The Wavelength of X-Rays Produced by 80kV Electrons

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X-ray tubes in dentistry can produce X-rays using voltages up to 80kV, leading to discussions about the lowest wavelength generated by such electrons. The calculations presented yield a wavelength of 0.0155 nm, prompting questions about unit consistency. Participants are encouraged to verify their unit conversions, particularly regarding the formula used for calculating wavelength. The confusion arises from the interpretation of units, specifically whether the result should be in nanometers or meters. Ensuring accurate unit handling is essential for confirming the validity of the calculations.
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X-ray tubes used by dentists can have voltages as high as 80kV to accelerate the elecrons to produce the X-rays. What is the most lowest wavelength that can be produced by such electons?

This problem seems almost too easy... i need a check

\lamba = \frac{1.24x10^3 V^{-1} nm}{80kV}

\lamba = 0.0155 nm
 
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Check the units in your expression.
 
i thought wavelengths were in nm? why do I get units of nm/v^2?
 
the numerator should be 1240eVnm
 
I am stil getting \lambda = 0.0155 nm

I used the formula \lambda=\frac{h*c}{80kV*e}

and I got the same results. am I doing this correctly?
 
what Tide said. Look at your units. Carefully.
 
ignoring the first part, and using:

\lambda=\frac{h*c}{80kV*e}
(eV*s*m/s)/(V*m/s)

should it be in units of (eV*s)/V ?? shouldn't it be in meters?
 
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