One model for the potential energy of a two-atom molecule, where the atoms are separated by a distance r, is U(r) = Uo[()? – (1 where ro = 0.65 nm and Uo = 7.4 eV. Note: 1 ev = 1.6 x 10 19J. Some helpful units: (Force] = eV/nm [Energy) = eV [distance] = nm Equilibrium Distance Force KineticEnergy AddedConstant You can choose where the potential energy equals zero anywhere you want (you can add or subtract any constant to it). For this function, U(0) = 0. This is very common for electromagnetic problems like you will see in Physics 2. If the potential energy function were defined as U(r) = Uo[(ro/r)12 – (ro/r)*] + U1 where U1 = 4.5 eV, reanswer all of the previous questions using this new potential energy function. Click here for a hint ... Teq=.957026 nm F-(reg + r1)= -1.4348 eV/nm K(req)=
One model for the potential energy of a two-atom molecule, where the atoms are separated by a distance r, is
U(r)=U0[(r0/r)12−(r0/r)4]
where r0 = 0.65 nm and U0 = 7.4 eV.
Note: 1 eV = 1.6×10−19 J.
Some helpful units:
[Force] = eV/nm
[Energy] = eV
[distance] = nm
Here is what I am having trouble with:
You can choose where the potential energy equals zero anywhere you want (you can add or subtract any constant to it). For this function, U(∞) = 0. This is very common for
U(r)=U0[(r0/r)12−(r0/r)4]+U1
where U1 = 4.5 eV, reanswer all of the previous questions using this new potential energy function.
(NOTE: these are all part of the same question)
I got .957026 nm for req, and -1.4348 eV/nm for Fr(req+r1), and I couldnt get an answer for K(req). My answers are wrong. Where am I not understanding?
![One model for the potential energy of a two-atom molecule, where the atoms are separated by a distance r, is
U(r) = Uo[(÷)1² – ()1
where ro = 0.65 nm and Uo = 7.4 ev,
Note: 1 ev =1.6 x 10-19 J.
Some helpful units:
[Force] = eV/nm
[Energy] = ev
[distance] = nm
Equilibrium Distance
Force
KineticEnergy
AddedConstant
You can choose where the potential energy equals zero anywhere you want (you can add or subtract any constant to it). For this function, U(x0) = 0. This is very common for electromagnetic
problems like you will see in Physics 2. If the potential energy function were defined as
U(r) = Uo[(ro/r)² – (ro/r)*] + U1
where U = 4.5 eV, reanswer all of the previous questions using this new potential energy function.
Click here for a hint
Teg=.957026 nm
F,(req + r1)= -1.4348 eV/nm
K(req)=](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fb85b6a62-8f66-4255-b64b-cdb85a3186b3%2F6d4edab0-181c-4c8b-83bc-aa164813c042%2F2inzclg_processed.png&w=3840&q=75)

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