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If `C_(1), C_(2), C_(3) …..` represent the speeds on `n_(1), n_(2) , n_(3)…..` molecules, then the root mean square speed isA. `((n_(1)C_(1)^(2)+n_(2)C_(2)^(2)+n_(3)C_(3)^(2)+...........)/(n_(1)+n_(2)+n_(3)+.......))^(1//2)`B. `((n_(1)C_(1)^(2)+n_(2)C_(2)^(2)+n_(3)C_(3)^(2)+...........)^(1//2))/(n_(1)+n_(2)+n_(3)+.......)`C. `((n_(1)C_(1)^(2))^(1//2))/(n_(1))+((n_(2)C_(2)^(2))^(1//2))/(n_(2))+((n_(3)C_(3)^(2))^(1//2))/(n_(3))+......`D. `[((n_(1)C_(1)+n_(2)C_(2)+n_(3)C_(3)+....)^(2))/((n_(1)+n_(2)+n_(3)+....))]^(1//2)` |
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Answer» Correct Answer - A Root mean square speed `[ (n_(1)c_(1)^(2)+n_(2)c_(2)^(2)+n_(3)c_(3)^(2))/(n_(1)+n_(2)n_(3)+....)]^(1//2)` |
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