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# (Solved): subject: numerical methodssolve using 3 methods: 1) bisection method2) newton-raphson method3)s ...

subject: numerical methods

solve using 3 methods:
1) bisection method
2) newton-raphson method
3)secant method
ONLY HAND calculations please no matlab!

A uniform beam is subject to a linearly increasing distributed load. The figures drawn shows the elastic condition for the resulting elastic curve that can be translated to the given equation: $y=\frac{W_{0}}{120 E I L}\left(-x^{5}+2 L^{2} x^{3}-L^{4} x\right)$ Determine the point of maximum deflection by using root finding methods and substitute the value into the given equation to determine the value of the maximum deflection. Given parameters: $$L=600 \mathrm{~cm}, E=20,000 \mathrm{kN} / \mathrm{cm}^{\wedge} 2,1=30,000 \mathrm{~cm}^{\wedge} 4, W=2.5 \mathrm{kN} / \mathrm{cm}$$

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