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III. Quantum Model of the Atom (p )

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Presentation on theme: "III. Quantum Model of the Atom (p )"— Presentation transcript:

1 III. Quantum Model of the Atom (p. 129-134)
Ch. 5 - Electrons in Atoms C. Johannesson

2 A. Electrons as Waves Louis de Broglie (1924)
Applied wave-particle theory to e- e- exhibit wave properties QUANTIZED WAVELENGTHS C. Johannesson

3 A. Electrons as Waves QUANTIZED WAVELENGTHS C. Johannesson

4 A. Electrons as Waves EVIDENCE: DIFFRACTION PATTERNS VISIBLE LIGHT
C. Johannesson

5 B. Quantum Mechanics Heisenberg Uncertainty Principle
Impossible to know both the velocity and position of an electron at the same time C. Johannesson

6 B. Quantum Mechanics Schrödinger Wave Equation (1926)
finite # of solutions  quantized energy levels defines probability of finding an e- C. Johannesson

7 Radial Distribution Curve
B. Quantum Mechanics Orbital (“electron cloud”) Region in space where there is 90% probability of finding an e- Orbital Radial Distribution Curve C. Johannesson

8 C. Quantum Numbers Four Quantum Numbers:
Specify the “address” of each electron in an atom UPPER LEVEL C. Johannesson

9 C. Quantum Numbers 1. Principal Quantum Number ( n ) Energy level
Size of the orbital n2 = # of orbitals in the energy level C. Johannesson

10 C. Quantum Numbers f d s p 2. Angular Momentum Quantum # ( l )
Energy sublevel Shape of the orbital f d s p C. Johannesson

11 C. Quantum Numbers n = # of sublevels per level
n2 = # of orbitals per level Sublevel sets: 1 s, 3 p, 5 d, 7 f C. Johannesson

12 C. Quantum Numbers 3. Magnetic Quantum Number ( ml )
Orientation of orbital Specifies the exact orbital within each sublevel C. Johannesson

13 C. Quantum Numbers px py pz C. Johannesson

14 C. Quantum Numbers 2s 2px 2py 2pz
Orbitals combine to form a spherical shape. 2s 2pz 2py 2px C. Johannesson

15 C. Johannesson

16 C. Quantum Numbers 4. Spin Quantum Number ( ms )
Electron spin  +½ or -½ Draw them as “up” or “down” An orbital can hold 2 electrons that spin in opposite directions. C. Johannesson

17 C. Quantum Numbers Pauli Exclusion Principle
No two electrons in an atom can have the same 4 quantum numbers. Each e- has a unique “address”: 1. Principal #  2. Ang. Mom. #  3. Magnetic #  4. Spin #  energy level sublevel (s,p,d,f) orbital Electron (up or down) C. Johannesson

18 Number of Atomic Orbitals Total Number of orbitals
Energy level Sublevels Number of Atomic Orbitals Total Number of orbitals 1 s 2 p 3 4 d 5 9 f 7 16 C. Johannesson

19 Feeling overwhelmed? Read Chapter 5! C. Johannesson


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