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In the reaction 3A to 2B, rate of react...

In the reaction `3A to 2B`, rate of reaction `+('d(B)')/(dt)` is equal to

A

`-(1)/(3) (d(A))/(dt)`

B

`-(2)/(3) (d(A))/(dt)`

C

`+2(d(A))/(dt)`

D

`-(3)/(2)(d(A))/(dt)`

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Knowledge Check

  • For the reaction A + 2B to C , the reaction rate is doubled if the concentration of A is doubled The rate is increased by four times when concentrations of bothA and B are increased by four times. The order of the reactions is

    A
    3
    B
    0
    C
    1
    D
    2
  • For a reaction 1/2A rarr 2B, rate of disappearance of 'A' is related to the rate of appearance of B by the expression

    A
    `-(d[A])/dt=1/2(d[B])/dt`
    B
    `-(d[A])/dt=1/4(d[B])/dt`
    C
    `-(d[A])/dt=(d[B])/dt`
    D
    `-(d[A])/dt=4(d[B])/dt`
  • The initial rate, -(d[A])/dt at t = 0 was found to be 2.6 xx 10^2 mol L^-1s^-1 for the reaction A+ 2B to Products The initial rate, (d[B])/dt, at t approx 0 is

    A
    `0.10 mol L^-1 s^-1`
    B
    `2.6 xx 10^-2 mol L^-1 s^-1`
    C
    `5.2 xx 10^-2 mol L^-1 s^-1`
    D
    `6.5 xx 10^-3 mol L^-1 s^-1`
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