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  h = stackedplot(rand(6,3));   I want to set x-axis ticks according to my own defined set i.e., instead of 1:6, I want to replace x-axisticks [1, 2,3 ,4,5,6] to ['A', 'S','T', 'AAA', 'BBB', 'ZZZ'] , by rotating it to 90 degree that is vertically insted of horizontally?     NOTE:- Matlabsolutions.com  provide latest  MatLab Homework Help, MatLab Assignment Help  ,  Finance Assignment Help  for students, engineers and researchers in Multiple Branches like ECE, EEE, CSE, Mechanical, Civil with 100% output.Matlab Code for B.E, B.Tech,M.E,M.Tech, Ph.D. Scholars with 100% privacy guaranteed. Get MATLAB projects with source code for your learning and research. There does not seem to be an easy way to set the  XTick  or  XTickLabel  of a  StackedLineChart  object (such as what's created by  stackedplot ):   data = rand(6,3); h = stackedplot(1:6,data); % try a couple of things, neither of which work try set(h,'XTick',1:6,'XTic

  I want to show user a figure, and ask them to click somewhere within a stipulated time limit, like 2 seconds.   I am using ginput as follows, but it seems to be pausing the execution before a button is pressed. I went to check in the ginput function and indeed it was using waitforbuttonpress. I tried some hands in getting a workaround but wasn't much succesfull to interrup ginput (specifically it's wfbp function).   I am attaching a sample code what i need.     I am okay in getting to know some work-arounds, even if they don't use ginput, but i'd still love to know what exactly could ba a solution if I were to use ginput.     x = linspace(0,4*pi,2000); y=sin(x); plot(x,y); timeout=2; tic; [xt,yt]=ginput(1); if toc>2 xt=NaN; yt=NaN; end   NOTE:- Matlabsolutions.com  provide latest  MatLab Homework Help, MatLab Assignment Help  ,  Finance Assignment Help  for students, engineers and researchers in Multiple Branches like ECE, EEE, CSE, Mechanical, Civil with

Introduction— MATLABSolutions demonstrate In this task we are going to design goal We will be working with the RRPR SCARA manipulator in this project; we have provided the trajectory data and the manipulator settings that we will utilise for simulation. To compute the kinematic inversion with inverse and Jacobian transpose along the provided trajectory, we must write a MATLAB function. In the second stage, we have to relax one component in the operational space by fixing one of the orientations in the manipulator. We run the model by using the Euler integration algorithm with a time step of 1ms. A robot manipulator is constructed from several joints joining a number of links. The joints may be simple, such as a revolute joint or a prismatic joint, or they may be complex, such as a ball and socket joint. A revolute joint is similar to a hinge and permits a relative rotation about a single axis, but a prismatic joint only allows a linear motion along a single axis, such as extension or r

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