Given two numbers $x$ and $Y=y_3*{10}^3+y_2*{10}^2+y_1*10+y_0,$ the product $P=y_0*x$ can be expressed as

$P=y_0*x*{10}^0+y_1*x*{10}^1+y_2*x*{10}^2+y_3*x*{10}^3.$

Which of the following algorithms compute P$?$ Mark all that apply.

$iAA+y(i)**B$;$BB**10PAP0$;$AxiPP+y(i)**A$;$AA**10$;$A$xiP$P+y(3)**AA$

end loop;

$PP+y(3)**A$;$P$

$A$

end loop;

$PP+y(3)**A$;$P$

$Ax$;

for $iin0to2$ loop

$P$

$A$

end loop;

$PP+y(3)**A$;$A0$;$B$;

for $iin0to3$ loop

$AA+y(i)**B$;

$BB**10$;

end loop;

$PA$;

$P0$;$Ax$;

for $iinto2$ loop

$PP+y(i)**A$;

$AA**10$;

end loop;

$P$

$Ax$;

for $iin0to2$ loop

$P$

$A$

end loop;

$PP+y(3)**A$;