@JFraser @thomaster Please help!
rate is change in concentration over time, right? \[rate = \frac{\Delta[H_2O_2]}{\Delta time}\]
Right. So I'm pretty sure the answer is A. Just need you to check.
so find the change in concentration from the first time interval, and compare it to the change in concentration over the second time interval
Well the first one is 6.7 x 10^-3 right?
it's not
the \(change\) in concentration is (2.0M - 1.6M), and the \(change\) in time is (300s - 0s)
Ohhh.
so the initial rate is\[\frac{1.6M - 2.0M}{300s - 0s}\]
and the second rate is the change in concentration over the second time interval
the rates do change
you're jumping without thinking
-0.4/300s ?
that's the first rate, now find the second rate
Can you tell me the formula for the second rate?
finding rate is always the same formula, change in concentration over change in time
-0.3/300s ?
the "second" rate isn't the actual second time window, it's the second set they ask you about, the time from 1800s to 3000s
0.72-0.15 ?
that's the change in concentration, what's the change in time?
1200
properly it's (3000s - 1800s) but yes
so\[rate_1 = \frac{1.6M - 2.0M}{300s - 0s}\] and \[rate_2 = \frac{0.15M - 0.72M}{3000s - 1800s}\] are the two rates equal?
-0.4/300s and -0.57/1200s, no they're not equal.
so simplify the fractions and pick the correct option
Okay, so I got D. Is that correct?
that's what I get
Yay! Thank you so much! :)
YW
Can you please help me with this one? http://openstudy.com/study#/updates/555f3747e4b023a7e9bab817
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