Using the MATLAB editor, Make a script m-file for the following: The velocity of an object dropped vertically from a height h0 as it falls is given by:   And that h0 = 42 meters and g = 9.81 m/sec2 For values of h from 42 to 0 meters in increments of 0.5 meters Make variables h0 and g and assign values Find the values of v in m/s

f(x) = 1/(1 + 25.a?) This is a somewhat famous function in numerical analysis because it displays interesting behavior when approximated using polynomial interpolation on uniformly spaced nodes. You are going write your own code for polynomial interpolation and investigate the accuracy of two approximations. Task: Do the following: 1. Write a function that takes an array containing n+1 distinct points and returns the coefficients a, k 0, 1, .. . , n for the Newton form of the interpolating polynomial for an arbitrary function. You can pass in either the function f(x) or an array of function values at the points. 2. Write a function that takes the Newton coefficients of the polynomial and a point r and evaluates P,(x). This should be the nested product form that is similar to Horner's method. 3. Write a program that calls your two functions to compute the interpolating polynomial for the specific function f(x) given above and does the following: (a) Using the 21 uniformly spaced nodes…

Using the MATLAB editor, make a script m-file for the following: The distance an object with constant acceleration has traveled is given by: d = x0 + vt + 0.5at2 And that x0 = 2.25 meters, v = -0.37 meters/sec and a = 0.32 meters/sec2 For values of t from 0 to 45 sec in increments of 3 secMake variables for x0, v and a, and assign valuesFind the values of d in metersDisplay the results on a x-y scatter plot With t the independent variable plotted on the x axisAnd d the dependent variable plotted on the y axisInclude units within the labels

Please use matlab.

make a code , if you can uses mathlab keep basic code no if or return

Using the MATLAB editor, make a script m-file for the following: The velocity of an object dropped vertically from a height h0 as it falls is given by     And that h0 = 32 meters and g = 9.81 m/sec2 For values of h from 32 to 0 meters in increments of 0.25 metersMake variables h0 and g and assign valuesFind the values of v in m/sDisplay the results with headers including unitsWith h in the first column and v in the second column