Hello, can you please help me do part 2 **Understanding Pendulum Motion: Calculations and Analysis**The period of a pendulum \( T \) (in seconds) is determined by the formula:\[ T = 2\pi \sqrt{\frac{L}{g}} \]where:- \( L \) = Length of the pendulum (in meters)- \( g \) = Acceleration due to gravity (9.8 m/s\(^2\))1. **Conceptual Diagram** - A free body diagram of a pendulum in motion is illustrated. - Forces acting on the pendulum: - \( T \) = Tension in the string - \( W \) = Weight of the pendulum - \( RF \) = Restoring force2. **Data and Calculations - Table 1** | Mass (kg) | \( T_1 \)(s) | \( T_2 \)(s) | \( T_3 \)(s) | \( T_{\text{average}} \) (s) | % Error | |-----------|-------------|-------------|-------------|------------------------------|---------| | 0.0500 | 1.9175 | 1.9144 | 1.9139 | 1.9153 | -4.24 | | 0.1000 | 1.9293 | 1.9911 | 1.9278 | 1.9494 | -2.53 | | 0.2000 | 1.9261 | 1.9376 | 1.9305 | 1.9314 | -3.43 |3. **Experimental Setup** - Length \( L \) = 87 cm = 0.87 m4. **Calculations** - **Period \( T \)**: Calculate \( T \) for the length used. - **Percentage Error**: \(\% \text{error} = \frac{|T_{\text{average}} - T_{\text{standard}}|}{T_{\text{standard}}} \times 100\)5. **Analysis** - Does the period depend on the mass of the pendulum? - **Conclusion**: The period is a function of \( L \) and \( g \

Name: Hello, can you please help me do part 2 **Understanding Pendulum Motio
Uploaded: 2024-03-20T06:58:04.000Z
Channel: Bartleby
Description: Hello, can you please help me do part 2 **Understanding Pendulum Motion: Calculations and Analysis**The period of a pendulum \( T \) (in seconds) is determined by the formula:\[ T = 2\pi \sqrt{\frac{L}{g}} \]where:- \( L \) = Length of the pendulum (