Correct Answer - A
a,b,d are correct When wind blows along the line `AB`,
`t=t_(ArarrB)+t_(BrarrA)`
`rArrt=l/(v+v_(0))+l/(v_(0)-v)rArr t=(2lv_(0))/(v_(0)^(2)-v^(2))`
`t=t_(ArarrB)+t_(BrarrA)`
`v^(t)=sqrt(v_(0)^(2)-v^(2)) v^(t)=sqrt(v_(0)^(2)-v^(2))`
`t_(ArarrB)=l/sqrt(v_(0)^(2)-v^(2)) t_(BrarrA)=l/sqrt(v_(0)^(2)-v^(2))`
Hence `t=(2l)/sqrt(v_(0)^(2)-v^(2))`
If the wind were not present then total time taken for the trip would have been `t=(2l)v^(0)` i.e. the total time for the trip increases because of the presence of wind