### Determining the Drag Coefficient for a Bungee JumperUse the false-position method to determine the drag coefficient needed so that a 95-kg bungee jumper has a velocity of 46 m/s after 9 s of free fall. Start with initial guesses of \( x_l = 0.2 \) and \( x_u = 0.5 \) and iterate until the approximate relative error falls below 5%.**Note:** The acceleration of gravity is 9.81 m/s². (Round the final answer to four decimal places.)The required drag coefficient is \( c_D = \_\_\_\_\_ \) kg/m.---For further clarification:- **False-position method:** An iterative numerical method for finding roots of a function, effectively used for solving equations.- **Variables \( x_l \) and \( x_u \):** Represent the lower and upper bounds for the initial guesses of the drag coefficient.- **Relative error:** The measure of error between iterations, which should fall below 5% for satisfactory accuracy.This problem involves applying principles of physics and numerical methods to solve for the drag coefficient that ensures the specified conditions for the bungee jumper's motion are met.

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