Science 10Chapter 7 - Radiation

Chapter 7, Radiation and Nuclear Energy

7.1 ELECTROMAGNETIC RADIATION

Radiation

-Energy in the form of electromagnetic waves

Electromagnetic wave

-Composed of both a varying electric field and a varying magnetic field. The two fields run at a right angle to each other

Electromagnetic Spectrum

-Is a name that scientists give a bunch of types of radiation when they want to talk about them as a group. Lists the types of radiation from low frequency to high frequency.

Wave length

-The length of 1 wave, the higher the frequency the shorter the wavelength

  • A radio’s wavelength is approx. 1m in length
  • A gamma ray’s wavelength is 0.000 000 000 000 001 m in length!

Electromagnetic radiation

Can be described in terms of a stream of photons, which are particles each traveling in a wave-like pattern and moving at the speed of light = 299792458 m / s. Each photon contains a certain amount of energy, and all electromagnetic radiation consists of these photons.

The only difference between the various types of electromagnetic radiation is the amount of energy found in the photons. Radio waves have photons with low energies, microwaves have a little more energy than radio waves, infrared has still more, then visible, ultraviolet, X-rays, and ... the most energetic of all ... gamma-rays.

7.2 RADIATION IN ATOMS

Radioactive

-Any atom that emits radiation from their nuclei

-Three types of radiation are emitted from a nuclei - alpha, beta and gamma

Alpha: composed of 2 protons and 2 neutrons and have a charge of +2

- Are helium nuclei

Beta: high energy electrons and have a charge of -1

Gamma: a form of electromagnetic radiation and are not made of particles

- can penetrate very deep into objects

Isotopes

Review – atomic number = protons and electrons

- atomic mass minus atomic number = neutrons

-Atoms of the same element that have different mass numbers, due to the number of neutrons in the nucleus.

Example : Carbon 12 has 6 protons and 6 neutrons

Carbon 13 has 6 protons and 7 neutrons

Carbon 14 has 6 protons and 8 neutrons

Radioactive Decay

The unstable nuclei emit radiation and decompose over time

Alpha Decay -

Emit alpha particles

Alpha particles are helium nuclei, therefore it emits 2 protons and 2 neutrons

Example

Uranium  Helium and Thorium

U  He + Th

Beta Decay

Emit high energy electrons

Example

Carbon  electron and Nitrogen

C  e + N

Carbon will lose 1 electron (e-1) therefore 6 – (-1) = 7

Gamma Decay

Does not give off a particle, there is no change to the nucleus

Emits excess energy from the nucleus

Half-life

The time required for half of the nuclei to decay

Therefore, after 1 half life, exactly half of the original starting material is left.

Example

Carbon 14 - half-life = 5730 years

Radon 222 – half life = 3.8 days

Radon 216 – half life = 0.000045 seconds

Half-life

The time required for half of the nuclei to decay

Therefore, after 1 half life, exactly half of the original starting material is left.

Example

Carbon 14 - half-life = 5730 years

Radon 222 – half life = 3.8 days

Radon 216 – half life = 0.000045 seconds

/ If you point a Geiger counter at a radioactive substance for a period of time, you'll notice that the reading on the meter decreases as you watch. This is shown on the graph.
The radioactivity from some substances dies away very fast - perhaps in a few microseconds. Others take thousands of years before you'll notice that the radioactivity had decreased at all.
In theory, every radioactive substance should stay slightly radioactive for ever - the graph should never actually fall to zero. This means that we can't usefully talk about the "life" of a radioactive source.
Instead, we use the idea of "half-life".
This is the time it takes for the radioactivity to fall by half.
This graph shows what would happen with an imaginary radioactive substance.
Notice that the radioactivity falls by half every 2 hours.
Thus we say that this imaginary substance has a half-life of 2 hours. /
The count rate coming from a radioactive source depends on how many unstable atoms it contains.
That's the number of un-decayed atoms.
If the count rate has fallen by half, then the number of unstable atoms has fallen by half.
A typical exam question may be "A radioactive substance has a half-life of 2 hours. How much of the substance will remain after 6 hours have passed?"
Thus, for a substance with a half-life of 2 hours, 1/8 of the original atoms will remain after 6 hours.
Note that this also means that 7/8 of the atoms will have decayed in that time.
Take another look at the graph above, you'll see that after 6 hours the activity has fallen from 8,000 to 1,000; i.e. it's fallen to 1/8 of the starting value.

Question 1:
A radioactive substance has a half-life of 30 minutes. What fraction of the atoms will not have decayed after 1 hour?

Answer:

The half-life of the substance is 30 minutes.
That means that 1 hour is 2 half-lives for the substance.
After one half-life the activity will fall to 1/2 of the starting value, after a second half-life it will have fallen to half of that - i.e. a quarter.
So one quarter of the original atoms remain. /

Question 2:
Another substance has a half-life of 3 hours. What fraction of the atoms will have decayed after 6 hours?

Answer:

The half-life is 3 hours, so 6 hours is 2 half-lives.
After 2 half-lives only one quarter of the original atoms remain, which means that three-quarters of them have decayed. /

Question 3:

A researcher measures 200 counts per minute coming from a radioactive source at midday. At 3 o'clock, she finds that this has dropped to 25 counts per minute.
What is the half-life of the radioactive source?

Answer:

After 3 hours, the count rate has fallen from 200 to 25 counts per minute
Calculate the number of half lives there is from 200 to 25
200 – 100 -50 - 25
so this means that three half lives have passed.
If 3 half-lives are 3 hours, then the half-life is one hour. /

Chapter 7, Radiation and Nuclear Energy

7.1 ELECTROMAGNETIC RADIATION

Radiation

-Energy in the form of electromagnetic waves

Electromagnetic wave

-Composed of both a varying electric field and a varying magnetic field. The two fields run at a right angle to each other

Electromagnetic Spectrum

-Is a name that scientists give a bunch of types of radiation when they want to talk about them as a group. Lists the types of radiation from low frequency to high frequency.

Wave length

-The length of 1 wave, the higher the frequency the shorter the

wavelength

  • A radio’s wavelength is approx. 1m in length
  • A gamma ray’s wavelength is 0.000 000 000 000 001 m in length!

Electromagnetic radiation

Can be described in terms of a stream of photons, which are particles each traveling in a wave-like pattern and moving at the speed of light = 299792458 m / s. Each photon contains a certain amount of energy, and all electromagnetic radiation consists of these photons.

The only difference between the various types of electromagnetic radiation is the amount of energy found in the photons. Radio waves have photons with low energies, microwaves have a little more energy than radio waves, infrared has still more, then visible, ultraviolet, X-rays, and ... the most energetic of all ... gamma-rays.

Electromagnetic radiation (including visible light) travels 149 million kilometers (93 million miles) from the sun to Earth in about 8 minutes. In contrast, an automobile speeding at 100 kilometers per hour (60 miles per hour) would require 177 years to make the same one-way trip.

In only one second, light can circumnavigate the Earth seven times.

7.2 RADIATION IN ATOMS

Radioactive

-Any atom that emits radiation from their nuclei

-Three types of radiation are emitted from a nuclei - alpha, beta and gamma

Alpha: composed of 2 protons and 2 neutrons and have a charge of +2

- Are helium nuclei

Beta: high energy electrons and have a charge of -1

Gamma: a form of electromagnetic radiation and are not made of

particles

- can penetrate very deep into objects

Isotopes

Review – atomic number = protons and electrons

- atomic mass - atomic number = neutrons

-Atoms of the same element that have different mass numbers, due to the number of neutrons in the nucleus.

Example : Carbon 12 has 6 protons and 6 neutrons

Carbon 13 has 6 protons and 7 neutrons

Carbon 14 has 6 protons and 8 neutrons

Radioactive Decay

The unstable nuclei emit radiation and decompose over time

Alpha Decay -

- Emit alpha particles - Alpha particles are helium nuclei, therefore it emits 2 protons and 2 neutrons

Example;

Uranium  Helium and Thorium

U He + Th

Beta Decay

Emits high energy electrons

Example;

Carbon  electron and Nitrogen

C  e + N

Carbon will lose 1 electron (e-1) therefore 6 – (-1) = 7

Gamma Decay

Does not give off a particle, there is no change to the nucleus

Emits excess energy from the nucleus

Half-life

- The time required for half of the nuclei to decay

- Therefore, after 1 half life, exactly half of the original starting

material is left.

Example

Carbon 14 - half-life = 5730 years

Radon 222 – half life = 3.8 days

Radon 216 – half life = 0.000045 seconds

Half-life

The time required for half of the nuclei to decay

Therefore, after 1 half life, exactly half of the original starting material is left.

Example

Carbon 14 - half-life = 5730 years

Radon 222 – half life = 3.8 days

Radon 216 – half life = 0.000045 seconds

/ If you point a Geiger counter at a radioactive substance for a period of time, you'll notice that the reading on the meter decreases as you watch. This is shown on the graph.
The radioactivity from some substances dies away very fast - perhaps in a few microseconds. Others take thousands of years before you'll notice that the radioactivity had decreased at all.
In theory, every radioactive substance should stay slightly radioactive for ever - the graph should never actually fall to zero. This means that we can't usefully talk about the "life" of a radioactive source.
Instead, we use the idea of "half-life".
This is the time it takes for the radioactivity to fall by half.
This graph shows what would happen with an imaginary radioactive substance.
Notice that the radioactivity falls by half every 2 hours.
Thus we say that this imaginary substance has a half-life of 2 hours. /
The count rate coming from a radioactive source depends on how many unstable atoms it contains.
That's the number of un-decayed atoms.
If the count rate has fallen by half, then the number of unstable atoms has fallen by half.
A typical exam question may be "A radioactive substance has a half-life of 2 hours. How much of the substance will remain after 6 hours have passed?"
Thus, for a substance with a half-life of 2 hours, 1/8 of the original atoms will remain after 6 hours.
Note that this also means that 7/8 of the atoms will have decayed in that time.
Take another look at the graph above, you'll see that after 6 hours the activity has fallen from 8,000 to 1,000; i.e. it's fallen to 1/8 of the starting value.

Question 1:
A radioactive substance has a half-life of 30 minutes. What fraction of the atoms will not have decayed after 1 hour?

Answer:

The half-life of the substance is 30 minutes.
That means that 1 hour is 2 half-lives for the substance.
After one half-life the activity will fall to 1/2 of the starting value, after a second half-life it will have fallen to half of that - i.e. a quarter.
So one quarter of the original atoms remain. /

Question 2:
Another substance has a half-life of 3 hours. What fraction of the atoms will have decayed after 6 hours?

Answer:

The half-life is 3 hours, so 6 hours is 2 half-lives.
After 2 half-lives only one quarter of the original atoms remain, which means that three-quarters of them have decayed. /

Question 3:

A researcher measures 200 counts per minute coming from a radioactive source at midday. At 3 o'clock, she finds that this has dropped to 25 counts per minute.
What is the half-life of the radioactive source?

Answer:

After 3 hours, the count rate has fallen from 200 to 25 counts per minute
Calculate the number of half lives there is from 200 to 25
200 – 100 -50 - 25
so this means that three half lives have passed.
If 3 half-lives are 3 hours, then the half-life is one hour. /

Chapter 7, Radiation and Nuclear Energy

(student handout)

7.1 ELECTROMAGNETIC RADIATION

Radiation - ______

______

Electromagnetic wave

-______

______

Electromagnetic Spectrum

- ______

Wave length

______

  • A radio’s wavelength is approx. 1m in length
  • A gamma ray’s wavelength is 0.000 000 000 000 001 m in length!

Electromagnetic radiation

Can be described in terms of a stream of photons, which are particles each traveling in a wave-like pattern and moving at the speed of light = 299792458 m / s. Each photon contains a certain amount of energy, and all electromagnetic radiation consists of these photons.

Electromagnetic radiation (including visible light) travels 149 million kilometers (93 million miles) from the sun to Earth in about 8 minutes. In contrast, an automobile speeding at 100 kilometers per hour (60 miles per hour) would require 177 years to make the same one-way trip. In only one second, light can circumnavigate the Earth seven times.

The only difference between the various types of electromagnetic radiation is ______

______. Radio waves have photons with low energies, microwaves have a little more energy than radio waves, infrared has still more, then visible, ultraviolet, X-rays, and ... the most energetic of all ... gamma-rays.

7.2 RADIATION IN ATOMS

Radioactive

-______

-Three types of radiation are emitted from a nuclei - alpha, beta and gamma

Alpha: composed of ______and have a charge of +2

- Are ______nuclei

Beta:______

Gamma: a form of electromagnetic radiation and are not made of particles

- can penetrate very deep into objects

Isotopes

Review : atomic number = protons and electrons

- atomic mass minus atomic number = neutrons

-Atoms of the same element that have different mass numbers, due to the number of neutrons in the nucleus.

Example : Carbon 12 has 6 protons and 6 neutrons

Carbon 13 has 6 protons and 7 neutrons

Carbon 14 has 6 protons and 8 neutrons

Radioactive Decay

The unstable nuclei emit radiation and decompose over time

Alpha Decay -

Emit alpha particles

Alpha particles are helium nuclei, therefore it emits 2 protons and 2 neutrons

Example

Beta Decay

Emit high energy electrons

Example

Gamma Decay

Does not give off a particle, there is no change to the nucleus

______

Half-life

The time required for half of the nuclei to decay

Therefore, after 1 half life, exactly half of the original starting material is left.

Example

Carbon 14 - half-life = 5730 years

Radon 222 – half life = 3.8 days

Radon 216 – half life = 0.000045 seconds

/ If you point a Geiger counter at a radioactive substance for a period of time, you'll notice that the reading on the meter decreases as you watch. This is shown on the graph.
The radioactivity from some substances dies away very fast - perhaps in a few microseconds. Others take thousands of years before you'll notice that the radioactivity had decreased at all.
In theory, every radioactive substance should stay slightly radioactive for ever - the graph should never actually fall to zero. This means that we can't usefully talk about the "life" of a radioactive source.
Instead, we use the idea of "half-life".
This is the time it takes for the radioactivity to fall by half.
This graph shows what would happen with an imaginary radioactive substance.
Notice that the radioactivity falls by half every 2 hours.
Thus we say that this imaginary substance has a half-life of 2 hours. /
The count rate coming from a radioactive source depends on how many unstable atoms it contains.
That's the number of un-decayed atoms.
If the count rate has fallen by half, then the number of unstable atoms has fallen by half.
A typical exam question may be "A radioactive substance has a half-life of 2 hours. How much of the substance will remain after 6 hours have passed?"
Thus, for a substance with a half-life of 2 hours, 1/8 of the original atoms will remain after 6 hours.
Note that this also means that 7/8 of the atoms will have decayed in that time.
Take another look at the graph above, you'll see that after 6 hours the activity has fallen from 8,000 to 1,000; i.e. it's fallen to 1/8 of the starting value.

Question 1:
A radioactive substance has a half-life of 30 minutes. What fraction of the atoms will not have decayed after 1 hour?

Answer:

Question 2:
Another substance has a half-life of 3 hours. What fraction of the atoms will have decayed after 6 hours?

Answer:

Question 3:

A researcher measures 200 counts per minute coming from a radioactive source at midday. At 3 o'clock, she finds that this has dropped to 25 counts per minute.
What is the half-life of the radioactive source?

Answer:

1