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Check that the ratio ke^(2)//Gm(e) m(p) ...

Check that the ratio `ke^(2)//Gm_(e) m_(p)` is dimensionless, Look up a table of Physical Constants and determine the value of this ratio. What does the ratio signify ?

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To solve the problem step by step, we will check if the ratio \( \frac{ke^2}{G m_e m_p} \) is dimensionless, calculate its value using physical constants, and discuss what the ratio signifies. ### Step 1: Identify the constants and their dimensions 1. **Coulomb's constant \( k \)**: - Value: \( k = 9 \times 10^9 \, \text{N m}^2/\text{C}^2 \) - Dimensions: \( [k] = \text{M}^1 \text{L}^3 \text{T}^{-2} \text{Q}^{-2} \) ...
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