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Isotopes and Ions Variations on the Atom Dr. M. Hazlett Mandeville High School.

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Presentation on theme: "Isotopes and Ions Variations on the Atom Dr. M. Hazlett Mandeville High School."— Presentation transcript:

1 Isotopes and Ions Variations on the Atom Dr. M. Hazlett Mandeville High School

2 Isotopes All atoms of an element have the SAME number of protons (p + ) The p + number is the atomic number (Z) – This is a constant – For example: All Sodium (Na) atoms have 11 p + – If an atom loses a proton, it becomes a different element If Na loses 1 p +, then it has become Neon (Ne)

3 Z = atomic number = p + The number of protons identifies the atom and which element it is In a stable atom: – # p + = # n 0 = # e - – Thus, Na in its stable form has 11 p + ; 11 n 0 ; and 11 e - – If it has an unequal number of p + and n 0, then it is called an ISOTOPE

4 Theoretically – an element can have as many isotopes of itself as it has neutrons, or it can add an unlimited number of n 0 For example: H has 3; C has 16; Al has 25 – These can be looked up in the CRC (the Chemistry/Physics Data Bible) or on the internet – Remember – a change in the number of n 0 does not change the element’s atom – only a change in the number of protons can do that!

5 The Carbon Isotope

6 Ions Ions are when an atom has an unequal number of p + and e - Remember – a stable atom has a neutral overall charge due its equal number of p + and e - When an atom loses or gains an e -, its charge changes accordingly – Loss of e - means a + charge; gaining an e - means a – charge for the atom

7 Losing or Gaining e -..... If an atom loses an e -, then it has more p + than e - and it will have an overall positive charge Different elements’ atoms can lose 1, 2, 3, or even 4 electrons depending on various factors If an atom has LOST e -, then it is called a CATION or a positive ion – A Cation would be written as Al + (the one being understood) or Al +3

8 Atoms can also gain electrons If an atom gains electrons (from 1 up to 4), then it will have more e - than p + and will end up having an overall negative charge A negatively charged ion is called an ANION – The element is shown this like: Na - (the 1 is understood) or Na -2 The losing or gaining of electrons determines what type of bonds the atoms will form, and which atoms will bond to others

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11 Ions in Water Solution

12 Using the Periodic Table Elements in the Main Groups (A), form fairly consistent ions – LEARN TO USE THE CHART Group IA will form +1 ions; Group 2A form up to +2; Group 3A form up to +3 ions Group 4A will form either up to -4 or +4 ions Group 5A will form up to -3 ions; Group 6A up to -2; Group 7A form -1; and Group 8A will not form ions at all Those elements in the B groups vary and we’ll learn those later

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14 Ions and Isotopes in Review Stable atom: #p + = #n 0 = #e - Atomic Mass - #n 0 = # p + Atomic Mass - #p + = #n 0 If charge is 0, then #p + = #e - If charge is positive, then #p + > #e - Cation If charge is negative, then #p + < #e - Anion

15 Examples: Li -1 has gained an electron, meaning there is one more negative charge than positive ones – It has 3 p + and 4 e - Li +1 has lost an electron, meaning there is one more positive charge than negative ones – It has 3 p + and 2 e - REMEMBER: The # of p + DO NOT CHANGE Only the number of n 0 (isotope) and e - (ion) change

16 Cf -3 has an atomic number of 98 – This means it has 98 p + – Its atomic mass is 216 – It has 118 n 0, (216 – 98), making it an ion and an isotope! – Since it has a -3 charge, the number of e - will be 101; (98 + 3) – Zn +1 has 30 p + and n 0 ; but due to the +1 charge, it has only 29 e -

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18 Mass Number and Atomic Mass An atom’s mass number = # p + + # n 0 The atomic mass unit (amu or u) is a little more complex – It is an average of all of an atom’s isotopes and what percent abundance that isotope is in nature Abundances will add up close to 100% The closer to a whole number the amu is, the fewer the isotopes that exist

19 Determining the average atomic mass: Average Atomic Mass = (Mass of Isotope 1)(% Abundance of Isotope 1) + (Mass of Isotope 2)(% Abundance of Isotope 2) + (Mass of Isotope 3)(% Abundance of Isotope 3) + (Mass of Isotope ∞)(% Abundance of Isotope ∞) AMU is a little different.......

20 AMU (sometimes just an ‘u’) Average Mass Unit – It uses C-12 as a reference point C-12 has 6 protons and 6 neutrons 1 amu is the equivalent of 1/12 of a Carbon’s mass Mass amu n 0 1.675 x 10 -24 g 1.008665 p + 1.673 x 10 -24 g 1.007276 e - 9.1 x 10 -28 g 0.000549

21 Average Atomic Weight example: For an unknown element we know that: the mass of Isotope 1 is 6.015 amu and its abundance is 7.5% The mass of Isotope 2 is 7.016 amu with a 92.5% abundance Therefore – – (6.015)(.075) + (7.016)(.925) = 6.941 amu – Looking on the Periodic Chart we can see the element is Lithium (Li)

22 Another example: N 14 and N 15 have a total amu of 14.007. What are the percentages of abundance? Make the abundances equal to x and (x-1). Thus: 14(x) + 15(1 - x) = 14.007 14x + (15 – 15x) = 14.007 - x = 14.007 - 15 so, x = 99.3 % for N 14 and, 1 – x = 0.7% for N 15

23 On the Periodic Table: The top number is Z, the Atomic Number or number of p + The Element’s Symbol The element average atomic weight set by isotopes and abundances

24 If the Atomic Weight is in (parentheses), then it is a synthetically made element and it has no known isotopes The closer to a whole number the atomic weight is, the fewer isotopes the element has To discover known isotopes and abundances – use the CRC Handbook

25 Conservation of Mass Conservation of Mass means that the mass of the reactants will equal the mass of the products after the reaction – This is true no matter how many reactants or products exist in the reaction – Example: Fe with a mass of 15.72 g; placed in a solution of 21.2 g Cu(II)Sulfate. Cu separates. How much Fe (II) Sulfate created?

26 – The final masses of the reaction (rxn) are Fe = 8.33 g; and Cu = 8.41 g – Thus – 15.72 g – 8.33 g = 7.39 g – m reactant 1 + m reactant 2 = m product 1 + m product 2 m Fe + m Cu = m CuS + m FeS m FeS = m Fe + m CuS - m Cu m FeS = 7.39 g + 21.12 g – 8.41 g = 20.10 g

27 Law of Definite Proportions In a compound, the same elements will be in the same proportion by mass Example: – 100 g H 2 O contains 11.19 g of H 2 and 88.81 g O – % Composition = mass element x 100 mass compound Well, what does it equal???????

28 OK – try another one.... 25 g of a compound with 6.77 g tin and 18.23 g bromine. What percent is tin by mass? – mass tin x 100 = 6.77 x 100 = mass compound 25 Did you get the answer?

29 The End Now, onto the Periodic Table!


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