Solve Ionization & Light: Frequency for Hydrogen

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The discussion focuses on calculating the frequency of light required for the ionization of hydrogen using the Bohr model. The ionization energy of hydrogen is given as 1312 kJ/mol, which needs to be converted to energy per electron by dividing by Avogadro's number. The correct energy value is approximately 2.1783 x 10^-18 J, which is then used in the equation E = hν to find the frequency. The calculated frequency for ionization is 3.29 x 10^15 Hz. This highlights the importance of correctly converting units and applying fundamental physics equations.
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[SOLVED] Ionization and light

I've been working on this problem and I'm not coming up with a reasonable answer.

If the Bohr model is used, what frequency of light
would be required for ionization of hydrogen?

I know that \Delta E = h \nu, where E is energy, h is Planck's constant, and \nu is frequency and that \nu = \frac{c}{\lambda} and I know the first ionization energy of hydrogen is 1312 kJ/mol, but I can't seem to arrive at the answer.

I tried using both 1312kJ and 1.312x10^6J for E but the answer comes out too large. The solution is 3.29 × 10^15 Hz. Any help is appreciated.
 
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First step: Questions like this should be on the homework forum, so you probably might want to post there next time.

Next step: Divide the ionization energy (in J) per mol by 6.023x10^23 to get the ionization energy per electron. You should get a number like 2.1783x10^-18 J which should look somewhat familiar to you. This is your E.

Next Next step:

2.7183X10^-18 J = (6.63x10^-34 J*s)f

f = 3.29x10^15 Hz
 
Yep, this is actually my first homework question and I forgot about that forum, actually. Thanks for your response!
 
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