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Calculate the number of unit cells present in 1 g of gold which has a face-centered cubic lattice. -

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Question

Calculate the number of unit cells present in 1 g of gold which has a face-centered cubic lattice.

Options

  • 3.06 × 1025

  • 30.56 × 1020

  • 7.64 × 1025

  • 7.64 × 1020

MCQ

Solution

7.64 × 1020

Explanation:

1 mole of gold = 197 g = 6.02 × 1023

Hence, the number of atoms present in 1 g of gold = `(6.02 xx 10^23)/197`

As face-centered cubic (FCC) unit cells contain 4 atoms,

Therefore, in 1 g of gold number of unit cells present = `(6.02 xx 10^23)/(197 xx 4)` = 7.64 × 1020

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