Assume the surfaces are frictionless, m1 is 6.3 kg, m2 is 11.9 kg, and the angle is 35 degrees. What is the tension in the string in N?
Assume the surfaces are frictionless, m1 is 6.3 kg, m2 is 11.9 kg, and the angle is 35 degrees. What is the tension in the string in N?
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Assume the surfaces are frictionless, m1 is 6.3 kg, m2 is 11.9 kg, and the angle is 35 degrees.
What is the tension in the string in N?

Transcribed Image Text:The diagram illustrates a classic physics problem involving an inclined plane and a pulley system. Here is a detailed explanation of its components:
1. **Inclined Plane**: A right triangle represents the inclined plane. The angle between the inclined surface and the horizontal is labeled as \( \theta \).
2. **Block \( m_1 \)**: A block labeled \( m_1 \) is placed on the inclined plane. This block is subject to gravitational force pulling it down the plane, frictional force (if any), and tension from the string pulling it up the plane.
3. **Pulley System**: At the top of the inclined plane, there is a pulley that redirects the tension in the string connecting the two blocks.
4. **Block \( m_2 \)**: Suspended vertically, a second block labeled \( m_2 \) hangs off the edge of the inclined plane via a string that runs over the pulley. The weight of this block provides a downward force due to gravity.
This system is typically used to analyze forces acting on objects, calculate acceleration, and understand concepts such as tension, normal force, and friction on the inclined plane.
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