Radon enters through the soil into home basements, where it presents a health hazard if inhaled. In the simplest case of radon detection, a sample of air with volume V is taken. After equilibrium has been established, the radioactive decay D of the radon gas is counted with efficiency E over time t. The radon concentration C present in the sample of air varies directly as the product of D and E and inversely as the product of V and t. For a fixed radon concentration C and time t, find the change in the radioactive decay count D if V is doubled and E is reduced by 50%.
D increases by _____%
holy cow this one has a lot of letters and I've had a little wine!
C=kDE/Vt
D=(Ct/k)(V/E) (Ct/k) is constant
are you just showing someone how to do this?
or asking for help. Because you are doing it correct.
no its my last hw problem
got the equation dont kno how to get the answer
well if your initial equation is correct, which I didn't really check. then all your steps are correct up to here.
so change in D is \[\Delta D=D-D_0\]
here is an example from my book
ah ok so that's a fractional change.
shouldnt mine be 2/0.5=4 which would be 400%
yup.
then my hw program is glitching it says it is wrong
wait did you flip your fraction around?
?
i just followed the example
oh right I see. yeah I have no idea what is wrong. That answer looks good to me.
it was 300% for some reason
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