the above equation determine the point of maximum deflection (i.e., the value of x where dyidr = 0). Then substitute this value into Equation to determine the value of the maximum deflection. Use the following parameter values in your computation: L- 600 cm, E- 50,000 KN/cm. 1-30,000 cm. w = abed Niem. where (abed) is the last four digits in your ID university number. tey (b) Solve this problem by using: a) Graphical Method b) Bisection Method c) False Position Method d) Fixed point iteration e) Newton Raphson Method n Secunt Method Solve for 10 iteration cach.