Plotting a parabola in two segments





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I'd like to know how to plot the following function, defined by the red lines:





I've previously plotted a rectangle, which is easier because I just draw lines between the different points and that's it, but in this one I don't know how to join the extreme points (1, 1) and (5, 1) with the function y = sqrt(x) instead of a straight line.



Thanks.










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  • Hint: you can draw any curve by approximating it with short bits of straight line.

    – Cris Luengo
    Nov 24 '18 at 14:09











  • Did none of the answers below solve your problem?

    – EBH
    Dec 2 '18 at 6:51


















2















I'd like to know how to plot the following function, defined by the red lines:





I've previously plotted a rectangle, which is easier because I just draw lines between the different points and that's it, but in this one I don't know how to join the extreme points (1, 1) and (5, 1) with the function y = sqrt(x) instead of a straight line.



Thanks.










share|improve this question

























  • Hint: you can draw any curve by approximating it with short bits of straight line.

    – Cris Luengo
    Nov 24 '18 at 14:09











  • Did none of the answers below solve your problem?

    – EBH
    Dec 2 '18 at 6:51














2












2








2








I'd like to know how to plot the following function, defined by the red lines:





I've previously plotted a rectangle, which is easier because I just draw lines between the different points and that's it, but in this one I don't know how to join the extreme points (1, 1) and (5, 1) with the function y = sqrt(x) instead of a straight line.



Thanks.










share|improve this question
















I'd like to know how to plot the following function, defined by the red lines:





I've previously plotted a rectangle, which is easier because I just draw lines between the different points and that's it, but in this one I don't know how to join the extreme points (1, 1) and (5, 1) with the function y = sqrt(x) instead of a straight line.



Thanks.







matlab plot matlab-figure






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edited Nov 24 '18 at 23:19









EBH

9,50832351




9,50832351










asked Nov 23 '18 at 16:36









Nicolás UlmeteNicolás Ulmete

132




132













  • Hint: you can draw any curve by approximating it with short bits of straight line.

    – Cris Luengo
    Nov 24 '18 at 14:09











  • Did none of the answers below solve your problem?

    – EBH
    Dec 2 '18 at 6:51



















  • Hint: you can draw any curve by approximating it with short bits of straight line.

    – Cris Luengo
    Nov 24 '18 at 14:09











  • Did none of the answers below solve your problem?

    – EBH
    Dec 2 '18 at 6:51

















Hint: you can draw any curve by approximating it with short bits of straight line.

– Cris Luengo
Nov 24 '18 at 14:09





Hint: you can draw any curve by approximating it with short bits of straight line.

– Cris Luengo
Nov 24 '18 at 14:09













Did none of the answers below solve your problem?

– EBH
Dec 2 '18 at 6:51





Did none of the answers below solve your problem?

– EBH
Dec 2 '18 at 6:51












2 Answers
2






active

oldest

votes


















0














I think, this is what you want to achieve. The keypoint being I guess, you were not sure that how to calculate the y-coordinate value. That is, when I plote the vertical red line, for the y coordinate, I input sqrt(5). This you see in the 9th line in the code snippet below.



clear;
clc;
figure(1);
clf;
x=0:0.01:6;
y=sqrt(x);
plot(x,y, 'LineWidth',2);
hold on;
plot([1 5], [1 1], 'r', 'LineWidth',2);
plot([5 5], [sqrt(5) 1], 'r', 'LineWidth',2);
grid on;
xlim([-2 6]);
ylim([-1 3]);
xlabel('x');
ylabel('y');
title('y=sqrt(x)');

text(1.01, 0.85,'(1; 1)', 'HorizontalAlignment','left', 'FontSize', 12, ...
'FontWeight', 'bold')
text(5.01, 0.85,'(5; 1)', 'HorizontalAlignment','left', 'FontSize', 12, ...
'FontWeight', 'bold')


text(2,0.5+sqrt(2),'downarrow y=surd x', 'HorizontalAlignment','left' ...
, 'FontSize', 12, 'FontWeight', 'bold')





share|improve this answer

































    0














    You can do it with this short piece of code:



    y = @(x) sqrt(x);
    fplot(y,[0 6])% draw the function between x=0 to x=6
    hold on
    fplot(y,[1 5],'r') % draw the red part of the function
    plot([1 5;5 5],[1 1;1 y(5)],'r') % draw the straight lines
    hold off
    grid on
    xlim([-2 6])
    ylim([-1 3])


    sqrt (x)






    share|improve this answer


























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      2 Answers
      2






      active

      oldest

      votes








      2 Answers
      2






      active

      oldest

      votes









      active

      oldest

      votes






      active

      oldest

      votes









      0














      I think, this is what you want to achieve. The keypoint being I guess, you were not sure that how to calculate the y-coordinate value. That is, when I plote the vertical red line, for the y coordinate, I input sqrt(5). This you see in the 9th line in the code snippet below.



      clear;
      clc;
      figure(1);
      clf;
      x=0:0.01:6;
      y=sqrt(x);
      plot(x,y, 'LineWidth',2);
      hold on;
      plot([1 5], [1 1], 'r', 'LineWidth',2);
      plot([5 5], [sqrt(5) 1], 'r', 'LineWidth',2);
      grid on;
      xlim([-2 6]);
      ylim([-1 3]);
      xlabel('x');
      ylabel('y');
      title('y=sqrt(x)');

      text(1.01, 0.85,'(1; 1)', 'HorizontalAlignment','left', 'FontSize', 12, ...
      'FontWeight', 'bold')
      text(5.01, 0.85,'(5; 1)', 'HorizontalAlignment','left', 'FontSize', 12, ...
      'FontWeight', 'bold')


      text(2,0.5+sqrt(2),'downarrow y=surd x', 'HorizontalAlignment','left' ...
      , 'FontSize', 12, 'FontWeight', 'bold')





      share|improve this answer






























        0














        I think, this is what you want to achieve. The keypoint being I guess, you were not sure that how to calculate the y-coordinate value. That is, when I plote the vertical red line, for the y coordinate, I input sqrt(5). This you see in the 9th line in the code snippet below.



        clear;
        clc;
        figure(1);
        clf;
        x=0:0.01:6;
        y=sqrt(x);
        plot(x,y, 'LineWidth',2);
        hold on;
        plot([1 5], [1 1], 'r', 'LineWidth',2);
        plot([5 5], [sqrt(5) 1], 'r', 'LineWidth',2);
        grid on;
        xlim([-2 6]);
        ylim([-1 3]);
        xlabel('x');
        ylabel('y');
        title('y=sqrt(x)');

        text(1.01, 0.85,'(1; 1)', 'HorizontalAlignment','left', 'FontSize', 12, ...
        'FontWeight', 'bold')
        text(5.01, 0.85,'(5; 1)', 'HorizontalAlignment','left', 'FontSize', 12, ...
        'FontWeight', 'bold')


        text(2,0.5+sqrt(2),'downarrow y=surd x', 'HorizontalAlignment','left' ...
        , 'FontSize', 12, 'FontWeight', 'bold')





        share|improve this answer




























          0












          0








          0







          I think, this is what you want to achieve. The keypoint being I guess, you were not sure that how to calculate the y-coordinate value. That is, when I plote the vertical red line, for the y coordinate, I input sqrt(5). This you see in the 9th line in the code snippet below.



          clear;
          clc;
          figure(1);
          clf;
          x=0:0.01:6;
          y=sqrt(x);
          plot(x,y, 'LineWidth',2);
          hold on;
          plot([1 5], [1 1], 'r', 'LineWidth',2);
          plot([5 5], [sqrt(5) 1], 'r', 'LineWidth',2);
          grid on;
          xlim([-2 6]);
          ylim([-1 3]);
          xlabel('x');
          ylabel('y');
          title('y=sqrt(x)');

          text(1.01, 0.85,'(1; 1)', 'HorizontalAlignment','left', 'FontSize', 12, ...
          'FontWeight', 'bold')
          text(5.01, 0.85,'(5; 1)', 'HorizontalAlignment','left', 'FontSize', 12, ...
          'FontWeight', 'bold')


          text(2,0.5+sqrt(2),'downarrow y=surd x', 'HorizontalAlignment','left' ...
          , 'FontSize', 12, 'FontWeight', 'bold')





          share|improve this answer















          I think, this is what you want to achieve. The keypoint being I guess, you were not sure that how to calculate the y-coordinate value. That is, when I plote the vertical red line, for the y coordinate, I input sqrt(5). This you see in the 9th line in the code snippet below.



          clear;
          clc;
          figure(1);
          clf;
          x=0:0.01:6;
          y=sqrt(x);
          plot(x,y, 'LineWidth',2);
          hold on;
          plot([1 5], [1 1], 'r', 'LineWidth',2);
          plot([5 5], [sqrt(5) 1], 'r', 'LineWidth',2);
          grid on;
          xlim([-2 6]);
          ylim([-1 3]);
          xlabel('x');
          ylabel('y');
          title('y=sqrt(x)');

          text(1.01, 0.85,'(1; 1)', 'HorizontalAlignment','left', 'FontSize', 12, ...
          'FontWeight', 'bold')
          text(5.01, 0.85,'(5; 1)', 'HorizontalAlignment','left', 'FontSize', 12, ...
          'FontWeight', 'bold')


          text(2,0.5+sqrt(2),'downarrow y=surd x', 'HorizontalAlignment','left' ...
          , 'FontSize', 12, 'FontWeight', 'bold')






          share|improve this answer














          share|improve this answer



          share|improve this answer








          edited Nov 23 '18 at 18:30

























          answered Nov 23 '18 at 18:18









          Joey MalloneJoey Mallone

          2,31861933




          2,31861933

























              0














              You can do it with this short piece of code:



              y = @(x) sqrt(x);
              fplot(y,[0 6])% draw the function between x=0 to x=6
              hold on
              fplot(y,[1 5],'r') % draw the red part of the function
              plot([1 5;5 5],[1 1;1 y(5)],'r') % draw the straight lines
              hold off
              grid on
              xlim([-2 6])
              ylim([-1 3])


              sqrt (x)






              share|improve this answer






























                0














                You can do it with this short piece of code:



                y = @(x) sqrt(x);
                fplot(y,[0 6])% draw the function between x=0 to x=6
                hold on
                fplot(y,[1 5],'r') % draw the red part of the function
                plot([1 5;5 5],[1 1;1 y(5)],'r') % draw the straight lines
                hold off
                grid on
                xlim([-2 6])
                ylim([-1 3])


                sqrt (x)






                share|improve this answer




























                  0












                  0








                  0







                  You can do it with this short piece of code:



                  y = @(x) sqrt(x);
                  fplot(y,[0 6])% draw the function between x=0 to x=6
                  hold on
                  fplot(y,[1 5],'r') % draw the red part of the function
                  plot([1 5;5 5],[1 1;1 y(5)],'r') % draw the straight lines
                  hold off
                  grid on
                  xlim([-2 6])
                  ylim([-1 3])


                  sqrt (x)






                  share|improve this answer















                  You can do it with this short piece of code:



                  y = @(x) sqrt(x);
                  fplot(y,[0 6])% draw the function between x=0 to x=6
                  hold on
                  fplot(y,[1 5],'r') % draw the red part of the function
                  plot([1 5;5 5],[1 1;1 y(5)],'r') % draw the straight lines
                  hold off
                  grid on
                  xlim([-2 6])
                  ylim([-1 3])


                  sqrt (x)







                  share|improve this answer














                  share|improve this answer



                  share|improve this answer








                  edited Nov 24 '18 at 23:11

























                  answered Nov 24 '18 at 23:06









                  EBHEBH

                  9,50832351




                  9,50832351






























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