[N2H4F2], M time (s)
2.03 x 10-4 0.00
1.25 x 10-4 20.0
7.48 x 10-5 40.0
4.54 x 10-5 60.0
2.75 x 10-5 80.0
1.67 x 10-5 100.0
1.01 x 10-5 120.0
A. Graph the data and find the order with respect to [N2H4F2]
B. Calculate K
C. Write the rate equation
D. Calculate the half-life
(A)
Assuming first order reaction, first order integrated rate constant equation is,
k = (1/t)ln[N2H4F2]0/[N2H4F2]t
case(1)
k = (1/20)ln(2.03*10-4/1.25*10-4)
k = 0.02424 s-1.
Case (2)
k = (1/40)*ln(2.03*10-4 / 7.48 * 10-5)
k = 0.02496 s-1
Case (3)
k = (1/60)*ln(2.03*10-4 / 4.54 * 10-5)
k = 0.02496 s-1
Case(4)
k = (1/80)*ln(2.03*10-4 / 2.75 * 10-5)
k = 0.02499 s-1
SO, in all the cases we are getting constant k value,
The given reaction follows first order kinetices.
(B)
k = 0.02496 s-1 ( as calculated above)
(C)
Rate = k[N2H4F2]
(D)
Half life time = 0.693 / k = 0.693 / 0.02496 = 27.76 s
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