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Silver crystalilises in a fcc lattice. T...

Silver crystalilises in a fcc lattice. The edge length of its unit is `4.077xx10^(-8)xxcm` and its density is `10.5g cm^(-3)`. Claculate on this basis the atomic mass of silver `(N_(A)=6.02xx10^(23) "mol"^(-1))`

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To calculate the atomic mass of silver based on the given data, we can use the formula for density in relation to the unit cell of a crystal lattice. The steps are as follows: ### Step 1: Understand the formula for density The density (d) of a crystal can be expressed using the formula: \[ d = \frac{Z \cdot M}{A^3 \cdot N_A} \] Where: - \( d \) = density of the substance (g/cm³) - \( Z \) = number of atoms per unit cell (for FCC, \( Z = 4 \)) ...
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Silver crystallises in a fcc lattice. The edge length of its unit is 4.077xx10^(-8)cm and its density is 10.5g cm^(-3) . Claculate on this basis of the atomic mass of silver (N_(A)=6.02xx10^(23) "mol"^(-1))

Silver crystallizes in fcc lattic. If the edge length of the cell is 4.07 xx 10^(-8) cm and density is 10.5 g cm^(-3) . Calculate the atomic mass of silver.

Silver crystallizes in fcc lattic. If the edge length of the cell is 4.07 xx 10^(-8) cm and density is 10.5 g cm^(-3) . Calculate the atomic mass of silver.

.A metal crystallises in fcc lattice.If edge length of the cell is 4.07×10^−8 cm and density is 10.5gcm^−3 . Calculate the atomic mass of metal.

Silver crystallises in fcc latice. If edge length of the unit cell is 4.077xx10^(-8)cm , then calculate the radius of silver atom.

How many atoms are there in 5 moles of silver (N_(A)=6xx10^(23))

The number of atoms in 0.1 mole of a triatomic gas is (N_(A) = 6.02 xx 10^(23) "mol"^(-1))

A metal has a fcc lattice.The edge length of the unit cell is 404 pm ,the density of the metal is 2.72g cm^(-3) . The molar mass of the metal is (N_(A) , Avorgadro's constant =6.02xx10^(23)mol^(-1))

A metal has a fcc lattice.The edge length of the unit cell is 404 pm ,the density of the metal is 2.72g cm^(-3) . The molar mass of the metal is (N_(A) , Avorgadro's constant =6.02xx10^(23)mol^(-1))

The number of atoms in 0.1 mol of a tetraatomic gas is ( N_(A) = 6.02 xx 10^(23) mol^(-1) )

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