The coefficient of apparent expansion of a liquid when determined using two different vessels A and B are gamma 1 and gamma 2 respectively. If the coefficient of linear expansion of vessel A is alpha, the coefficient of linear expansion of vessel B is?

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Solution

the coefficient of linear expansion of the vessel B is α1
γreal=γapp + 3α
γ1 + 3α =γ2 + 3α1
3α1= γ1 - γ2 +3α
α1= (γ1 - γ2)/3 + α

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The coefficient of apparent expansion of a liquid when determined using two different vessels A and B are $γ_{1}$ and $γ_{2}$ respectively. If the coefficient of linear expansion of the vessel A is $α$ , the coefficient of linear expansion of the vessel B is

The coefficient of apparent expansion of a liquid when determined using two different vessels A and B are $γ_{1}$ and $γ_{2}$ respectively. If the coefficient of linear expansion of vessel A is $α$ , the coefficient of linear expansion of vessel B is

Q. The coefficient of apparent expansion of a liquid when determined using two different vessels A and B are

γ_{1}

and

γ_{2}

respectively. If the coefficient of linear expansion of the vessel

A

α

, then the coefficient of linear expansion of vessel

B

is found to be

\frac{γ_{1} - γ_{2} + 3 α}{x}

. The value of

x

The coefficient of apparent expansion of a liquid when determined using two different vessels A and B are $γ_{1}$ and $γ_{2}$ respectively. If the coefficient of linear expansion of vessel A is $α$ , the coefficient of linear expansion of vessel B is

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The coefficient of apparent expansion of a liquid when determined using two different vessels A and B are gamma 1 and gamma 2 respectively. If the coefficient of linear expansion of vessel A is alpha, the coefficient of linear expansion of vessel B is?

the coefficient of linear expansion of the vessel B is α1 γreal=γapp + 3α γ1 + 3α =γ2 + 3α1 3α1= γ1 - γ2 +3α α1= (γ1 - γ2)/3 + α

the coefficient of linear expansion of the vessel B is α1
γreal=γapp + 3α
γ1 + 3α =γ2 + 3α1
3α1= γ1 - γ2 +3α
α1= (γ1 - γ2)/3 + α