1. The rate lawSolution2. The rate of formation of species A is per unit volume is(a.) is a differential equation T F
(b.) relates reaction rate and concentration of reacting species T F
3.(c.) the rate of generation of species A per unit volume T F
At a particular time t, the rate of formation of B in the reaction, rB, is 10 mole/dm3*min. Which of the following are true?
The rate of disappearance of B is -10 moles/dm3*min.
The rate of formation of A is -10 mole/dm3*min.
The rate of disappearance of A is 10 moles/dm3*min.
rA = -10 moles/dm3*min
-rA = 10 moles/dm3*min
-rB = -10 moles/dm3*min
Some of the above
All of the above
None of the above
A will disappear faster if a magician is present
F. The rate law is an algebraic equation relating the rate of reaction with the concentration of the reacting species. Example, for the elementary reactionthe rate law is:
Return to Problem 1
-rA = function (temperature and reacting species concentration), e.g.
IfDCP = 0, then
otherwise, see p. 930 of text.
1 (c.) FALSE It's also valid in Canada and the northern Provinces
rA=moles of A formed, per unit time, per unit volume
2 (b.) FALSE (Pages 3 and 5 of Text)
-rA is the rate of disappearance of A, [mol/dm3 s]
rate of formation=rate of generation
r'A is the rate of disappearance of A per mass of catalyst, i.e. grams of catalyst [mol/kg cat s]
The Toronto Maple Leafs Hockey Team has little use for rate of formation of species A.
At a particular time t, the rate of formation of B in the reaction, rB, is 10 mole/dm3*min. Which of the following are true?
The rate of disappearance of B is -10 moles/dm3*min.
The rate of formation of A is -10 mole/dm3*min.
The rate of disappearance of A is 10 moles/dm3*min.
rA = -10 moles/dm3*min
-rA = 10 moles/dm3*min
-rB = -10 moles/dm3*min
Some of the above
All of the above
None of the above
A will disappear faster if a magician is present
h. (all are true)Explanation
Consider a constant volume (V = V0) batch system
Equivalently
:
At t = 0 then. A moment later at t = 0.01 sec then
. If
were to be positive, the
concentration of A would increase with time. However, A is being consumed so the
concentration of A is decreasing with time. For small times we use a different
formula to find
.
The rate of formation of A is
�B� is being formed