n  p + e- + e -  e- + e +  Ne*  Ne +  N  C + e + + e

Slides:



Advertisements
Similar presentations
N  p + e   e    e   e +  Ne *  Ne +  N  C + e   e Pu  U +  Fundamental particle decays Nuclear.
Advertisements

Particle RANGE Through Material and Particle Lifetimes Dan Claes CROP Fall 2006 Workshop Saturday, October 14, 2006.
1 Physics Chapter 32 Electrostatics Personal Ads : e - rich…seeks e - poor for bonding, conducting, and long term relationship. Resistance a plus.
Suppose a given particle has a 0.01 probability of decaying in any given  sec. Does this mean if we wait 100  sec it will definitely have decayed? If.
Alpha Decay basics [Sec. 7.1/7.2/8.2/8.3 Dunlap].
The Fundamentals of Nuclear Physics Part one BME College Sherman sheen The Physics of Radiology.
N  p + e   e    e   e +  Ne *  Ne +  N  C + e   e Pu  U +  Fundamental particle decays Nuclear.
Fundamental Theorem of Calculus: Makes a connection between Indefinite Integrals (Antiderivatives) and Definite Integrals (“Area”) Historically, indefinite.
Solutions of Schrodinger Equation
Chapter 4 Section 2 The Atom p Vocabulary proton
Quantum Computation A new era
Schrödinger Representation – Schrödinger Equation
EQ: What are atoms? What are they made of?
The Atomic Nucleus
Radioactivity.
Do Now 9.26 (Week 5) OBJECTIVES:
PHL424: α-decay Why α-decay occurs?
Matter & The Atom.
Objectives To learn the types of radioactive decay
Radioactivity.
Half life Not the video game
Aim: What is an atom? DRAW IMAGES DO NOW: Identify X, Y, and Z as
Nuclear Decay Song on Youtube
Scattering Cross Sections (light projectile off heavy target)
SECTION III: A WORLD OF PARTICLES
Atomic Theory Unit Half-Life.
From : 1.Introduction to Nuclear and Particle Physics
Radiation and The Geiger-Müller Counter
General Physics (PHY 2140) Lecture 37 Modern Physics Nuclear Physics
The Atom (4:00 min.).
These particles make up
General Physics (PHY 2140) Lecture 37 Modern Physics Nuclear Physics
A –Level Physics: Nuclear Decay Half Life and Background Radiation
Nuclear Decay Topic 7.2.
Alpha and Beta Decay -Both naturally occurring and human-made isotopes can be either stable or unstable -Less stable isotopes of one element will undergo.
Introduction to the atom
Chapter 10 Nuclear Changes REVIEW.
I. Nuclear Equations Mass numbers and atomic numbers are conserved in nuclear equations.
Time it takes for 1/2 of the radioactive atoms in a sample to decay.
Matter & The Atom.
Radioactivity Nuclei that are unstable decay; many such decays are governed by another force called the weak nuclear force. Radioactive rays were observed.
General Physics (PHY 2140) Lecture 37 Modern Physics Nuclear Physics
Nuclear Chemistry.
Nuclear Radiation What happens when an element undergoes radioactive decay? After radioactive decay, the element changes into a different isotope of the.
The Atom.
Ch RADIOACTIVE DECAY We assumed the decay probability  to be (1) small and (2) constant in time. If V‘ is independent of.
Radioactivity If a nucleus is radioactive it is unstable and will decay (breakdown), which causes the nucleus to change and release energy as radiation.
The Atom Oxtoby Chapter 1 p 1-22.
Radioactivity Henri Becquerel discovered X-rays in As a result of his experiments, he also discovered other forms of rays that could be emitted.
From Atoms, to Nucleons, to Quarks
Nuclear Decays Unstable nuclei can change N,Z.A to a nuclei at a lower energy (mass) If there is a mass difference such that energy is released, pretty.
Charging Things Up Elementary Charge.
Warm-Up An element that under goes beta decay will decay to another element with (a lower or a higher) atomic number Which radiation has a negative charge.
Charging Things Up Elementary Charge.
P7- Radioactivity.
Radioactivity.
The mass numbers on the left and right of the equations must be equal.
PHL424: α-decay Why α-decay occurs?
Physical Science – Ms. Oster
25.1 Bonding &Nuclear Radiation
Fundamental Forces of Nature
Deflection in mag. Or elec. Field?
The structure of the atom
6.2 Using Substitution to Solve Systems
U Nuclear Symbols A t o m i c M a s s A t o m i c N u m b e r
Representations of the Nuclear Potential
Objectives To learn the types of radioactive decay
The nucleus of an atom contains two particles:
Presentation transcript:

n  p + e- + e -  e- + e +  Ne*  Ne +  N  C + e + + e The transition rate, W (the “Golden Rule”) of initialfinal is also invoked to understand ab+c (+  ) decays Some observed decays n  p + e- + e -  e- + e +  Fundamental particle decays Ne*  Ne +  N  C + e + + e Pu  U +  20 10 20 10 13 7 13 6 Nuclear decays 236 94 232 92 How do you calculate an “overlap” between ???

J conserved. Any decay that’s possible will happen! It almost seems a self-evident statement: Any decay that’s possible will happen! What makes it possible? What sort of conditions must be satisfied? Total charge q conserved. J conserved.

Nuclear Coulomb potential potential Tunneling finite (but small) probability of being found outside the nucleus at any time always some probability of a piece of the nucleus escaping the nuclear potential Nuclear potential Coulomb potential with a STATIC POTENTIAL this probability is CONSTANT!

 must be expressed as a probability per unit time probability of decaying (at any time - now or later) =  constant ???? What’s this mean equally likely at any instant ????  must be expressed as a probability per unit time If we observe one, isolated nucleus it is equally likely it decays this moment t as any other moment t (even years from now) It either decays or it doesn’t.

Suppose a given particle has a 0.01 probability of decaying in any given sec. Does this mean if we wait 100 sec it will definitely have decayed? If we observe a large sample N of such particles, within 1 sec how many can we expect to have decayed? Even a tiny speck of material can include well over trillions and trillions of atoms!

# decays  N  t -constant this is what the  means! (counted by a geiger counter) the size of the sample studied  t time interval of the measurement each decay represents a loss in the original number of radioactive particles fraction of particles lost Note: for 1 particle this must be interpreted as the probability of decaying. This argues that: -constant this is what the  means!