Question: write python code The Secant Method for finding the solution (root or zero) or a nonlinear equation The Simpson's 1/3 rule for numerical integration The

write python code

write python code The Secant Method for finding the solution (root or

The Secant Method for finding the solution (root or zero) or a nonlinear equation The Simpson's 1/3 rule for numerical integration The Gauss-Jordan elimination method for finding an inverse matrix. Write a function defined as: lef Probability (PDF, args, c, GT=True): 1 PDE: is the Gaussianormal probability density function f(x) =- which takes 1 V21 argument containing values for x, (population mean), and o (population standard deviation). args: is a tuple containing u and o C: is a floating point value GT: is a boolean indicating if we want the probability of x being greater than (GT=True) or less than (GT=False) To find the probability of xyou should use the Simpson's 1/3 rule to integrate PDe between the limits of x=u-5.0 to Write and call a main() function that uses your probability function to find: P(xu+20 N(175, 3)) Print you findings to the console in the following format: P(x181.00 N(175,3))=Z.ZZ | The Secant Method for finding the solution (root or zero) or a nonlinear equation The Simpson's 1/3 rule for numerical integration The Gauss-Jordan elimination method for finding an inverse matrix. Write a function defined as: lef Probability (PDF, args, c, GT=True): 1 PDE: is the Gaussianormal probability density function f(x) =- which takes 1 V21 argument containing values for x, (population mean), and o (population standard deviation). args: is a tuple containing u and o C: is a floating point value GT: is a boolean indicating if we want the probability of x being greater than (GT=True) or less than (GT=False) To find the probability of xyou should use the Simpson's 1/3 rule to integrate PDe between the limits of x=u-5.0 to Write and call a main() function that uses your probability function to find: P(xu+20 N(175, 3)) Print you findings to the console in the following format: P(x181.00 N(175,3))=Z.ZZ |

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