Physics, asked by newarprakash29, 4 months ago

what is the dimension of work function​

Answers

Answered by sidratul1
0

Answer:

Derivations from other quantities :  W = F ⋅ s W = τ θ

Dimension of work:  M L2 T−2

Explanation:

The SI unit of work is the joule (J), the same unit as for energy.

Work function has the same dimensions as energy i.e  [ML2T−2]  

Since work function is defined as the minimum energy required to remove the electron from an atom. Therefore it is given by

Φ=hν0  

Where  h=6.625×10−34Js  is a plank’s constant which is having the unit joules-second. Therefore its dimensions are  [ML2T−1]  

ν0  is the threshold frequency. Frequency is defined as the reciprocal of time. so its dimension is  [T−1] .

Therefore the dimension of work function is given by

Φ=[M1L2T−1][T−1]=[M1L2T−2]

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Answered by Rameshjangid
0

Answer: Dimension of work function is \bold{M L^2 T^{-2}}.

Explanation:

The SI unit of work is the joule (J), the same unit as for energy.

Work function has the same dimensions as energy i.e  [ML2T−2]  

Since work function is defined as the minimum energy required to remove the electron from an atom. Therefore it is given by

\phi =h\upsilon _o  

Where  h=6.625×10−34Js  is a plank’s constant which is having the unit joules-second. Therefore its dimensions are [ML^{2}T^{-1}]

\upsilon _o is the threshold frequency. Frequency is defined as the reciprocal of time. so its dimension is [T^{-1}].

Therefore the dimension of work function is given by

\phi =[M^1L^2T^{-1}][T^{-1}]=[M^{1}L^{2}T^{-2}]

Hence, the dimension of work function is [\phi] =[M^{1}L^{2}T^{-2}].

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