Matrix dimension must agree problem

I have run the code on octave which gives the following plot.

When I tried the same code on Matlab , there was a dimension mismatch on line starting with "d1" . I think this is because of broadcasting. Anyone knows how to fix it ?

m=6; 
n=61; 
S0=70;
S1=130; 
K=100;
r=.12; 
T=1.0; 
sigma=0.10;

time=transpose(linspace(T,0,m))
S=linspace(S0,S1,n); 
d1=(log(S/K)+(( r + (sigma.^2)/2)*(T-time)))./(sigma*sqrt(T - time)); %(problem in this line) 
d2=(log(S/K)+(( r - (sigma.^2)/2)*(T-time)))./(sigma *sqrt(T - time)); 
part1=bsxfun ( @times , normcdf ( d1 ) , S ) ;
part2=bsxfun ( @times , K *exp( - r *( T - time ) ) , normcdf ( d2 ) ) ;
VC = part1 - part2

plot(S,VC)

Answer 1

[madhan ravi]

To be honest I didn't get any errors,

Try clear all at the very beginning of your code and try again.

[Asir Tushar]

Which version are you using ?

[madhan ravi]

2018b you? post the complete error message you get everything in red , alright turns out that you are using version prior to 2016b so use bsxfun() with rdivide for ./ and times for * appropriately.

[Asir Tushar]

I am using an older version .

Error using  + 
Matrix dimensions must agree.

Error in Thesis (line 13)
d1=(log(S/K)+(( r + (sigma.^2)/2)*(T-time)))./(sigma*sqrt(T - time)) ;