Atomic Mass Of First 20 Elements



Atomic Number: 6 Atomic Mass: 12.0107 amu Melting Point: 3500.0 °C (3773.15 K, 6332.0 °F) Boiling Point: 4827.0 °C (5100.15 K, 8720.6 °F) Number of Protons/Electrons: 6 Number of Neutrons: 6 Classification: Non-metal Crystal Structure: Hexagonal Density @ 293 K: 2.62 g/cm 3 Color: May be black Atomic Structure. To learn more about the first 20 elements and to access more data pages on the chemical elements, such as a list of all 118 elements with their symbols and atomic numbers, register with BYJU’S and download the mobile application on your smartphone.

  • The molar mass of atoms of an element is given by the relative atomic mass of the element multiplied by the molar mass constant, M u ≈ 1.000 000 × 10 −3 kg/mol = 1.000000 g/mol. For normal samples from earth with typical isotope composition, the atomic weight can be approximated by the standard atomic weight or the conventional atomic weight.
  • For your grade you need to remember atomic masses of first 20 elements. The atomic mass is double the atomic number of an element. But it is not applicable for all the elements in the periodic table. The atomic masses of elements like He, Li, C, N, O, Ne, Si, S, Cl, Ca are double the atomic number.

List of first 50 elements of the periodic table by atomic number including the chemical symbol and the atomic weight. You can print the list of elements by hitting the print button below.

Atomic NumberChemical SymbolElement NameAtomic Weight (u)
1HHydrogen1.008
2HeHelium4.002602
3LiLithium6.94
4BeBeryllium9.0121831
5BBoron10.81
6CCarbon12.011
7NNitrogen14.007
8OOxygen15.999
9FFluorine18.99840316
10NeNeon20.1797
11NaSodium22.98976928
12MgMagnesium24.305
13AlAluminium26.9815385
14SiSilicon28.085
15PPhosphorus30.973762
16SSulfur32.06
17ClChlorine35.45
18ArArgon39.948
19KPotassium39.0983
20CaCalcium40.078
21ScScandium44.955908
22TiTitanium47.867
23VVanadium50.9415
24CrChromium51.9961
25MnManganese54.938044
26FeIron55.845
27CoCobalt58.933194
28NiNickel58.6934
29CuCopper63.546
30ZnZinc65.38
31GaGallium69.723
32GeGermanium72.63
33AsArsenic74.921595
34SeSelenium78.971
35BrBromine79.904
36KrKrypton83.798
37RbRubidium85.4678
38SrStrontium87.62
39YYttrium88.90584
40ZrZirconium91.224
41NbNiobium92.90637
42MoMolybdenum95.95
43TcTechnetium98
44RuRuthenium101.07
45RhRhodium102.9055
46PdPalladium106.42
47AgSilver107.8682
48CdCadmium112.414
49InIndium114.818
50SnTin118.71

Learning Objective

  • Calculate the average atomic mass of an element given its isotopes and their natural abundance

Key Points

First
  • An element can have differing numbers of neutrons in its nucleus, but it always has the same number of protons. The versions of an element with different neutrons have different masses and are called isotopes.
  • The average atomic mass for an element is calculated by summing the masses of the element’s isotopes, each multiplied by its natural abundance on Earth.
  • When doing any mass calculations involving elements or compounds, always use average atomic mass, which can be found on the periodic table.

Terms

  • natural abundanceThe abundance of a particular isotope naturally found on the planet.
  • average atomic massThe mass calculated by summing the masses of an element’s isotopes, each multiplied by its natural abundance on Earth.
  • mass numberThe total number of protons and neutrons in an atomic nucleus.

The atomic number of an element defines the element’s identity and signifies the number of protons in the nucleus of one atom. For example, the element hydrogen (the lightest element) will always have one proton in its nucleus. The element helium will always have two protons in its nucleus.

Isotopes

Atoms of the same element can, however, have differing numbers of neutrons in their nucleus. For example, stable helium atoms exist that contain either one or two neutrons, but both atoms have two protons. These different types of helium atoms have different masses (3 or 4 atomic mass units), and they are called isotopes. For any given isotope, the sum of the numbers of protons and neutrons in the nucleus is called the mass number. This is because each proton and each neutron weigh one atomic mass unit (amu). By adding together the number of protons and neutrons and multiplying by 1 amu, you can calculate the mass of the atom. All elements exist as a collection of isotopes. The word ‘isotope’ comes from the Greek ‘isos’ (meaning ‘same’) and ‘topes’ (meaning ‘place’) because the elements can occupy the same place on the periodic table while being different in subatomic construction.

Calculating Average Atomic Mass

The average atomic mass of an element is the sum of the masses of its isotopes, each multiplied by its natural abundance (the decimal associated with percent of atoms of that element that are of a given isotope).

Average atomic mass = f1M1 + f2M2 + … + fnMn where f is the fraction representing the natural abundance of the isotope and M is the mass number (weight) of the isotope.

The average atomic mass of an element can be found on the periodic table, typically under the elemental symbol. When data are available regarding the natural abundance of various isotopes of an element, it is simple to calculate the average atomic mass.

  • For helium, there is approximately one isotope of Helium-3 for every million isotopes of Helium-4; therefore, the average atomic mass is very close to 4 amu (4.002602 amu).
  • Chlorine consists of two major isotopes, one with 18 neutrons (75.77 percent of natural chlorine atoms) and one with 20 neutrons (24.23 percent of natural chlorine atoms). The atomic number of chlorine is 17 (it has 17 protons in its nucleus).

To calculate the average mass, first convert the percentages into fractions (divide them by 100). Then, calculate the mass numbers. The chlorine isotope with 18 neutrons has an abundance of 0.7577 and a mass number of 35 amu. To calculate the average atomic mass, multiply the fraction by the mass number for each isotope, then add them together.

Average atomic mass of chlorine = (0.7577 [latex]cdot[/latex] 35 amu) + (0.2423 [latex]cdot[/latex] 37 amu) = 35.48 amu

Another example is to calculate the atomic mass of boron (B), which has two isotopes: B-10 with 19.9% natural abundance, and B-11 with 80.1% abundance. Therefore,

Average atomic mass of boron = (0.199
[latex]cdot[/latex]

10 amu) + (0.801
[latex]cdot[/latex]

11 amu) = 10.80 amu

Whenever we do mass calculations involving elements or compounds (combinations of elements), we always use average atomic masses.

Show Sources

Boundless vets and curates high-quality, openly licensed content from around the Internet. This particular resource used the following sources:

http://www.boundless.com/
Boundless Learning
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http://en.wiktionary.org/wiki/mass_number
Wiktionary
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http://www.boundless.com//biology/definition/atomic-mass–2
Boundless Learning
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http://en.wikipedia.org/wiki/natural%20abundance
Wikipedia
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http://en.wiktionary.org/wiki/isotope
Wiktionary
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Lithium

“Introductory Chemistry Online/Measurements and Atomic Structure.”

http://en.wikibooks.org/wiki/Introductory_Chemistry_Online/Measurements_and_Atomic_Structure
Wikibooks
CC BY-SA 3.0.

http://en.wikipedia.org/wiki/Average_atomic_mass
Wikipedia
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http://en.wikipedia.org/wiki/Atomic_mass
Wikipedia
CC BY-SA 3.0.

“File:Stylised Lithium Atom.svg – Wikipedia, the free encyclopedia.”

The Elements, Sorted By Atomic Mass - Angelo State University

http://en.wikipedia.org/w/index.php?title=File:Stylised_Lithium_Atom.svg&page=1
Wikipedia
GNU FDL.