If torque is zero then

Question

If torque is zero then (A) angular momentum is conserved (B) linear momentum is conserved (C) energy is conserved (D) angular momentum is not conserved

Tardigrade Admin · Accepted Answer

Torque τ=(d L/d t) where, L= angular momentum If τ =0 then (d L/d t) =0 i.e., L= constant

Q. If torque is zero then

angular momentum is conserved

linear momentum is conserved

energy is conserved

angular momentum is not conserved

Torque
$τ = \frac{d L}{d t}$
where, $L =$ angular momentum
If $τ = 0$
then $\frac{d L}{d t} = 0$
i.e., $L =$ constant

Q. If torque is zero then

angular momentum is conserved

linear momentum is conserved

energy is conserved

angular momentum is not conserved

Torque τ=dtdL​ where, L= angular momentum If τ=0 then dtdL​=0 i.e., L= constant

Torque
$τ = \frac{d L}{d t}$
where, $L =$ angular momentum
If $τ = 0$
then $\frac{d L}{d t} = 0$
i.e., $L =$ constant