Question

In: Chemistry

Alcohol dehydrogenase (ADH) will oxidize several alcohols. When methanol is the substrate for ADH that the...

Alcohol dehydrogenase (ADH) will oxidize several alcohols. When methanol is the substrate for ADH that the toxic compound formaldehyde is produced, and that ethanol can be used as a competitive inhibitor to prevent this problem. Assume a person has accidently consumed 100 mL of methanol. How much 100 proof whiskey (50% alcohol) does the person need to consume to reduce the activity of ADH for methanol to 5%?

ADH-ethanol Km = 1mM
ADH-methanol Km = 10mM
Assume the “working volume” of the person is 40L Assume the densities of both liquids are 0.79 g/mL

Solutions

Expert Solution

According to the question

Given,

Mass of methanol consumed = Volume x density = 100.0 mL x (0.79 g/ mL) = 76.0 g

Moles of methanol consumed = Mass / Molar mass

=79.0 g / (32.04216 g/ mol)

= 2.4655017 mol

Then,

Molarity of methanol = Moles / Volume of solution in liters

= 2.4655017 mol / 40.0 L.

=0.06163754 M [1 M = 103+ mM]

=61.638 mM

So,

[S] = [methanol] = 61.638 mM

Now,

Velocityof enzyme catalysis is given by MM equation-

Vo = Vmax [S] / (Km + [S])

Vo = (Vmax x 61.638 mM) / (10 mM + 61.638 mM)

=0.8604 Vmax

Hence,

Vo= 0.8604 Vmax

To reduce ADH activity methanol to 5%, the remaining 95% ADH activity must be dedicated to ethanol.

Required reaction velocity in presence of ethanol = 95% of Vmax in presence of methanol

= 95 % of 0.8604 Vmax

=0.8174

Therefore ,

calculate [ethanol] to attain the reaction velocity of 0.8174 Vmax.

0.8174 Vmax = (Vmax x [S]) / (1 mM + [S])

(1 mM + [S]) = (Vmax x [S]) / 0.8174 Vmax = 1.2234 [S]

1 mM = 1.2234 [S] - [S] = 0.2234 [S]

[S] = 1 mM / 0.2234 = 4.476 mM

Therefore,

Required [ethanol] in body =4.476 mM =4.476*10^-3

Required moles of ethanol = Molarity x volume of body fluid in liters

= (4.476 x 10-3 M) x 40.0 L

= 0.1791 mol

Required moles of ethanol = Moles x Molar mass

= (0.1791 mol) x (46.06904 g/ mol)

=8.2487 g

Volume of ethanol required = Mass / Density

= 8.2487 g / (0.79 g/ mol)

=10.4414 g

Pure ethanol content of 100 proof whiskey = 50 % ethanol (wt/ v)

= 50.0 g ethanol/ 100 mL

Now,

Required amount of whiskey

=Required amount of pure ethanol / ethanol content of whiskey

= 10.4414 g / (50.0 g/ 100 mL)

= 20.88 mL

Therefore,

Required volume of whiskey =20.88 mL


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