C 0,83= - Gauthmath
Question
Solution
18N.
Step 1: Let's denote the initial force as F, the initial distance between the charges as d, the initial charge as q, and the initial force constant as k. Therefore, we have: [ F = \dfrac{k \cdot q^2}{d^2} ]
Step 2: If the distance is doubled and both charges are increased to $$\sqrt{2}$$ times, the new force F' can be calculated as: [ F' = \dfrac{k \cdot (2q\sqrt{2})^2}{(2d)^2} ] [ F' = \dfrac{k \cdot 8q^2}{4d^2} ] [ F' = 2 \cdot \dfrac{k \cdot q^2}{d^2} ] [ F' = 2F ]
Step 3: Therefore, if the distance between the charges is doubled and both charges are increased to $$\sqrt{2}$$ times, the new force will be twice the initial force. Explanation: When the distance between the charges is doubled and both charges are increased to $$\sqrt{2}$$ times, the force between them will be doubled due to the inverse square law of electric force.
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