2.3 X 1024 atoms / 6.022 X 1023 atoms/mole X 107.87 gm/mole of silver = 412 grams
The production of silverplated cutlery on an industrial level began in Germany in the middle of the 19th century. Two factors limited the output:1. Access to electrical power was very limited at the time.2. Electrical current was quite weak compared to the present day.After some experimenting, engineers achieved the best results if they used a small bath, put one dozen table spoons and one dozen table forks in it, used 90 Grams of fine silver and then immersed the pieces until the silver anodes were dissolved and the silver had firmly settled on the cutlery. This took many hours and in the beginning made the finished pieces quite expensive. The engineers discovered that a little more than half of the 90 Grams used was spread on the 12 spoons (as they have a bigger surface than the forks), a little less than half was spread on the 12 forks. Using a larger bath would require a much longer plating process, which would have made the process even more expensive. To use more than the 12 + 12 pieces in a bath would result in:1. The pieces closest to the silver anodes would get a much thicker plating.2. The pieces farthest from the anodes would get a very thin plating.So the thickness of the silver layer would differ considerably.Using 12 + 12 pieces as described above and 90 Grams of fine silver became a standard in Germany. To document this, the "90" was punched on the pieces. If companies wanted to produce cheaper cutlery, they used less silver, 60 Grams, 40 Grams or even 20 Grams, which made the plating very thin. Some used more, 100 or 150 Grams. Pieces were punched accordingly "60", "40", "20", "100" etc.The plating process was adapted to other pieces of flatware and cutlery; knife-handles, smaller spoons, serving pieces etc., so that the silver layer on them was as thick as on the table spoons and table forks. As the same standard process was used, they all were stamped with the "90". New techniques made it possible to plate more pieces in bigger baths in shorter time, using much larger silver anodes. However, the thickness of the plating remained the same , so the marks remained the same.When plated cutlery became more affordable and more and more customers bought it, they began to ask how much pure silver their flatware actually "contained". Manufacturers realized that they could use the answer as a method to promote sales and started punching a further mark that roughly provided the actual gram weight of the silver that coated the pieces. Unfortunately they used two different systems:1. Pieces that usually come in a dozen (table- forks /-spoons / -knives, coffeespoons etc.) are punched with the weight of silver used for plating a dozen pieces. So tableforks and tablespoons were marked with a "45", smaller pieces were punched a lower figure (e.g. "35"), as less silver was needed to give them the same thickness of plating.2. Pieces that usually came singly or in pairs (serving pieces) were punched with the weight of silver on a single piece.Examples:If you have a table spoon marked "90" and "45" it means: the standard process as described above was used, on one spoon roughly 1/12 of 45 Grams(ca. 3,75 Grams) of fine silver were spread. If you have a sugar tong marked "90" and "2" it means: again the standard process was used, 2 Grams of fine silver were used to coat the piece. If you have a pair of salad servers, each piece marked "90" and "4" it means: again the standard process was used, on each piece 4 Grams of fine silver were used.This German system of silverplate marking has been adopted by other European countries, and is sometimes seen on Dutch, Danish and Austrian silverplate.
In the SI (metric) system mass is about 3 milligrams or 0.003 grams or 3 times 10 to the negative 3 power in scientific notation. In the US system mass (weight) is 0.0000066 pounds or 6.6 times 10 to the negative 6 power in scientific notation.
10 to the 50th power is equal to 10 multiplied by itself 50 times. This results in an extremely large number, specifically 10 followed by 50 zeros. This number is known as a googol, which is significantly larger than the total number of atoms in the observable universe.
To calculate 10 billion to the power of ten, you would raise 10 billion to the 10th power. This can be written as (10,000,000,000)^10. When you multiply 10 billion by itself 10 times, the result is a very large number, specifically 10 followed by 100 zeros. This number is known as a googol, which is significantly larger than the estimated number of atoms in the observable universe.
2a to the second power. If you combine the like terms, (a to the second power + a to the second power), it would be the same as 2a to the second power.
To convert atoms to grams, you need to know the molar mass of the element. The molar mass of silver is 107.87 g/mol. First, calculate the number of moles in 7.4 x 10^24 atoms by dividing by Avogadro's number (6.022 x 10^23). Then, multiply the number of moles by the molar mass of silver to get the mass in grams.
To find the mass of 3.30 x 10^23 atoms of silver, you need to know the molar mass of silver. The molar mass of silver is 107.87 g/mol. So, you would calculate the mass by multiplying the number of atoms by the molar mass. This would result in a mass of approximately 5.62 grams.
By definition, Avogadro's Number, about 6.022 X 1023, for an element is the number of atoms in one gram atomic mass. The gram atomic mass of silver is 107.868. Therefore, the mass of 5.44 X 1025 atoms of silver is [(5.44 X 1025)/(6.022 X 1023)] X 107.868 or 974 grams, to the justified number of significant digits.
To calculate the grams in 7.97 x 10^24 atoms of calcium, you need to divide the number of atoms by Avogadro's number (6.022 x 10^23). Then multiply this result by the molar mass of calcium (40.08 g/mol). This calculation would give you the weight in grams of 7.97 x 10^24 atoms of calcium.
hydrogen is H2, with a molecuar weight of 2.016. In 1.008 grams of H2 there are 3.011 X 10 raised to power 23 (approx) 2.011 X 1023 molecules or 6.022 X 1023 atoms. Ovviously you can go straight to the answer as the weight is the atomic mass in grams.
There are 6.022 x 10^23 atoms in 12 grams of carbon-12 (Avogadro's number). Therefore, in 6.00 grams of carbon-12, there would be half that amount, which is 3.011 x 10^23 atoms.
The answer is 6,31 moles Ag.
To determine the number of atoms in 600 grams of iron, you would first need to calculate the number of moles of iron using the molar mass of iron (55.85 g/mol). Then, you can use Avogadro's number (6.022 x 10^23 atoms/mol) to convert moles to atoms.
The molar mass of calcium is approximately 40 g/mol. To find the number of atoms in 143 g of calcium, first determine the number of moles (143 g / 40 g/mol) and then use Avogadro's number (6.022 x 10^23 atoms/mol) to convert moles to atoms.
1mol Na in grams = 22.989770g 1mol Na atoms = 6.022 x 1023 atoms 1 x 1020 atoms Na x 1mol/6.022 x 1023 atoms x 22.989770g/mol = 0.004g Na (rounded to one significant figure)
Atomic mass of carbon: 12.0 grams12.01 grams C × (6.02 × 1023 atoms) / (12.0 grams) = 6.03 × 1023 atoms of CarbonNote that one mole of any substance is Avogadro's constant (6.02 × 1023) and that one mole of Carbon is 12.0 grams. So if you have 12.01 grams of carbon (roughly one mole) you should get about Avogadro's constant.
Bouken Silver is the Silver warrior from Boukenger. In Power Rangers, Bouken Silver would be the Mercury Ranger from Power Rangers Operation Overdrive.