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If V0 is the volume of a standard unit ...

If `V_0` is the volume of a standard unit cell of germanium crystal containing `N_0` atoms, then the expression for the mass m of a volume V in terms of `V_0, N_0, M_("mol")` and `N_A` is [here, M is the molar mass of germanium and `N_A` is the Avogadro's constant]

A

`M (V)/(V_0) (N_A)/(N_0)`

B

`(N_A)/(N_0)(V_0)/(V) M`

C

`M (V)/(V_0) (N_0)/(N_A)`

D

`M(V_0)/(V) (N_0)/(N_A)`

Text Solution

Verified by Experts

The correct Answer is:
C

Number of unit cells in volume V
` = ("Total volume")/("Volume of a unit cell ") = (V)/(V_0)`
Number of atoms in volume V
= Number of unit cells x Number of atoms in 1 unit cell ` = (V)/(V_0) xx N_0`
Number of moles in volume V
` = "(Number of atoms")/("Avagardo number") = (V)/(V_0) xx (N_0)/(N_A)`
Mass n of given sample volume
= Number of moles x Molar mass
` rArr m = (V)/(V_0) xx (N_0)/(N_A) xx M`
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