A uniform magnetic field $\vec{B}$ is established along the positive z-direction. A rectangular loop of sides 'a' and 'b' carries a current of I as shown in figure. The torque in the loop is: |
IabB \((-\hat{j})\) IabB \((\hat{j})\) IabB \((\hat{k})\) IabB \((\hat{i})\) |
IabB \((\hat{i})\) |
The correct answer is Option (3) → $IabB(\hat{i})$ Given, I = Current a, b = side of rectangle ($l$) ⇒ Area = a × b = ab B = Magnetic field θ = Angle between $\vec B$ and $\vec I$ $τ=NIAB\sin θ$ $=IabB(\hat i)$ |