get the x-value of a point on curve

21 vues (au cours des 30 derniers jours)
ahmed salah
ahmed salah le 20 Fév 2020
Commenté : the cyclist le 20 Fév 2020
I draw a curve between two vector of points, not a function, how can I get the x-value of a certain y-value of the curve?
  2 commentaires
Jon
Jon le 20 Fév 2020
Please post your code
ahmed salah
ahmed salah le 20 Fév 2020
here is the curve
x=[0,0.250000000000000,0.500000000000000,0.750000000000000,1,1.25000000000000,1.50000000000000,1.75000000000000,2,2.25000000000000,2.50000000000000,2.75000000000000,3,3.25000000000000,3.50000000000000,3.75000000000000,4,4.25000000000000,4.50000000000000,4.75000000000000,5,5.25000000000000,5.50000000000000,5.75000000000000,6,6.25000000000000,6.50000000000000,6.75000000000000,7,7.25000000000000,7.50000000000000,7.75000000000000,8,8.25000000000000,8.50000000000000,8.75000000000000,9,9.25000000000000,9.50000000000000,9.75000000000000,10,10.2500000000000,10.5000000000000,10.7500000000000,11,11.2500000000000,11.5000000000000,11.7500000000000,12,12.2500000000000,12.5000000000000,12.7500000000000,13,13.2500000000000,13.5000000000000,13.7500000000000,14,14.2500000000000,14.5000000000000,14.7500000000000,15,15.2500000000000,15.5000000000000,15.7500000000000,16,16.2500000000000,16.5000000000000,16.7500000000000,17,17.2500000000000,17.5000000000000,17.7500000000000,18,18.2500000000000,18.5000000000000,18.7500000000000,19,19.2500000000000,19.5000000000000,19.7500000000000,20,20.2500000000000,20.5000000000000,20.7500000000000,21,21.2500000000000,21.5000000000000,21.7500000000000,22,22.2500000000000,22.5000000000000,22.7500000000000,23,23.2500000000000,23.5000000000000,23.7500000000000,24,24.2500000000000,24.5000000000000,24.7500000000000,25,25.2500000000000,25.5000000000000,25.7500000000000,26,26.2500000000000,26.5000000000000,26.7500000000000,27,27.2500000000000,27.5000000000000,27.7500000000000,28,28.2500000000000,28.5000000000000,28.7500000000000,29,29.2500000000000,29.5000000000000,29.7500000000000,30,30.2500000000000,30.5000000000000,30.7500000000000,31,31.2500000000000,31.5000000000000,31.7500000000000,32,32.2500000000000,32.5000000000000,32.7500000000000,33,33.2500000000000,33.5000000000000,33.7500000000000,34,34.2500000000000,34.5000000000000,34.7500000000000,35,35.2500000000000,35.5000000000000,35.7500000000000,36,36.2500000000000,36.5000000000000,36.7500000000000,37,37.2500000000000,37.5000000000000,37.7500000000000,38,38.2500000000000,38.5000000000000,38.7500000000000,39,39.2500000000000,39.5000000000000,39.7500000000000,40,40.2500000000000,40.5000000000000,40.7500000000000,41,41.2500000000000,41.5000000000000,41.7500000000000,42,42.2500000000000,42.5000000000000,42.7500000000000,43,43.2500000000000,43.5000000000000,43.7500000000000,44,44.2500000000000,44.5000000000000,44.7500000000000,45,45.2500000000000,45.5000000000000,45.7500000000000,46,46.2500000000000,46.5000000000000,46.7500000000000,47,47.2500000000000,47.5000000000000,47.7500000000000,48,48.2500000000000,48.5000000000000,48.7500000000000,49,49.2500000000000,49.5000000000000,49.7500000000000,50,50.2500000000000,50.5000000000000,50.7500000000000,51,51.2500000000000,51.5000000000000,51.7500000000000,52,52.2500000000000,52.5000000000000,52.7500000000000,53,53.2500000000000,53.5000000000000,53.7500000000000,54,54.2500000000000,54.5000000000000,54.7500000000000,55,55.2500000000000,55.5000000000000,55.7500000000000,56,56.2500000000000,56.5000000000000,56.7500000000000,57,57.2500000000000,57.5000000000000,57.7500000000000,58,58.2500000000000,58.5000000000000,58.7500000000000,59,59.2500000000000,59.5000000000000,59.7500000000000,60,60.2500000000000,60.5000000000000,60.7500000000000,61,61.2500000000000,61.5000000000000,61.7500000000000,62,62.2500000000000,62.5000000000000,62.7500000000000,63,63.2500000000000,63.5000000000000,63.7500000000000,64,64.2500000000000,64.5000000000000,64.7500000000000,65,65.2500000000000,65.5000000000000,65.7500000000000,66,66.2500000000000,66.5000000000000,66.7500000000000,67,67.2500000000000,67.5000000000000,67.7500000000000,68,68.2500000000000,68.5000000000000,68.7500000000000,69,69.2500000000000,69.5000000000000,69.7500000000000,70,70.2500000000000,70.5000000000000,70.7500000000000,71,71.2500000000000,71.5000000000000,71.7500000000000,72,72.2500000000000,72.5000000000000,72.7500000000000,73,73.2500000000000,73.5000000000000,73.7500000000000,74,74.2500000000000,74.5000000000000,74.7500000000000,75,75.2500000000000,75.5000000000000,75.7500000000000,76,76.2500000000000,76.5000000000000,76.7500000000000,77,77.2500000000000,77.5000000000000,77.7500000000000,78,78.2500000000000,78.5000000000000,78.7500000000000,79,79.2500000000000,79.5000000000000,79.7500000000000,80];
y=[-1000000000.00000;-1000000000.00000;-1000000000.00000;-1000000000.00000;-1000000000.00000;-1000000000.00000;-1000000000.00000;-1000000000.00000;-1000000000.00000;-1000000000.00000;-1000000000.00000;-1000000000.00000;-1000000000.00000;-1000000000.00000;-1000000000.00000;-1000000000.00000;-1000000000.00000;-1000000000.00000;-1000000000.00000;-1000000000.00000;-1000000000.00000;-1000000000.00000;-1000000000.00000;-1000000000.00000;-1000000000.00000;-1000000000.00000;-1000000000.00000;-1000000000.00000;-1000000000.00000;-1000000000.00000;-1000000000.00000;-1000000000.00000;-1000000000.00000;-1000000000.00000;-1000000000.00000;-1000000000.00000;-1000000000.00000;-1000000000.00000;-1000000000.00000;-1000000000.00000;-1000000000.00000;-1000000000.00000;-1000000000.00000;-1000000000.00000;-1000000000.00000;-1000000000.00000;-1000000000.00000;-1000000000.00000;-1000000000.00000;-1000000000.00000;-1000000000.00000;-1000000000.00000;-1000000000.00000;-1000000000.00000;-1000000000.00000;-1000000000.00000;-1000000000.00000;-1000000000.00000;-1000000000.00000;-1000000000.00000;-1000000000.00000;-1000000000.00000;-1000000000.00000;-1000000000.00000;-1000000000.00000;-1000000000.00000;-1000000000.00000;-1000000000.00000;-1000000000.00000;-1000000000.00000;-1000000000.00000;-1000000000.00000;-1000000000.00000;-1000000000.00000;-1000000000.00000;-1000000000.00000;-1000000000.00000;-1000000000.00000;-1000000000.00000;-1000000000.00000;-1000000000.00000;-999023914.181976;-996101369.470118;-991249448.402318;-984496437.005408;-975881550.135659;-965454552.197838;-953275278.375072;-939413062.813476;-923946081.405808;-906960617.887384;-888550262.878127;-868815056.262843;-847860583.886983;-825797039.950101;-802738266.700420;-778800783.071405;-754102813.758623;-728763329.919491;-702901112.199745;-676633846.161729;-650077259.426284;-623344308.959634;-596544425.958485;-569782824.730923;-543159880.858705;-516770582.779577;-490704059.767441;-465043188.134056;-439864276.347883;-415236828.681841;-391223385.978341;-367879441.171442;-345253426.344544;-323386767.337505;-302314001.257049;-282062951.693815;-262654956.011189;-244105138.745554;-226422724.943098;-209611387.151098;-193669619.776293;-178591134.612436;-164365271.515199;-150977418.455915;-138409435.506143;-126640077.682188;-115645412.001621;-105399224.561864;-95873413.9333128;-87038367.6562235;-78863319.1321027;-71316682.6977580;-64366365.1556118;-57980052.5002544;-52125471.0225585;-46770622.3839590;-41883992.6308008;-37434735.4590011;-33392830.3407140;-29729216.3861588;-26415903.0350821;-23426058.8540209;-20734079.8588388;-18315638.8887342;-16147717.6303287;-14208622.9311963;-12477989.0542226;-10936767.5106050;-9567206.07335306;-8352818.51808101;-7278346.56690364;-6329715.42748575;-5493984.22569959;-4759292.52969696;-4114804.05804821;-3550648.55724255;-3057862.72632757;-2628330.96056771;-2254726.58323161;-1930454.13622771;-1649593.20729371;-1406844.18457416;-1197476.24923513;-1017277.84361470;-862509.786462451;-729861.148096995;-616407.946691314;-519574.682154838;-437098.685902352;-366997.232797294;-307537.335293304;-257208.118800665;-214695.661081271;-178860.166527008;-148715.338006110;-123409.804086680;-102210.457403375;-84487.5602850465;-69701.4761011665;-57390.8887394688;-47162.3778574823;-38681.2237531849;-31663.3226067570;-25868.1002226541;-21092.3200481345;-17164.6889911202;-13941.1722657260;-11300.9360431463;-9142.84398775726;-7382.44074333424;-5949.36205084747;-4785.11739212903;-3841.19684131568;-3077.45915842322;-2460.76307630544;-1963.80822089881;-1564.15617842291;-1243.40590008523;-986.500936172905;-781.148940830449;-617.336511316966;-486.924746716508;-383.312956548538;-301.159744605734;-236.152261880159;-184.815787720481;-144.356982138370;-112.535174719259;-87.5569356105099;-67.9899287062702;-52.6926920127339;-40.7575393356832;-31.4642435108093;-24.2425556547795;-18.6419473328348;-14.3072419185677;-10.9590354849177;-8.37800305312445;-6.39234879527583;-4.86779390210820;-3.69960765354966;-2.80627950629673;-2.12450593559293;-1.60522805518561;-1.21050699313975;-0.911065565816399;-0.684358602861398;-0.513061702609176;-0.383890383971262;-0.286679499687312;-0.213667176299877;-0.158939100945165;-0.117998221631021;-0.0874323075473376;-0.0646576904591947;-0.0477221722017458;-0.0351537765491551;-0.0258449407447336;-0.0189640399835250;-0.0138879438649640;1000000000.00000;1000000000.00000;1000000000.00000;1000000000.00000;1000000000.00000;1000000000.00000;1000000000.00000;1000000000.00000;1000000000.00000;1000000000.00000;1000000000.00000;1000000000.00000;1000000000.00000;1000000000.00000;1000000000.00000;1000000000.00000;1000000000.00000;1000000000.00000;1000000000.00000;1000000000.00000;1000000000.00000;1000000000.00000;1000000000.00000;1000000000.00000;1000000000.00000;1000000000.00000;1000000000.00000;1000000000.00000;1000000000.00000;1000000000.00000;1000000000.00000;1000000000.00000;1000000000.00000;1000000000.00000;1000000000.00000;1000000000.00000;1000000000.00000;1000000000.00000;1000000000.00000;1000000000.00000;1000000000.00000;1000000000.00000;1000000000.00000;1000000000.00000;1000000000.00000;1000000000.00000;1000000000.00000;1000000000.00000;1000000000.00000;1000000000.00000;1000000000.00000;1000000000.00000;1000000000.00000;1000000000.00000;1000000000.00000;1000000000.00000;1000000000.00000;1000000000.00000;1000000000.00000;1000000000.00000;1000000000.00000;1000000000.00000;1000000000.00000;1000000000.00000;1000000000.00000;1000000000.00000;1000000000.00000;1000000000.00000;1000000000.00000;1000000000.00000;1000000000.00000;1000000000.00000;1000000000.00000;1000000000.00000;1000000000.00000;1000000000.00000;1000000000.00000;1000000000.00000;1000000000.00000;1000000000.00000];
plot(x,y)

Connectez-vous pour commenter.

Réponse acceptée

the cyclist
the cyclist le 20 Fév 2020
When you say "get", do you mean from the vectors, or only from the curve?
If you mean from the data, you can do, for example
x(y==0.25)
(You might need to be careful if y is not exactly 0.25, due to floating point precision.)
  2 commentaires
the cyclist
the cyclist le 20 Fév 2020
My solution assumes the y value you are looking for is in the original vector. Sky Sartorius's solution is preferred if the y value is not in the original vector, but you want to interpolate.
ahmed salah
ahmed salah le 20 Fév 2020
Thank you

Connectez-vous pour commenter.

Plus de réponses (1)

Sky Sartorius
Sky Sartorius le 20 Fév 2020
This is a table lookup / interpolation problem. For your data, you'll first have to make sure there aren't any repeated y values.
yQuery = -2.6e8; % Example query point.
[Y,ind] = unique(y,'stable')
X = x(ind);
x = interp1(Y,X,yQuery)
  2 commentaires
ahmed salah
ahmed salah le 20 Fév 2020
Thank you this worked for me
the cyclist
the cyclist le 20 Fév 2020
The best way to thank a contributor is to upvote and/or accept their answer. This rewards them with reputation points, and also directs future users to solutions.

Connectez-vous pour commenter.

Catégories

En savoir plus sur 2-D and 3-D Plots dans Help Center et File Exchange

Community Treasure Hunt

Find the treasures in MATLAB Central and discover how the community can help you!

Start Hunting!

Translated by