Derive the equation, the condition for the maximum power transmission.T = 3.Tc [7]Were,T - Maximum-tension,Tc - Centrifugal tension

The condition for maximum power transmission is derived from the equation T = 3.Tc, where T is the maximum tension and Tc is the centrifugal tension.

Step 1: Start with the given equation T = 3.Tc.

Step 2: The maximum power transmission occurs when the load on the belt is maximum. This maximum load is the difference between the maximum tension (T) and the centrifugal tension (Tc). So, we can write this as Load = T - Tc.

Step 3: The power (P) transmitted by the belt is the product of the load on the belt and the belt velocity (v). So, we can write this as P = Load * v.

Step 4: Substituting the expression for Load from step 2 into the power equation from step 3, we get P = (T - Tc) * v.

Step 5: Now, substitute Tc from the given equation T = 3.Tc into the power equation from step 4, we get P = (T - T/3) * v.

Step 6: Simplify the equation to get the condition for maximum power transmission, P = 2T/3 * v.

So, the condition for maximum power transmission is P = 2T/3 * v.