The equilibrium constant of the reaction `A_(2)(g)+B_(2)(g)hArr2AB(g)` at `100^(@)C` is 49 . If a one-litre flask containing one mole of `A_(2)` is connected to a two-litre flask containing one moles of `B_(2)` how many moles of AB will be formed at 373K ?

The K_(c) for A_(2(g))+B_(2(g))hArr2AB_((g)) at 100^(@)C is 50 . If one litre flasks containing one mole of A_(2) is connected with a two litre flask containing 2 "mole" of B_(2) , how many mole of AB will be formed at 100 ^(@)C ?

The equilibrium constant of the reaction A_(2)(g)+B_(2)(g) hArr 2AB(g) at 100^(@)C is 50 . If a 1L flask containing 1 mol of A_(2) is connected to a 2 L flask containing 2 mol of B_(2) , how many moles of AB will be formed at 373 K ?

The value of K_(c) for the reaction: A_(2)(g)+B_(2)(g) hArr 2AB(g) at 100^(@)C is 49 . If 1.0 L flask containing one mole of A_(2) is connected with a 2.0 L flask containing one mole of B_(2) , how many moles of AB will be formed at 100^(@)C ?

The equilibrium constant (K_(c)) of the reaction A_(2)(g) + B_(2)(g) rarr 2AB(g) is 50. If 1 mol of A_(2) and 2 mol of B_(2) are mixed, the amount of AB at equilibrium would be

The equilibrium constant for the reaction A_(2)(g)+B_(2)(g) hArr 2AB(g) is 20 at 500K . The equilibrium constant for the reaction 2AB(g) hArr A_(2)(g)+B_(2)(g) would be

2 is the equilibrium constant for the reaction A_(2)+B_(2)hArr 2AB at a given temperature. What is the degree of dissociation for A_(2)" or "B_(2)

Equilibrium constant for the reaction, CaCO_(3)(s)hArr CaO(s)+CO_(2)(g) at 127^(@)C in one litre container is 8.21xx10^(-3) atm. Moles of CO_(2) at equilibrium is

A mixture of SO_(3), SO_(2) and O_(2) gases is maintained in a 10 L flask at a temperature at which the equilibrium constant for the reaction is 100 : 2SO_(2)(g)+O_(2)(g)hArr2SO_(3)(g) a. If the number of moles of SO_(2) and SO_(3) in the flask are equal. How many moles of O_(2) are present? b. If the number of moles of SO_(3) in flask is twice the number of moles of SO_(2) , how many moles of oxygen are present?

A flask contain 84g of CO_2 gas. Calculate how many moles of CO_2 gas does it contain?