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1. |
0.1 mole of \[{{N}_{2}}{{O}_{4(g)}}\] was sealed in a tube under one atmospheric conditions at 25°C. Calculate the number of moles of \[N{{O}_{2(g)}}\] present, if the equilibrium \[{{N}_{2}}{{O}_{4(g)}}\]⇌\[2N{{O}_{2(g)}}\] \[({{K}_{p}}=0.14)\] is reached after some time [UPSEAT 2001] |
A. | \[1.8\ \times \ {{10}^{2}}\] |
B. | \[2.8\ \times \ {{10}^{2}}\] |
C. | 0.034 |
D. | \[2.8\ \times \ {{10}^{-2}}\] |
Answer» D. \[2.8\ \times \ {{10}^{-2}}\] | |