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For a reaction with AG < 0, which statement is true? Select one: a. Rate is...
If AG < 0 for a reaction, which of the following is/are true? Select all that apply. There will be no net change in the amounts of reactants or products. The reaction is spontaneous in the forward direction. The reaction is spontaneous in the reverse direction. The reaction is at equilibrium. The reaction will proceed to form more products. The reaction will proceed to form more reactants.
The exothermic reaction, A--> has AG<0. Which of the following statements are true AH<0 for the reaction AS must be greater than zero AS could be greater than or less than than zero the reaction is spontaneous in the reverse direction
QUESTIONS At constant pressure and temperature, which statement is true? A. All reactions for which AH<0 are spontaneous B. All reactions for which ASKO are spontaneous. C. All reactions for which AG<0 are spontaneous. D. All reactions for which K> 1 are spontaneous.
In a given process A-->B, it is found that AG <0 and AH>0. Which of the following statements are true The process is spontaneous in the forward directon The process is exothermic 0 As for the process must be less than zero As for the process could be either less than zero or greater than zero
13 of 15 Kp = 1.73x10-5 for a reaction. Which of the following must be true? O AGⓇ<0 O AG°=0 O AG°>0 O AGº=1
4) For a chemical reaction to be spontaneous for standard conditions, which of the following must be true? a) AS rxn < 0 b) AS rxn > 0 c) AGºrx < 0 d) Both a and c e) Both b and c
4) For a chemical reaction to be spontaneous for standard conditions, which of the following must be true? a) AS rxn <0 b) AS nu>0 c) AGO < 0 d) Both a and c e) Both b and c
For an aqueous acidic solution, which of the following is true? o [H3O+] < [OH-] O [H3O+] = [OH-] O [H3O+] > [OH-] O 2 x [H3O+] = [OH-]
Which of the following is true of a reaction that is product-favored? Select one: O a. Q>K and A,G< O b.Q> K and AG>0 OC. Q=K and A_G = 0 O d. Q< K and A_G> 0 e. Q<K and 4G<0
Prove the statement is true. (b) Qn(0, 0) <RR