If 30 molecules of glucose-6-phosphate enter this pathway, and you randomly draw one molecule from the products of the pathway, the probability that this molecule is NADPH is __________ (round off to one decimal place).
To solve this problem, we need to determine the probability of randomly selecting a NADPH molecule from the total products produced when 30 molecules of glucose-6-phosphate enter the oxidative branch of the pentose phosphate pathway. Each glucose-6-phosphate molecule generates:
Thus, for 30 glucose-6-phosphate molecules, we have:
The total number of molecules produced is the sum of all products: \(60 + 30 + 30 = 120\). The probability of selecting a NADPH molecule is the ratio of NADPH molecules to the total number of molecules: \[P(\text{NADPH}) = \frac{60}{120} = 0.5\]This calculated probability is 0.5, which falls within the expected range of 0.5 to 0.5. Therefore, the probability that a randomly selected molecule is NADPH is 0.5.
| Group I | Group II |
| P. 17-$\beta$ estradiol | 1. Arachidonic acid |
| Q. Thromboxane A2 | 2. Tyrosine |
| R. Epinephrine | 3. $\beta$-carotene |
| S. Retinoic acid | 4. Cholesterol |
Which of the following statements are TRUE for respiration?
P. The conversion of one molecule of pyruvate to three molecules of $CO_2$ generates four molecules of NADH
Q. Fructose 6-phospate is the principal substrate for glycolysis
R. The oxidation of glucose 6-phosphate to 6-phosphogluconate is the first step in the oxidative pentose phosphate pathway
S. The mitochondrial 'alternative oxidase' provides an alternative pathway for transfer of electrons from ubiquinone to oxygen utilizing proton pumping complex of the respiratory chain