Consider the reaction 2A(g) `rarr` 3B(g) + C(g)`. Starting with pure A initially, the total pressure doubled in 3 hrs. The order of the reaction might possibly be :

For the reaction, A(g) rarr B(g) +C(g) Select the correct graph.

Consider a reaction 3A(g)rarr4B(g)+C(g) , starting with pure A having pressure (3)/(5) atm, the pressure after 10 min. reaches to 1 atm. Calculate the value of rate of disappearance of A at initial instant.

For the reaction, A rarr B+C+D starting with initial pressure 400 atm.If the total pressure after 2 hours is 800 atm,the value of rate constant is: (consider the reaction to be of 1^( st ) order )

For a first order gas phase reaction : " "A(g)rarr2B(g)+C(g) P_(0) be initial pressure of A and P_(t) the total pressure at time 't' . Integrated rate equation is -

For the reaction 3A(g)rarr2B(g)+2C(g) , starting with pure A ,pressure after 9 min was 387.5 mm of Hg and after a long time was 400mm of Hg.Calculate half life of A in min.(Assume first order reaction.)

At 373 k, the following reaction A(g)rarr2B(g)+C(g) is found to be of first order. Starting with pure A, the total pressure at the end of 10 minutes was 176 mm Hg and after a long time when A was completely dissociated, it was 270 mm Hf. The pressure of A at the end of 10 minutes was