??? Attempted to access x(:,2); index out of bounds because numel(x)=1. Error in ==> testfunction at 38 A1 = sin(sqrt(a​bs(x(:,1)-​(x(:,2)+9)​)));

??? Attempted to access x(:,2); index out of bounds because numel(x)=1.
Error in ==> testfunction at 38 A1 = sin(sqrt(abs(x(:,1)-(x(:,2)+9))));
my function is
function [f] = testfunction(x)
x=2;
clc
funnum=16;
if funnum==1 %F1
f=abs(x)+cos(x);
elseif funnum==2 %F2
f=abs(x)+sin(x);
elseif funnum==3 %F3
f=x(:,1).^2+x(:,2).^2;
elseif funnum==4 %F4
f=100*(x(:,2).^2-x(:,1)).^2+(1-x(:,1)).^2;
elseif funnum==5 %F5
f(:,1)=sum(abs(x)-10*cos(sqrt(abs(10*x))));
elseif funnum==6 %F6
f=(x.^2+x).*cos(x);
elseif funnum==7 %F7
f=x(:,1).*sin(4*x(:,1))+1.1*x(:,2).*sin(2*x(:,2));
elseif funnum==8 %F8
f=x(:,2).*sin(4*x(:,1))+1.1*x(:,1).*sin(2*x(:,2));
elseif funnum==9 %F9
f(:,1)=x(:,1).^4+2*x(:,2).^4+randn(length(x(:,1)),1);
elseif funnum==10 %F10
f(:,1)=20+sum(x.^2-10*cos(2*pi*x));
elseif funnum==11 %F11
f(:,1)=1+sum(abs(x).^2/4000)-prod(cos(x));
elseif funnum==12 %F12
f(:,1)=.5+(sin(sqrt(x(:,1).^2+x(:,2).^2).^2)*5)./(1+.1*(x(:,1).^2+x(:,2).^2));
elseif funnum==13 %F13
aa=x(:,1).^2+x(:,2).^2;
bb=((x(:,1)+.5).^2+x(:,2).^2).^0.1;
f(:,1)=aa.^0.25.*sin(30*bb).^2+abs(x(:,1))+abs(x(:,2));
elseif funnum==14 %F14
f(:,1)=besselj(0,x(:,1).^2+x(:,2).^2)+abs(1-x(:,1)./10+abs(1-x(:,2))./10);
elseif funnum==15 %F15
f(:,1)=-exp(.2*sqrt((x(:,1)-1).^2+(x(:,2)*1).^2)+(cos(2*x(:,1))+sin(2*x(:,1))));
elseif funnum==16 %F16
A1 = sin(sqrt(abs(x(:,1)-(x(:,2)+9))));
B1 = sin(sqrt(abs(x(:,2)+0.5*x(:,1)+9)));
f(:,1)=x(:,1)*A1-(x(:,2)+9).* B1;
elseif funnum==17 %MOO function
x=x+1; f(:,1)=(x(:,1)+x(:,2).^2+sqrt(x(:,3))+1./x(:,4))./8.5;
f(:,2)=(1./x(:,1)+1./x(:,2)+x(:,3)+x(:,4))./6;
end

 Accepted Answer

A switch-case construct will be more apt here.
Also the x variable is initialised as a scalar:
x = 2;
Whereas your code is assuming it to be a vector(matrix) and trying to access its 2nd column.
x(:,2)

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