Chi -1-and chi -2- are susceptibilities of a diamagnetic substance temperatures T-1-K and T-2-K respectively- then-chi -1-chi -2-chi -1-T-1-chi -2-T-2-chi -1-sqrt-T-1-chi -2-sqrt-T-2-chi -1-T-2-chi -2-T-1-

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Toppr Admin · Accepted Answer

-x3C7-1 - -x3C7-2The magnetic susceptibility of diamagnetic substance is independent of the temperature-

$χ_{1}$ and $χ_{2}$ are susceptibilities of a diamagnetic substance at temperatures $T_{1} K$ and $T_{2} K$ respectively, then,
$χ_{1} = χ_{2}$
$χ_{1} T_{1} = χ_{2} T_{2}$
$χ_{1} \sqrt{T_{1}} = χ_{2} \sqrt{T_{2}}$
$χ_{1} T_{2} = χ_{2} T_{1}$

$χ_{1}$ $=$ $χ_{2}$
The magnetic susceptibility of diamagnetic substance is independent of the temperature.

χ1and χ2 are susceptibilities of a diamagnetic substance at temperatures T1K and T2K respectively, then,χ1=χ2χ1T1=χ2T2χ1√T1=χ2√T2χ1T2=χ2T1

χ1 = χ2The magnetic susceptibility of diamagnetic substance is independent of the temperature.

$χ_{1}$ and $χ_{2}$ are susceptibilities of a diamagnetic substance at temperatures $T_{1} K$ and $T_{2} K$ respectively, then,
$χ_{1} = χ_{2}$
$χ_{1} T_{1} = χ_{2} T_{2}$
$χ_{1} \sqrt{T_{1}} = χ_{2} \sqrt{T_{2}}$
$χ_{1} T_{2} = χ_{2} T_{1}$

$χ_{1}$ $=$ $χ_{2}$
The magnetic susceptibility of diamagnetic substance is independent of the temperature.