The N-N bond energy is difficult to measure. Given the values of 190 kJ/mol for the N-Cl bond energy and 240 kJ/mol for the Cl-Cl bond energy, determine the maximum de Broglie wavelength of an electron capable of breaking the N-N bond.

Express your answer in m.

i guess this is one of the eDX CH3.091 final exam question???

Good guess :D

Good guess, that's why we need to help each other

ok..how about i do the talking and you do the calculations??..hope this is a best way we help each other, by working together, not just by giving the answer so that others can just jump in and take it without knowing its derivatives..its better to have postings leading to answers...

ok, the question ask for the N-N bond. so we need to rearrange the Bond Energy equation BE(NCl) = sqrt[BE(N-N) x BE (Cl-Cl)] + 96.3[X(N)-X(Cl)^2

rearrange the equation to make BE(N-N) the subject.

then we can use the de Broglie equation to find the wavelength..

can anyone try that??...i have 1 more submission left for this question..

what is v value in de Broglie's equation ??

But what is X(N) and X(Cl)?

v is the velocity which can be derived from E=1/2mv^2 (kinetic energy).

the X(N) is the electronegativity for Nitrogen and so as Cl obtained from the periodic table.

Answer plz...

still the answer is wrong..............

as bonjo said, let's try to do together

- rearrange the equation to make BE(N-N) the subject.
BE(NCl) - 96.3[X(N)-X(Cl)]^2 = sqrt[BE(N-N) x BE (Cl-Cl)]
BE(NCl) - 96.3[X(N)-X(Cl)]^2 = sqrt[BE(N-N) x BE (Cl-Cl)]
(BE(NCl) - 96.3[X(N)-X(Cl)]^2) / sqrt [BE (Cl-Cl)] = sqrt[BE(N-N)]
- Ok, let's put numbers now
(190 kJ/mol - 96.3 [3.04-3.16]) / sqrt [240 kJ/mol]= sqrt[BE(N-N)]
(ps. I used Pauling electronegativity values)
190 - 96.3(-0.12)/15.49 = sqrt[BE(N-N)]
(190 - 96.42) / 15.49 = sqrt[BE(N-N)]
93.58 / 15.49 = sqrt[BE(N-N)]
6.04 = sqrt[BE(N-N)]
(6.04)^2 = (sqrt[BE(N-N)])^2
36.49 = [BE(N-N)]

what's missing??