Binding energy problem The mass of a K-40 nucleus is 37 216 MeV c–2. Determine the binding energy per nucleon of K-40. Proton number of K is 19.
@ganeshie8
@AravindG
We know that \[E=mc ^{2}\]
Formula is.. E =\[ \Delta m c ^{2}\]
and Delta "m" is mass defect. ANd \[\Delta m = Z m _{p} c ^{2} + (A - Z) m _{nucleus} c ^{2} - m c ^{2}\]
Where Z is the total number of protons in the nucleus, \[m _{p}\] is the mass of a proton. then Z\[m _{p}\]c is the total mass of all protons.
(A-Z) is the total number of neutrons. and \[m_{nucleus }\] is the experimentally measured mass of the entire nucleus.
Brother now do it by putting the values in that equation.
hmmm i dont understnd
Had not you read its basics brother??
@sre i think i don't deserve this medal in this question, because, i can't explain it as much as, @thushananth01 understand it... perhaps my poor skills... :(
@IhteshamMalik i think your answer is right .
Let see... may be some one else give the more athentic solution for this question...
"So mass defect Delta m = 40-39.974221 = 0.025779 amu " that is wrong brother
In first method its wrong @Mashy but the 2nd formulation is correct..
Perhaps it should be (A -Z) x mass of neutron
(A - Z) x mass of neutron x c^2
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