How can i determine the area below a plotted graph?

I have plot the rows of a matrix A[7x24] and a matrix B[7x24] in respect to a vector C[1x24]

I would like to find a vector D1 with the area below each graph as elements and then evaluate the sum of al the areas

I've tried with this scritp but t dosent work.

A=[ 0.6495    0.7393    0.7551    0.7947    0.7974    0.8713    1.0482    1.2621    1.6027    1.7189    1.5710    1.3070    1.4416    1.5684    1.6080    1.6053    1.6581    2.2865    2.4925    2.6087    2.3288    2.1941    1.9671  1.6265;
    0.7210    0.8207    0.8383    0.8823    0.8852    0.9673    1.1636    1.4010    1.7792    1.9081    1.7440    1.4509    1.6004    1.7411    1.7850    1.7821    1.8407    2.5383    2.7669    2.8959    2.5852    2.4357    2.1836  1.8055;
    0.7314    0.8324    0.8503    0.8949    0.8979    0.9811    1.1803    1.4211    1.8046    1.9354    1.7689    1.4716    1.6233    1.7660    1.8106    1.8076    1.8671    2.5746    2.8065    2.9373    2.6222    2.4706    2.2149  1.8314;
    0.7351    0.8366    0.8546    0.8994    0.9024    0.9860    1.1862    1.4283    1.8137    1.9452    1.7779    1.4791    1.6315    1.7749    1.8197    1.8167    1.8765    2.5876    2.8207    2.9522    2.6354    2.4830    2.2261  1.8406;
    0.7351    0.8366    0.8546    0.8994    0.9024    0.9860    1.1862    1.4283    1.8137    1.9452    1.7779    1.4791    1.6315    1.7749    1.8197    1.8167    1.8765    2.5876    2.8207    2.9522    2.6354    2.4830    2.2261  1.8406;
    0.7336    0.8350    0.8529    0.8976    0.9006    0.9841    1.1839    1.4254    1.8101    1.9413    1.7743    1.4761    1.6282    1.7713    1.8160    1.8131    1.8727    2.5824    2.8150    2.9462    2.6301    2.4781    2.2216  1.8369;
    0.7100    0.8081    0.8254    0.8687    0.8716    0.9524    1.1458    1.3796    1.7519    1.8789    1.7172    1.4286    1.5758    1.7143    1.7576    1.7548    1.8125    2.4994    2.7245    2.8515    2.5455    2.3984    2.1502  1.7778]; 

B=[ 0         0         0         0         0         0         0         0         0.6104    2.0730    3.0518    4.5145    5.4933    5.4933    4.2725    2.4414    1.4627    0.6104    0         0         0         0         0       0;
    0         0         0         0         0         0         0         0         0.6104    2.0730    3.0518    4.5145    5.4933    5.4933    4.2725    2.4414    1.4627    0.6104    0         0         0         0         0       0;  
    0         0         0         0         0         0         0         0         0.6104    2.0730    3.0518    4.5145    5.4933    5.4933    4.2725    2.4414    1.4627    0.6104    0         0         0         0         0       0;
    0         0         0         0         0         0         0         0         0.6104    2.0730    3.0518    4.5145    5.4933    5.4933    4.2725    2.4414    1.4627    0.6104    0         0         0         0         0       0;
    0         0         0         0         0         0         0         0         0.6104    2.0730    3.0518    4.5145    5.4933    5.4933    4.2725    2.4414    1.4627    0.6104    0         0         0         0         0       0;
    0         0         0         0         0         0         0         0         0.6104    2.0730    3.0518    4.5145    5.4933    5.4933    4.2725    2.4414    1.4627    0.6104    0         0         0         0         0       0;
    0         0         0         0         0         0         0         0         0.6104    2.0730    3.0518    4.5145    5.4933    5.4933    4.2725    2.4414    1.4627    0.6104    0         0         0         0         0       0];
C=linspace(0,23,24);
plot(C,A,C,B)

for r=1:7
D1= [trapz(C,A(r,:));trapz(C,B(r,:))];
  D2(r)=(sum(D1));
  D3=sum(D2);  
end
D1

D1 = 2×1

38.6566 30.0233

D2

D2 = 1×7

65.3881 69.2820 69.8439 70.0448 70.0448 69.9646 68.6799

D3

D3 = 483.2482

As you can see D1 

Answer 1

[Sulaymon Eshkabilov]

If understood your question correctly, this is what you're trying to compute is the area under the big bell curve?

A=[ 0.6495    0.7393    0.7551    0.7947    0.7974    0.8713    1.0482    1.2621    1.6027    1.7189    1.5710    1.3070    1.4416    1.5684    1.6080    1.6053    1.6581    2.2865    2.4925    2.6087    2.3288    2.1941    1.9671  1.6265;
    0.7210    0.8207    0.8383    0.8823    0.8852    0.9673    1.1636    1.4010    1.7792    1.9081    1.7440    1.4509    1.6004    1.7411    1.7850    1.7821    1.8407    2.5383    2.7669    2.8959    2.5852    2.4357    2.1836  1.8055;
    0.7314    0.8324    0.8503    0.8949    0.8979    0.9811    1.1803    1.4211    1.8046    1.9354    1.7689    1.4716    1.6233    1.7660    1.8106    1.8076    1.8671    2.5746    2.8065    2.9373    2.6222    2.4706    2.2149  1.8314;
    0.7351    0.8366    0.8546    0.8994    0.9024    0.9860    1.1862    1.4283    1.8137    1.9452    1.7779    1.4791    1.6315    1.7749    1.8197    1.8167    1.8765    2.5876    2.8207    2.9522    2.6354    2.4830    2.2261  1.8406;
    0.7351    0.8366    0.8546    0.8994    0.9024    0.9860    1.1862    1.4283    1.8137    1.9452    1.7779    1.4791    1.6315    1.7749    1.8197    1.8167    1.8765    2.5876    2.8207    2.9522    2.6354    2.4830    2.2261  1.8406;
    0.7336    0.8350    0.8529    0.8976    0.9006    0.9841    1.1839    1.4254    1.8101    1.9413    1.7743    1.4761    1.6282    1.7713    1.8160    1.8131    1.8727    2.5824    2.8150    2.9462    2.6301    2.4781    2.2216  1.8369;
    0.7100    0.8081    0.8254    0.8687    0.8716    0.9524    1.1458    1.3796    1.7519    1.8789    1.7172    1.4286    1.5758    1.7143    1.7576    1.7548    1.8125    2.4994    2.7245    2.8515    2.5455    2.3984    2.1502  1.7778]; 

B=[ 0         0         0         0         0         0         0         0         0.6104    2.0730    3.0518    4.5145    5.4933    5.4933    4.2725    2.4414    1.4627    0.6104    0         0         0         0         0       0;
    0         0         0         0         0         0         0         0         0.6104    2.0730    3.0518    4.5145    5.4933    5.4933    4.2725    2.4414    1.4627    0.6104    0         0         0         0         0       0;  
    0         0         0         0         0         0         0         0         0.6104    2.0730    3.0518    4.5145    5.4933    5.4933    4.2725    2.4414    1.4627    0.6104    0         0         0         0         0       0;
    0         0         0         0         0         0         0         0         0.6104    2.0730    3.0518    4.5145    5.4933    5.4933    4.2725    2.4414    1.4627    0.6104    0         0         0         0         0       0;
    0         0         0         0         0         0         0         0         0.6104    2.0730    3.0518    4.5145    5.4933    5.4933    4.2725    2.4414    1.4627    0.6104    0         0         0         0         0       0;
    0         0         0         0         0         0         0         0         0.6104    2.0730    3.0518    4.5145    5.4933    5.4933    4.2725    2.4414    1.4627    0.6104    0         0         0         0         0       0;
    0         0         0         0         0         0         0         0         0.6104    2.0730    3.0518    4.5145    5.4933    5.4933    4.2725    2.4414    1.4627    0.6104    0         0         0         0         0       0];
C=linspace(0,23,24);
for ii=1:7
D1 = [cumtrapz(C,A(ii,:));cumtrapz(C,B(ii,:))];
D1 = @(La,Lb) max(D1(C<=Lb)) - min(D1(C>=La));
Area = D1(6, 18);
end; sum(Area)

ans = 9.8980

[Pietro Fiondella]

Thanks for your feedback, it's usefoul but thats not what i'm looking for.

I would like to obtain a row vector in wich i have the areas below each graph as elements.