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function of r. Consider a small displacement r= Ro+r' and use the binomial theorem: (1+x)" = 1+ nx + 2! п(п — 1) n(n — 1)(n — 2) з + -x' + 3! to show that the force does approximate a Hooke's law force. 71. Consider the der Waals potential van 12 U(r) = U. used model the to potential energy function of two molecules, where the minimum potential is at r = Ro. Find the force as a

function of r. Consider a small displacement r= Ro+r' and use the binomial theorem: (1+x)" = 1+ nx + 2! п(п — 1) n(n — 1)(n — 2) з + -x' + 3! to show that the force does approximate a Hooke's law force. 71. Consider the der Waals potential van 12 U(r) = U. used model the to potential energy function of two molecules, where the minimum potential is at r = Ro. Find the force as a

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function of r. Consider a small displacement r= Ro+r' and use the binomial theorem: (1+x)" = 1+ nx + 2! п(п — 1) n(n — 1)(n — 2) з + -x' + 3! to show that the force does approximate a Hooke's law force. 71. Consider the der Waals potential van 12 U(r) = U. used model the to potential energy function of two molecules, where the minimum potential is at r = Ro. Find the force as a
Transcribed Image Text:function of r. Consider a small displacement r= Ro+r' and use the binomial theorem: (1+x)" = 1+ nx + 2! п(п — 1) n(n — 1)(n — 2) з + -x' + 3! to show that the force does approximate a Hooke's law force. 71. Consider the der Waals potential van 12 U(r) = U. used model the to potential energy function of two molecules, where the minimum potential is at r = Ro. Find the force as a
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