Nuclear Magnetic Resonance: Difference between revisions

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<div align="center"><big>Nuclear Magnetic Resonance Project</big></div>


The <math>^1H</math> Gyromagnetic Ratio, <math>\gamma_{_P}</math>, is equal to <math>\frac{\mu_{_P}}{I_{_P}\,\hbar}</math>, where <math>\mu_{_P}</math> is the proton magnetic moment and <math>I_{_P}</math> is the proton spin number.
==<div align="center"><big>Nuclear Magnetic Resonance Project</big></div> ==




The magnetic moment of a nucleon is sometimes expressed in terms of its g-factor (a dimensionless scalar) as <math>\mu=\frac{g\mu_{_N}}{\hbar}I</math>, where <math>\mu</math> is an intrinsic magnetic moment, <math>\mu_{_N}</math> is the nuclear magneton and is given by <math>\mu_{_N}=\frac{e \hbar}{2 m}</math>, <math>g</math> is the nucleon's g-factor, <math>I</math> is the nucleon's spin number and <math>m</math> is the nucleon's mass. The <math>^1H</math> Hydrogen/Proton Gyromagnetic Ratio, <math>\gamma_{_P}</math>, is equal to <math>\frac{g_{_P} \mu_{_N}}{\hbar}</math>.<br>


<math>g_{_P}=5.585\; 694\; 702(17) </math> The proton's g-factor<br><br>
<math>\frac{\mu_{_N}}{\hbar}= 7.622\; 593\; 285(47)\text{ MHZ/T}</math> <br>


So, <math>\gamma_{_P}=42.577\; 478\; 92(29)\text{MHz/T}</math>





Revision as of 22:47, 4 February 2019

Nuclear Magnetic Resonance Project

The magnetic moment of a nucleon is sometimes expressed in terms of its g-factor (a dimensionless scalar) as , where is an intrinsic magnetic moment, is the nuclear magneton and is given by , is the nucleon's g-factor, is the nucleon's spin number and is the nucleon's mass. The Hydrogen/Proton Gyromagnetic Ratio, , is equal to .

The proton's g-factor


So,



NMR Video


Links and Info:

- A Bridged Tee Detector for MNR - Waring