Imagine a setup as beloW, where the Green object is attached to the ceiling with a rotatable rigid rod, and an Orange object is fixed to a wall ar ... m2 Q2 The Orange object has a charge configuration of Q2 = -10 Coulombs. The Green object's charge configuration Qı is unknown. The distance between the center of the Orange and Green objects is d =8 millimeters. The mass of the Orange object is m2 (the value is irrelevant for this question) and the Green object has a mass of m, 11 grams. The setup is in equilibrium, that is, the net force on the Green object is zero (hence, it has zero acceleration). f the angle is 0 =6 degrees, what is the value of the Green object's charge Q, in Coulombs? MPORTANT: The actual answer is in the form of 10 18, Write only the number before it. Example: If your answer is 88.888 x 1018 enter only the 88.888 n order to solve this question, you must Use Sl units (that is, all units must be converted to and evaluated as meters, kilograms, seconds, and Coulombs). Identify the forces (there is one due to the electrostatic force, and one due to the gravity!) on the Green object correctly. Search and Find the value of Coulomb's Constantk in Sl units. Not forget that the angle 0 is in Degrees. Not round the numbers beyond the third decimal. Evaluate grovitational acceleration g=9.8 meters per second squared.

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Imagine a setup as below, where the Green object is attached to the ceiling with a rotatable rigid rod, and an Orange object is fixed to a wall and
d
..
m1 Q1
m2 Q2
The Orange object has a charge configuration of Q2 = -10 Coulombs.
The Green object's charge configuration Q1 is unknown.
The distance between the center of the Orange and Green objects is d=8 millimeters.
The mass of the Orange object is m, (the value is irrelevant for this question) and the Green object has a mass of m, = 11 grams.
The setup is in equilibrium, that is, the net force on the Green object is zero (hence, it has zero acceleration).
If the angle is 0=6 degrees, what is the value of the Green object's charge Q, in Coulombs?
IMPORTANT: The actual answer is in the form of 10 18. Write only the number before it.
Example: If your answer is 88.888 x 1018 enter only the 88.888
In order to solve this question, you must
- Use Sl units (that is, all units must be converted to and evaluated as meters, kilograms, seconds, and Coulombs).
Identify the forces (there is one due to the electrostatic force, and one due to the gravity!) on the Green object correctly.
Search and Find the value of Coulomb's Constant k in Sl units.
- Not forget that the angle 0 is in Degrees.
- Not round the numbers beyond the third decimal.
- Evaluate gravitational acceleration g=9.8 meters per second squared.
Transcribed Image Text:Imagine a setup as below, where the Green object is attached to the ceiling with a rotatable rigid rod, and an Orange object is fixed to a wall and d .. m1 Q1 m2 Q2 The Orange object has a charge configuration of Q2 = -10 Coulombs. The Green object's charge configuration Q1 is unknown. The distance between the center of the Orange and Green objects is d=8 millimeters. The mass of the Orange object is m, (the value is irrelevant for this question) and the Green object has a mass of m, = 11 grams. The setup is in equilibrium, that is, the net force on the Green object is zero (hence, it has zero acceleration). If the angle is 0=6 degrees, what is the value of the Green object's charge Q, in Coulombs? IMPORTANT: The actual answer is in the form of 10 18. Write only the number before it. Example: If your answer is 88.888 x 1018 enter only the 88.888 In order to solve this question, you must - Use Sl units (that is, all units must be converted to and evaluated as meters, kilograms, seconds, and Coulombs). Identify the forces (there is one due to the electrostatic force, and one due to the gravity!) on the Green object correctly. Search and Find the value of Coulomb's Constant k in Sl units. - Not forget that the angle 0 is in Degrees. - Not round the numbers beyond the third decimal. - Evaluate gravitational acceleration g=9.8 meters per second squared.
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