The calculated answer for the torque is 7.812 Nm and the force is 25.2 N
In the given question, we have to find the torque needed and the force exerted by the triceps muscle.
We know that, when there is a net torque on the system, it causes angular acceleration and the angular momentum is no more conserved.
Here let be the arm is massless.
The torque can be written as
       τ=Iα
Where I is the moment of inertia.
α is the angular acceleration.
So,
 τ=mR^2 α
  τ=mRa
Here we have used the relationship between angular and tangential acceleration, which is: α=a/R.
The position vector is: Â R = 0.31
The mass is: Â m =3.6
The tangential acceleration is: Â a =7 m/s2
So, the torque will be,
Ï„=3.6*0.31*7
 =7.812
So, the required torque is 7.812 Nm.
And we know that torque is: Â Ï„=F.R
So, Â force is F = Â Ï„/r
 = 7.812/0.31
 =25.2 N
To know more about tangential acceleration, click the below link
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