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Openai/67d4b565-61e4-8006-aeac-c9747304fd3d
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====== - A satellite can store charge, but space objects like debris are mostly neutral. If an object has no net charge (q2=0q_2 = 0q2β=0), then no force is applied. ====== * Even if a space object is partially charged, the force drops as 1/r21/r^21/r2, meaning that at practical distances (e.g., 1 km away), the force is minuscule. Letβs assume: * You manage to charge the satellite to 1 million Coulombs (which is already way beyond feasible limits). * A piece of space debris is 1 Coulomb and 100 meters away. Then: F=(8.99Γ109)(106)(1)1002F = \frac{(8.99 \times 10^9) (10^6) (1)}{100^2}F=1002(8.99Γ109)(106)(1)β F=8.99Γ1015104=8.99Γ1011βNF = \frac{8.99 \times 10^{15}}{10^4} = 8.99 \times 10^{11} \, \text{N}F=1048.99Γ1015β=8.99Γ1011N That seems like a huge force, but remember: # Generating 1 million Coulombs is nearly impossible. The largest capacitors store microcoulombs (millionths of a Coulomb). # Most space debris is uncharged. Even with charge, the debris would repel instead of attract unless it had opposite polarity. # Charges neutralize over time in space due to the solar wind. The moment the satellite gets hit by plasma from the Sun, it will lose its charge.
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