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SVEN [57.7K]
3 years ago
7

The enzyme Y catalyzes the elementary reaction

Chemistry
1 answer:
lions [1.4K]3 years ago
6 0

Answer:

0.7μM = 0.6 μM = 0.5 μM > 0.4 μM > 0.3 μM > 0.2 μM

Explanation:

An enzyme solution is saturated when all the active sites of the enzyme molecule are full.  When an enzyme solution is saturated, the reaction is occurring at the maximum rate.

From the given information, an enzyme concentration of 1.0 μM Y can convert a maximum of 0.5 μM AB to the products A and B per second means that a 1.0 M Y solution is saturated when an AB concentration of 0.5 M or greater is present.

The addition of more substrate to a solution that contains the enzyme required  for its catalysis will generally increase the rate of the reaction. However, if the enzyme is saturated with substrate, the addition of more substrate will have no effect on the rate of reaction.

<em>Therefore the reaction rates at substrate concentrations of 0.7μM, 0.6 μM, and 0.5 μM are equal. But the reaction rate at substrate concentrations of  0.2 μM is lower than at 0.3 μM, 0.3 μM is lower than 0.4 μM and 0.4 μM is lower than 0.5 μM, 0.6 μM and 0.7 μM.</em>

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Slav-nsk [51]

Answer:

pH = 2.462.

Explanation:

Hello there!

In this case, according to the reaction between nitrous acid and potassium hydroxide:

HNO_2+KOH\rightarrow KNO_2+H_2O

It is possible to compute the moles of each reactant given their concentrations and volumes:

n_{HNO_2}=0.02000L*0.1000mol/L=2.000x10^{-3}mol\\\\n_{KOH}=0.1000mol/L*0.01327L=1.327x10^{-3}mol

Thus, the resulting moles of nitrous acid after the reaction are:

n_{HNO_2}=2.000x10^{-3}mol-1.327x10^{-3}mol=6.73x10^{-4}mol

So the resulting concentration considering the final volume (20.00mL+13.27mL) is:

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In such a way, we can write the ionization of this weak acid to obtain:

HNO_2+H_2O\rightleftharpoons NO_2^-+H_3O^+

So we can set up its equilibrium expression to obtain x as the concentration of H3O+:

Ka=\frac{[NO_2^-][H_3O^+]}{[HNO_2]}\\\\7.1x10^{-4}=\frac{x^2}{0.02023M-x}

Next, by solving for the two roots of x, we get:

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pH=-log(0.003451)\\\\pH=2.462

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