Problem 3 Determine the root/s of the following graphically: (Using Matlab/Python) a. f(x) = x³ + 3x² b. first positive root of f(x) = sin (x) + cos (1 + x²) - 1 where x is in radian. c. f(x) *(4-x) - 2 -0.52 - 9
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- Im trying to code a program that solves the schrodinger equation. For the region inside the well i know that it can either be C*cos kx or D*sinkx where k^2 is 2mE/hbar^2. But how can we determine whether it has even or odd parity as it changes in x? Does parity change with x? what decides parity?Consider the code presented below, in python: avg=df['bore'].mean(axis=0) df['bore'].replace(np.nan, avg, inplace= True) Describe what this code is doing.I don't need a code for these questions. I just need them answered Nine steel specimens were submerged in seawater at various temperatures, and the corrosion rates were measured. The results are presented in the following table:Temperature (OC)Corrosion(mm/yr.)26.6 1.5826 1.4527.4 1.1321.7 0.9614.9 0.9911.3 1.0515 0.828.7 0.688.2 0.59a. Construct a scatterplot of corrosion (y) vs. temperature (x). Verify that a linear model is appropriate.b. What is the least-square line (trendline/regression line) for predicting corrosion from temperature?c. Two steel specimens whose temperatures differ by 10OC are submerged in seawater. By how much would you predict their corrosion rates differ?d. Predict the corrosion rate for steel submerged in seawater at a temperature of 20OC.e. Construct a table with predicted values from the original dataset.f. Compute the residuals. Which point has the residual with the largest magnitude?g. What is the correlation between temperature and corrosion rate? What…
- make a python code for this problem using jupyter notebook Determine the real root of f(x) = 5x3 - 5x2 + 6x - 2 using the bisection. Employ initial guesses of x, = 0 and x., = 1 and iterate until the relativeapproximate error falls below a level of 10%.Create a matlab or python code using Bairstow's method to find all roots of polynomial f(x) = 5x3 - 2x2 + 20x - 8 and r = 0.1, s = 0.1evaluate nCxpxqn-x for the values of n, x, and p given in Problem A) n= 4, x= 2, p=1/2