Write a MATLAB program that prompts the user to enter a day of the yearin mm-dd format: February 4 would be input as 02-04.Plot the daily lows and highs for that day of all the years from 1869 to2023 at two different smoothing levels specified by the user. Use movingmean smoothing for the 1st level of smoothing, and Gaussian smoothing forthe 2nd level of smoothing. There should be 4 curves: Daily Lows with 2levels of smoothing, and Daily Highs with 2 levels of smoothing. Plot thecurves with different colors, and use a thicker line for the level 2smoothed curve.Label the x axis with the years. Don't hard code the years, get themfrom the data file.Label the title with the day and years plotted and and the sub-title withthe smoothing levels. Don't hard code the numbers. Get the numbers fromthe data file and the user input.

MATLAB program that fulfills your requirements. It prompts the user to enter a day in mm-dd format,…

Answered: Write a MATLAB program that prompts the…

Database System Concepts

7th Edition

ISBN:9780078022159

Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan

Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan

Chapter1: Introduction

Section: Chapter Questions

Problem 1PE

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As we learned in the lecture, computer software uses decimal degrees (DD), as they are much easier to handle in complex algorithms for various mapping applications. Your task is to convert Lat-Long from DMS to DD and vice versa. Remember: when using DD, the cardinal direction are replaced by positive and negative numbers . The "+" sign is omitted (it is implied) and only the minus sign "--" is mandatory . (See lecture) Washington Monument in DC has the following coordinates, in DMS: LAT: 38 deg 53 min 22 sec North ; LONG: 77 deg 02 min 19 sec West. Use an online converter (such as https://www.latlong.net/degrees-minutes-seconds-to-decimal-degreesLinks to an external site.) and find the coordinates in decimal degrees. Choose the correct coordinates in DD for the Washington Monument: 38.88944444 , 77.03861111 38.88944444 , --77.03861111 --38.88944444 , 77.03861111 --38.88944444 , --77.03861111
I need to know about the ground track coverage of a satellite. The following MATLAB code plots the orbit of a satellite in lat vs long. It also plots a building which we assume is the ground station. Does the building have coverage of the satellite? The plot shows the building is outside of the orbit of the satellite. If it does have coverage, how much time per day does it have coverage. % Initial conditionsomega_earth = rad2deg(7.2921151467e-5); % deg/sa = 3096.7363; % kmecc = 0.74;inc = 63.4349; % degreesraan = -86.915798; % degreesargp = 270; % degreesf = linspace(0, 360, 100); % degreest = 100; % number of pointscone_angle = 10; % degrees % Building coordinatesbuilding_lat = 40.43094; % degreesbuilding_long = -86.915798; % degrees position = (lla2eci([building_lat building_long 0],[2024 01 24 12 20 0]))/1e3 % Calculate time vector over one orbital periodorbital_period = 360 / omega_earth;time_vector = linspace(0, orbital_period, t); % Preallocate arrays for orbital elementslong =…
Write a MATLAB script that finds all the roots of the following function inside the interval [-4 4] using the bisection method (by calling the bisection function used during the related lecture): f(z) = xe * + 3+1 Take tolerance as 1x10-4. Your script should also generate a plot of the function showing the location of the initial guess(es) and the approximated root value(s).
Write a MATLAB m-file to calculate :
Using MATLAB Write a function that will find all the roots of a mathematical function within a given range or bracket using the bracketing methods of bisection or false position. AND also give an example on how this works when running it
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 metersMake variables h0 and g and assign valuesFind the values of v in m/sDisplay the results on a x-y log-log plot With h the independent variable plotted on the x axisAnd v the dependent variable plotted on the y axisInclude units within the labels
Write a function in Python to perform a two sample t-test. The t-test should be unpaired and you may assume that the samples have equal variance. The function should have: specify a choice of alternative hypotheses by giving arguments “two-sided”, “less”, or “greater”. If no such alternative is given, then the default should be “two-sided” specify a parameter mu indicating the true difference in means under the null hypothesis. If unspecified, the default should be mu=0. result should be a dict with the labeled values of the t-statistic and the p-value function should be my_ttest(x,y,mu,alternative), where x and y are the two samples being compared. use the function scipy.stats.t.cdf to calculate p-values generate random samples for testing using npr.normal
Write a function using lgwt() to calculate composite Gausian quadrature using the call I = compositeGauss_integrate(Fun,a,b,n,N) where, - Fun is the name for the function to be integrated, - a is the lower limit of integration, b is the upper limit of integration, - n is the number of points used in each Gaussian quadrature subintervals - N is the number of subintervals. Code: function[I]=compositeGauss_integrate(Fun,a,b,n,N)% Inputs:% Fun - the function being integrated% a - the lower limit of the integration% b - the upper limit of the integration% n - the number of points used in each Gaussian quadrature subintervals% N - the number of subintervals % Outputs:% I - value of integral % calculate the width of each subintervalh=(b-a)/N;% calculate the endpoints of the N subintervalsxs= ;% initialize the integral valueI=0;% for each subinterval, calculate the Gaussian point locations and the weights,% then calculate the weighted sum of the evaluated function at the% Gauss points and…
1. Given the following data set: X: 0 2 4 6 9 11 12 15 17 19 22 25 Y: 5 6 7 6 9 8 7 10 12 12 15 10 (a) Write a Python program to fit a curve using:  Polynomial function of order 4  Cubic spline fit Plot both the data set and the approximating curve for the polynomial and spline functions. (b) In the Python program, add labels along the x and y axes, and put a title of your choice for each plot.
Write a Jupyter code for the following.
Write a MATLAB function called Gauss which receives as its two input arguments a square matrix A and column vector b of same length, and returns as output a vector x which is the solution to the linear system Ax = b. The algorithm of the function should be based on Gauss elimination without pivoting. Hint: You may implement a subfunction, for convenience, which performs back substitution.
Use Python

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