Calculating Electric Force: 6.20 * 10^-2 N

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Two point charged objects exert an electric force of 6.20 * 10^-2 N on each other. When the distance between them is tripled, the electric force decreases by a factor of nine due to the inverse square law. This results in a new force of approximately 6.89 * 10^-3 N. While the values of Coulomb's constant (K) and the initial distance (R) cannot be determined without additional information, the calculation relies on the assumption that the charges remain constant. Thus, the new electric force can be estimated using the inverse square relationship.
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Two point charged objects produce an electric force on each other of 6.20 * 10^-2 N. What is the electric force if the distance between increases three times?

I understand that this formula can be used, Fe=(kq1q2)/R^2, but how can you determine K and R from this formula. Any help would be appreciated.
 
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It's simple ratios and proportions. Write out the two forces for each case then divide one equation by the other - the K will cancel out and so will the R if you use the information provided.
 


To determine the value of K (the Coulomb's constant) and R (the distance between the two charged objects), you will need to have additional information such as the magnitude of the charges (q1 and q2) and the initial distance between them. Without this information, it is not possible to accurately calculate the electric force. However, if we assume that the charges remain the same and only the distance between them changes, we can use the inverse square law to determine the new electric force.

The inverse square law states that the electric force between two charged objects is inversely proportional to the square of the distance between them. This means that if the distance between the two objects is tripled, the electric force will decrease by a factor of nine (3 squared). So, if the initial force was 6.20 * 10^-2 N, the new force would be 6.20 * 10^-2 N divided by 9, which is approximately 6.89 * 10^-3 N.

To summarize, without additional information, we cannot determine the exact values of K and R. However, if we assume that the charges remain the same and only the distance changes, we can use the inverse square law to estimate the new electric force.
 
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