# Question Solved1 AnswerFast equilibrium CI + CO COCI Fast equilibrium COCI + Cl2 ks, COCl2 + 1 Slow 2CI kt Cl2 Fast Consider each of the following expressions and select "Yes" or "No" to indicate which represent a correct statement of the rate law that is consistent with the given mechanism. Yes: -d[Co]/dt = k[Cl21/2[CO] No: d[COCI2]/dt = k[Cl2]1/2[CO] No: d[COCI]/dt = k[CI2 Yes: d[COCIz]/dt = K[CO][Cl223/2 Yes: -d[Cl2]/dt = K[CO][Cl2]3/2 No: d[COCI21/dt = K[CI][CO] 1pts You are correct. Previous Tries Which of the following are correct expressions for the overall rate constant? Yes v k = ([(k2k3)/(k-2)])/{{[(K)/(k-1)])1/21; No v k = [(kg! 1/21k2k3)/(k_1 [1/2]K-2)] No v k = [(k-1k2kz)/(k1K-2)] Yes v k = [(ky! 1/21k2k364)/(K 111/21k 2)] Yes v k = ([(kyk3)/(k-))]/([(k/(k-1)])[1/2] 1pts Submit Answer Incomert Tries 415 Previous Tries

CBJZKU The Asker · Chemical Engineering

Transcribed Image Text: Fast equilibrium CI + CO COCI Fast equilibrium COCI + Cl2 ks, COCl2 + 1 Slow 2CI kt Cl2 Fast Consider each of the following expressions and select "Yes" or "No" to indicate which represent a correct statement of the rate law that is consistent with the given mechanism. Yes: -d[Co]/dt = k[Cl21/2[CO] No: d[COCI2]/dt = k[Cl2]1/2[CO] No: d[COCI]/dt = k[CI2 Yes: d[COCIz]/dt = K[CO][Cl223/2 Yes: -d[Cl2]/dt = K[CO][Cl2]3/2 No: d[COCI21/dt = K[CI][CO] 1pts You are correct. Previous Tries Which of the following are correct expressions for the overall rate constant? Yes v k = ([(k2k3)/(k-2)])/{{[(K)/(k-1)])1/21; No v k = [(kg! 1/21k2k3)/(k_1 [1/2]K-2)] No v k = [(k-1k2kz)/(k1K-2)] Yes v k = [(ky! 1/21k2k364)/(K 111/21k 2)] Yes v k = ([(kyk3)/(k-))]/([(k/(k-1)])[1/2] 1pts Submit Answer Incomert Tries 415 Previous Tries
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Transcribed Image Text: Fast equilibrium CI + CO COCI Fast equilibrium COCI + Cl2 ks, COCl2 + 1 Slow 2CI kt Cl2 Fast Consider each of the following expressions and select "Yes" or "No" to indicate which represent a correct statement of the rate law that is consistent with the given mechanism. Yes: -d[Co]/dt = k[Cl21/2[CO] No: d[COCI2]/dt = k[Cl2]1/2[CO] No: d[COCI]/dt = k[CI2 Yes: d[COCIz]/dt = K[CO][Cl223/2 Yes: -d[Cl2]/dt = K[CO][Cl2]3/2 No: d[COCI21/dt = K[CI][CO] 1pts You are correct. Previous Tries Which of the following are correct expressions for the overall rate constant? Yes v k = ([(k2k3)/(k-2)])/{{[(K)/(k-1)])1/21; No v k = [(kg! 1/21k2k3)/(k_1 [1/2]K-2)] No v k = [(k-1k2kz)/(k1K-2)] Yes v k = [(ky! 1/21k2k364)/(K 111/21k 2)] Yes v k = ([(kyk3)/(k-))]/([(k/(k-1)])[1/2] 1pts Submit Answer Incomert Tries 415 Previous Tries