The net torque ($\tau_{\text{net}}$) acting on the wheel can be found by considering the applied torque and the opposing frictional torque.

Given:

• Applied torque ($\tau_{\text{applied}}$) = 44 N·m (counterclockwise)
• Frictional torque ($\tau_{\text{friction}}$) = 16 N·m (clockwise)

Since counterclockwise torque is considered positive and clockwise torque negative, the net torque will be:

$\tau_{\text{net}} = \tau_{\text{applied}} - \tau_{\text{friction}}$ $\tau_{\text{net}} = 44 \, \text{N·m} - 16 \, \text{N·m} = 28 \, \text{N·m}$

So, the net torque is $28 \, \text{N·m}$ in the counterclockwise direction.

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Here are some related questions:

1. How do you calculate torque?
2. What is the relationship between torque and rotational acceleration?
3. How do you determine the direction of torque?
4. What factors affect the amount of frictional torque in a system?
5. How does net torque influence angular velocity?

Tip: Torque is the rotational equivalent of force, so always consider both magnitude and direction when calculating net torque!