H+ ions would not flow.
H+ ions would flow out of the mitochondrion
If the concentration of NO is halved in a reaction with the rate law rate = k(NO)²(H₂), the rate of the reaction would decrease. Specifically, since the rate is proportional to the square of the concentration of NO, reducing its concentration by half would result in the rate being reduced to one-fourth of its original value, assuming the concentration of H₂ remains constant. Therefore, the new rate would be k(0.5NO)²(H₂) = k(0.25NO²)(H₂) = (1/4) × original rate.
In the rate law ( \text{rate} = k[\text{NO}_2][\text{H}_2] ), if the concentration of ( \text{H}_2 ) is halved, the rate of the reaction would also be halved, assuming the concentration of ( \text{NO}_2 ) remains constant. This is because the reaction rate is directly proportional to the concentration of ( \text{H}_2 ). Therefore, reducing the concentration of one of the reactants will lead to a proportional decrease in the overall reaction rate.
If you remove H½ from the mixture, the equilibrium will shift to the left to compensate for the loss, meaning more H½O will dissociate to reform some of the missing H½. This will increase the concentration of H½O in an attempt to restore equilibrium.
H plus ions would not flow
H+ ions would not flow.
H+ ions would not flow.
H+ ions would not flow.
H+ ions would not flow.
If the concentration of H ions were the same on both sides of the membrane when the channel opened, there would be no net movement of H ions across the membrane. This would lead to an equilibrium state where the concentration of H ions remains constant on both sides of the membrane.
H+ ions would flow out of the mitochondrion.
H+ ions would flow out of the mitochondrion
If the concentration of NO is halved in a reaction with the rate law rate = k(NO)²(H₂), the rate of the reaction would decrease. Specifically, since the rate is proportional to the square of the concentration of NO, reducing its concentration by half would result in the rate being reduced to one-fourth of its original value, assuming the concentration of H₂ remains constant. Therefore, the new rate would be k(0.5NO)²(H₂) = k(0.25NO²)(H₂) = (1/4) × original rate.
H+ ions would not flow.
In the rate law ( \text{rate} = k[\text{NO}_2][\text{H}_2] ), if the concentration of ( \text{H}_2 ) is halved, the rate of the reaction would also be halved, assuming the concentration of ( \text{NO}_2 ) remains constant. This is because the reaction rate is directly proportional to the concentration of ( \text{H}_2 ). Therefore, reducing the concentration of one of the reactants will lead to a proportional decrease in the overall reaction rate.
H plus ions would not flow