56.279 grams Samarium(Sm) (1 mole Sm/150.36 grams)(6.022 X 10^23/1 mole Sm)
= 2.2540 X 10^23 atoms of Samarium
5 g of sulfur contain 0,94.10e23 atoms.
The number of atoms is 28,099.10e23.
41,1 g of sodium sulfate (Na2SO4, anhydrous) contain 10,455.10e23 atoms.
1 g hydrogen (H) has 6,022 140 857.10e23 atoms.
61,5 g calcium contain 9,241.10e23 atoms.
Samarium 99 % cost is 0,025 $/g; see the link:http://www.metal-pages.com/metalprices/samarium/.
49.1740 g (6.02 x 1023 atoms) / (91.22 g) = 3.25 x 1023 atoms
6,687.1023 chlorine atoms
The number of atoms of lead is 6,68.10e23.
5 g of sulfur contain 0,94.10e23 atoms.
There are approximately 163,163 atoms of carbon in 0.020 g of carbon.
There are 1.15 x 10^21 atoms in 0.220 g of P2O5.
The answer is 3.32*10^23 atoms
For plutonium 239: ca. 74,68.1023 atoms
The number of atoms is 28,099.10e23.
390cm²
activity of the sample. To calculate the activity of the sample, you first need to find the number of atoms of ^147Sm in 1 g. Given that the natural abundance is 15.0%, the number of atoms of ^147Sm in 1 g is 1 g * 0.15 * Avogadro's number / atomic mass of ^147Sm. Next, calculate the activity using the decay constant and number of atoms. Activity (A) = decay constant (λ) * number of atoms. Finally, convert the activity to particles emitted per second since 1 Bq = 1 decay per second.