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sleet_krkn [62]
3 years ago
7

The value of ΔG°′ΔG°′ for the conversion of glucose-6-phosphate to fructose-6-phosphate (F6P) is +1.67 kJ/mol+1.67 kJ/mol . If t

he concentration of glucose-6-phosphate at equilibrium is 2.65 mM2.65 mM , what is the concentration of fructose-6-phosphate? Assume a temperature of 25.0°C25.0°C .
Chemistry
1 answer:
dedylja [7]3 years ago
8 0

Answer:

The concentration of  fructose-6-phosphate F6P ≅ 1.35 mM

Explanation:

Given that:

ΔG°′ is the  conversion of glucose-6-phosphate to fructose-6-phosphate (F6P)   = +1.67 kJ/mol = 1670 J/mol

concentration of glucose-6-phosphate at equilibrium = 2.65 mM

Assuming temperature = 25.0°C

=( 25 + 273)K

= 298 K

We are to find the concentration of fructose-6-phosphate

Using the relation;

ΔG' = -RT In K_c

where;

R = 8.314 J/K/mol

1670 = - (8.314 × 298 ) In K_c

1670 = -2477.572   × In K_c

1670/ 2477.572 =  In K_c

0.67 = In K_c

K_c = e^{-0.67}

K_c = 0.511

Now using the equilibrium constant K_c

K_c = \dfrac{[F6P]}{[G6P]}

0.511 =  \dfrac{[F6P]}{[2.65]}

F6P = 0.511 × 2.65

F6P = 1.35415

F6P ≅ 1.35 mM

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Explanation:

Formula for the calculation of no. of Mol is as follows:

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Molecular mass of Ag = 107.87 g/mol

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mol\ of\ Ag=\frac{5.723\ g}{107.87\ g/mol} =0.05305\ mol

Molecular mass of S = 32 g/mol

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mol\ of\ S=\frac{0.852\ g}{32\ g/mol} =0.02657\ mol

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In order to get integer value, divide mol by smallest no.

Therefore, divide by 0.02657

Ag, \frac{0.05305}{0.02657} \approx 2

S, \frac{0.02657}{0.02657} \approx 1

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