Podcast
Questions and Answers
In the Sun's fusion process, what is the approximate percentage of hydrogen mass converted into energy each second?
In the Sun's fusion process, what is the approximate percentage of hydrogen mass converted into energy each second?
- The mass converted to energy is negligible.
- 4 million tonnes (correct)
- 653 million tonnes
- 657 million tonnes
Which of the following statements accurately describes the process of electron-positron annihilation?
Which of the following statements accurately describes the process of electron-positron annihilation?
- Electrons and positrons combine to form heavier particles, conserving mass and charge.
- Electrons and positrons repel each other, releasing energy in the form of heat.
- Electrons and positrons, upon collision, convert their mass into energy in the form of gamma rays, conserving charge and momentum. (correct)
- Electrons and positrons fuse to form a new element with a different charge.
Why is the mass difference in fuel combustion typically unnoticed?
Why is the mass difference in fuel combustion typically unnoticed?
- Fuel combustion does not involve a change in mass.
- The energy released is not related to mass change.
- The mass is converted into other elements, not energy.
- The mass difference is too small to be easily measured. (correct)
What conditions are typically required for nuclear fusion to occur, similar to those in the Sun?
What conditions are typically required for nuclear fusion to occur, similar to those in the Sun?
A proton decays into a neutron and another particle. Which of the following is produced during this type of radioactive decay?
A proton decays into a neutron and another particle. Which of the following is produced during this type of radioactive decay?
Which of the following was a key contribution of James Clerk Maxwell to the theory of electromagnetism?
Which of the following was a key contribution of James Clerk Maxwell to the theory of electromagnetism?
Maxwell's equations include several laws. Which of the following is part of Maxwell's equations?
Maxwell's equations include several laws. Which of the following is part of Maxwell's equations?
Which of the following best describes how Maxwell's theory predicted the existence of electromagnetic waves?
Which of the following best describes how Maxwell's theory predicted the existence of electromagnetic waves?
Based on Maxwell's equations, what fundamental relationship between electricity and magnetism leads to the propagation of electromagnetic waves?
Based on Maxwell's equations, what fundamental relationship between electricity and magnetism leads to the propagation of electromagnetic waves?
According to Maxwell's predictions, what determines the speed of electromagnetic waves in a vacuum?
According to Maxwell's predictions, what determines the speed of electromagnetic waves in a vacuum?
What is the relationship between a changing magnetic field and the generation of an electromotive force (EMF)?
What is the relationship between a changing magnetic field and the generation of an electromotive force (EMF)?
How did Maxwell's work influence the understanding of light?
How did Maxwell's work influence the understanding of light?
If the accepted value for the speed of light is 299 792 458 m/s, what does this imply about the relationship between changing electric and magnetic fields in a vacuum?
If the accepted value for the speed of light is 299 792 458 m/s, what does this imply about the relationship between changing electric and magnetic fields in a vacuum?
How does the wave model of light incorrectly predict the photoelectric effect regarding low-frequency light?
How does the wave model of light incorrectly predict the photoelectric effect regarding low-frequency light?
What is the significance of the stopping voltage ($V_0$) in the photoelectric effect?
What is the significance of the stopping voltage ($V_0$) in the photoelectric effect?
According to Einstein's explanation of the photoelectric effect, what determines the amount of energy required to eject a photoelectron from a particular metal?
According to Einstein's explanation of the photoelectric effect, what determines the amount of energy required to eject a photoelectron from a particular metal?
If two light sources have the same intensity but different frequencies, how will their respective photoelectric currents and stopping voltages differ when directed onto the same metal?
If two light sources have the same intensity but different frequencies, how will their respective photoelectric currents and stopping voltages differ when directed onto the same metal?
What happens to the kinetic energy of photoelectrons that are emitted from deeper within the metal surface, compared to those emitted from the first layer of atoms?
What happens to the kinetic energy of photoelectrons that are emitted from deeper within the metal surface, compared to those emitted from the first layer of atoms?
What determines if photoelectrons will be emitted without any time delay?
What determines if photoelectrons will be emitted without any time delay?
How did Einstein build upon Planck's work to explain the photoelectric effect?
How did Einstein build upon Planck's work to explain the photoelectric effect?
In Einstein's model of the photoelectric effect, what happens when light shines on a metal surface?
In Einstein's model of the photoelectric effect, what happens when light shines on a metal surface?
Why does a rocket ship experience increasing difficulty in accelerating to the speed of light ($c$) even with continuous thrust?
Why does a rocket ship experience increasing difficulty in accelerating to the speed of light ($c$) even with continuous thrust?
Which of the following processes directly demonstrates the conversion of mass into energy, as described by Einstein's mass-energy equivalence ($E=mc^2$)?
Which of the following processes directly demonstrates the conversion of mass into energy, as described by Einstein's mass-energy equivalence ($E=mc^2$)?
How does relativistic kinetic energy ($K$) change as an object's velocity approaches the speed of light?
How does relativistic kinetic energy ($K$) change as an object's velocity approaches the speed of light?
Given the equation $E_{total} = \gamma mc^2$, if the Lorentz factor ($\gamma$) is 2 and the stationary mass ($m$) of a particle is 1 kg, what is the total energy ($E_{total}$) of the particle?
Given the equation $E_{total} = \gamma mc^2$, if the Lorentz factor ($\gamma$) is 2 and the stationary mass ($m$) of a particle is 1 kg, what is the total energy ($E_{total}$) of the particle?
In nuclear fusion, why is the mass of the resulting nucleus less than the combined mass of the original nuclei?
In nuclear fusion, why is the mass of the resulting nucleus less than the combined mass of the original nuclei?
What is the primary reason nuclear fusion requires extremely high temperatures and pressures?
What is the primary reason nuclear fusion requires extremely high temperatures and pressures?
If a nuclear fusion reaction has a mass defect of 0.001 kg, how much energy ($\Delta E$) is released, according to $\Delta E = \Delta mc^2$?
If a nuclear fusion reaction has a mass defect of 0.001 kg, how much energy ($\Delta E$) is released, according to $\Delta E = \Delta mc^2$?
Which of the following options correctly describes the relationship between mass defect, binding energy, and nuclear fusion?
Which of the following options correctly describes the relationship between mass defect, binding energy, and nuclear fusion?
How does the spin rate of a star affect its observed spectral lines?
How does the spin rate of a star affect its observed spectral lines?
What is the correct method to determine the density of a star?
What is the correct method to determine the density of a star?
What is the process by which a star's chemical composition can be determined using its emitted light?
What is the process by which a star's chemical composition can be determined using its emitted light?
According to Huygens' principle, how does a wavefront propagate through space?
According to Huygens' principle, how does a wavefront propagate through space?
Using the formula $c = f\lambda$, how does the frequency of a wave change if the wavelength is doubled, assuming the speed of light remains constant?
Using the formula $c = f\lambda$, how does the frequency of a wave change if the wavelength is doubled, assuming the speed of light remains constant?
In the context of Huygens' principle, what happens after one period of the circular waves produced by each point source on the initial wavefront?
In the context of Huygens' principle, what happens after one period of the circular waves produced by each point source on the initial wavefront?
What was the primary conclusion of Galileo's experiment regarding the speed of light?
What was the primary conclusion of Galileo's experiment regarding the speed of light?
How did Roemer's observations of Jupiter's moon Io lead to the determination that light has a finite speed?
How did Roemer's observations of Jupiter's moon Io lead to the determination that light has a finite speed?
How does the size of an opening affect the degree of diffraction of a light wave passing through it?
How does the size of an opening affect the degree of diffraction of a light wave passing through it?
What happens to the wavelets when light passes through a narrow gap, according to the description of diffraction?
What happens to the wavelets when light passes through a narrow gap, according to the description of diffraction?
In Fizeau's experiment, what role did the spinning toothed wheel play in measuring the speed of light?
In Fizeau's experiment, what role did the spinning toothed wheel play in measuring the speed of light?
Consider a scenario where light passes through a diffraction grating. Which statement best describes the behavior of wavelets at the gaps in the grating?
Consider a scenario where light passes through a diffraction grating. Which statement best describes the behavior of wavelets at the gaps in the grating?
What key realization allowed Roemer to estimate the speed of light using observations of Io?
What key realization allowed Roemer to estimate the speed of light using observations of Io?
Fizeau's method involved a mirror placed 9km away from a spinning toothed wheel. What was the significance of the light passing through one gap, traveling to the mirror, and then passing through the next gap?
Fizeau's method involved a mirror placed 9km away from a spinning toothed wheel. What was the significance of the light passing through one gap, traveling to the mirror, and then passing through the next gap?
How did Fizeau calculate the speed of light after determining the angular velocity and separation of the gaps in his spinning wheel apparatus?
How did Fizeau calculate the speed of light after determining the angular velocity and separation of the gaps in his spinning wheel apparatus?
Why was Roemer's determination of the finite speed of light a significant advancement in physics?
Why was Roemer's determination of the finite speed of light a significant advancement in physics?
Flashcards
Maxwell's Electromagnetic Theory
Maxwell's Electromagnetic Theory
The unification of electricity and magnetism, and the prediction of electromagnetic waves.
Maxwell's Equations
Maxwell's Equations
Gauss's Law (Electricity and Magnetism), Faraday's Law, Ampere's Law.
Prediction of EM wave velocity
Prediction of EM wave velocity
Electromagnetic waves propagate through space with a specific velocity.
Production of EM Waves
Production of EM Waves
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Speed of Light
Speed of Light
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Moving Charge magnetic field
Moving Charge magnetic field
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EM wave frequency
EM wave frequency
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Magnetic field EMF
Magnetic field EMF
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Density of a Star
Density of a Star
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Chemical Composition of Stars
Chemical Composition of Stars
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Huygen's Principle
Huygen's Principle
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Diffraction
Diffraction
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Diffraction & Wavelength
Diffraction & Wavelength
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Wavelets at a Gap
Wavelets at a Gap
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Absorption/Emission Spectrum
Absorption/Emission Spectrum
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Star Spin & Spectral Bands
Star Spin & Spectral Bands
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c = fλ
c = fλ
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Galileo's Light Experiment
Galileo's Light Experiment
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Galileo's Conclusion
Galileo's Conclusion
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Roemer's Method
Roemer's Method
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Roemer's Key Observation
Roemer's Key Observation
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Roemer's Conclusion
Roemer's Conclusion
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Fizeau's Method
Fizeau's Method
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Fizeau's Measurement
Fizeau's Measurement
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Stopping Voltage (V0)
Stopping Voltage (V0)
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Threshold Frequency
Threshold Frequency
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Time Delay (Photoelectric Effect)
Time Delay (Photoelectric Effect)
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Maximum Kinetic Energy
Maximum Kinetic Energy
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Wave Model Failure
Wave Model Failure
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Einstein's Photon Model
Einstein's Photon Model
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Work Function (Φ)
Work Function (Φ)
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Photoelectric Effect Equation
Photoelectric Effect Equation
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Relativistic Mass Increase
Relativistic Mass Increase
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Mass-Energy Equivalence
Mass-Energy Equivalence
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Relativistic Kinetic Energy Formula
Relativistic Kinetic Energy Formula
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Total Relativistic Energy
Total Relativistic Energy
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Nuclear Fusion
Nuclear Fusion
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Mass Defect
Mass Defect
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Energy from Mass Defect Formula
Energy from Mass Defect Formula
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Overcoming Repulsive Force in Fusion
Overcoming Repulsive Force in Fusion
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Fusion Temperature
Fusion Temperature
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Solar Fusion Reaction
Solar Fusion Reaction
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Mass Defect in Solar Fusion
Mass Defect in Solar Fusion
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What is a Positron?
What is a Positron?
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Electron-Positron Annihilation
Electron-Positron Annihilation
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Study Notes
- Module 7 explores the nature of light, including the electromagnetic spectrum and the wave-particle duality of light.
Electromagnetic Spectrum
- Maxwell's classical theory of electromagnetism includes the unification of electricity and magnetism.
- Maxwell's classical theory of electromagnetism predicts electromagnetic waves.
- Maxwell's classical theory of electromagnetism predicts velocity.
Maxwell's Theory Of Electromagnetism
- James Clerk Maxwell's theory combined electricity and magnetism and predicted electromagnetic waves.
- Maxwell's equations existed individually before he combined them into four elegant equations.
- Maxwell's equations: Gauss Law for Electricity, Gauss Law for Magnetism, Faraday's Law, and Ampere's Law.
- The theory predicted electromagnetic waves propagate at a specific velocity: c = 1 / √(ε₀μ₀)
- Electromagnetic waves are produced through the production and propagation by Maxwell's electromagnetic theory.
- A moving charge generates a magnetic field.
- A changing magnetic field generates an electromotive force.
- Changing electric fields produce magnetic fields, which create repeating cycles, and two propagating fields oscillate at equal frequencies.
- Maxwell's calculations predict the speed of electromagnetic radiation in a vacuum.
- The accepted value for the speed of light is 299,792,458 m/s.
- c = fλ, where c is the speed of light (m/s), f is the frequency of the wave (Hz), and λ is the wavelength (m).
Historical Measurements of the Speed of Light
- Galileo's experiment involved two observers 10 km apart with lanterns, the attempt failed.
- Roemer, in 1676, found the periods of revolution of Io, the innermost moon of Jupiter, were longer when Earth moved away from Jupiter and shorter when approaching.
- Light's finite speed was determined by Roemer: 2.3 x 10^8 m/s.
- Fizeau used a spinning toothed wheel and a mirror 9 km away to measure the speed of light.
Incandescent Filaments
- Incandescent light bulbs produce light by heating a metal filament, emitting electromagnetic radiation.
- Some light produced is in the infrared spectrum and is detected as heat.
Discharged Tubes
- Fluorescent lights contain low-pressure gas, through which current causes gas to emit ultraviolet light.
- The phosphor coating inside is excited and emits light over the entire visible spectrum.
- Fluorescence emits less light in the infrared range, making them efficient at converting electrical energy into light energy.
Spectrascopy
- Spectroscopy can be used to used to identify elements.
The Electromagnetism Spectrum
- The electromagnetism spectrum covers a range of frequencies of electromangetic radiation and their respective wavelengths.
- Changing the frequencies and wavelengths of the waves alters their properties.
- Shorter wavelengths equals greater the penetrating power.
- Longer wavelengths equals lower the penetrating power.
- Examples of sizes of wavelengths are; AM radio = sports oval, FM radio = small car, Microwaves = 50c coin
- Examples of wave effects on matter; AM radio will cause movement in free electrons conductor, FM radio will cause molecular rotation, Microwaves makes chemical bonds vibrate.
Spectroscopy
- Spectroscopy investigates the spectra created when matter interacts with or emits electromagnetic radiation.
- Each element or molecule has a unique absorption or emission spectrum.
Absorption Spectra
- Atomic Absorption Spectroscopy (AAS) identifies small concentrations of metal or ions in samples.
- The elements identity and concentration can be determined, using the principle of choosing a beam source that emits radiation at a wavelength absorbed by the element of interest.
- After the sample interacts with incident radiation increasing energy levels for electrons, transmitted radiation is detected.
- The different wavelengths are separated using a prism.
- Black lines indicates specific wave lengths absorbed, identifying the elements presnet after comparison to all possible combinations of elements.
- To determine concentration, absorption spectra is compared to the calibration curve.
- The calibration curve is made by measure the absorption at certain wavelengths for samples where the elements concentration is known.
Emission Spectra
- Emission spectroscopy is straightforward to carry out, but absorption spectroscopy gives accurate results.
- In emission spectroscopy, the sample is usually vaporized and placed inside a discharged tube.
- When elements are heated to high temperatures, they emit light as atoms absorb energy, become excited and become unstable, eventually the energy is released when the return to ground state.
- Released light depends on the amount of energy with unique combinations of colour.
- A large voltage excites the atoms and the resulting electromagnetic radiation emitted from the electrons relaxation is the measured.
- A similar prism or diffraction grating can be used to separate the emitted wavelegths of light.
- The interactions are the same, but the absorption and emission spectra are complements of each other.
Surface temperature
- Spectra of stars can give information on surface temperature.
- Spectra of stars can give information on rotational and translational velocity.
- Spectra of stars can give information on density.
- Spectra of stars can give information on chemical composition.
Surface Temperature
- The light from stars comes from the photosphere.
- All objects emit blackbody radiation due to thermal energy.
- Wavelength or frequency is based on internal engery.
- The peak radiation wavelength is inversly porportional to the blackbody's temperature based on Wien's law.
- λpeak T = 2.898 x 10^-3 m·K is the equation for temperature.
- λmax = peak wavelength (m) and b = 2.8977729 x 10−3 m K is Wien's Displacement Constant.
- Surface temperature can be found by measuring the peak wavelength in a stars spectrum.
Translational Velocity
- All stars move away from earth.
- Measuring doppler shifts discovers stellar spectra.
- Longer wavelenghts equals red shift, shorter wavelenghts eqauls blue shift.
Rotational Velocity
- Can be measured by using doppler effect.
- One side of star moves towards and the other side moves away from earth.
- Hence due to rotation, light emitted from side moving towards us will be blue shifted and light emitted from side moving away from earth will be red-shifted
Density
- Can be calutated using; density = mass / volume
- Volume uses a the stars radius found with the help of the Stefan Boltzman Law.
Chemical Composition
- Is found by when emitted light passes though a gas cloud, absording certain wavlengths leaving dark bands.
- absorbed wavelngths depend of which atoms are present. the temporary atom absorbed light, return to it's ground state and realses light and forms a emission spectrum.
Light: Wave Model
- A principle states that each point on a wavefront is a source of secondary, smaller waves.
- These wavelets create another plane wave, causing the wave to propagate.
Diffraction
- Diffraction occurs when a plane wave bending while passing through a narrow opening
- If wavelength is smaller degree or diffraction is less.
- Larger wavelenghts equals larger opening.
Diffraction Grating
- With diffraction grating, some wavelets diffract on the edge of a gap, and some will pass through the center resulting waves causing interference in overlapping areas.
- Constructive and destructive interferences produce bright and dark bands, creating a diffraction pattern.
- Extent diffraction propotional ratio is wavelength to width.
- Generates a diffraction pattern light is passed though the medium.
Young's Double-Slit Experiment
- Thomas Young proved the Wave Model of Light in 1803
- Young showed the propotional ratio in 1803
- He shone monochromic light on a screen using 2 slits.
- On the other side another screen produced pattern after the light passed through the slits
- Created bright and dark bands explaning them as wave interference. pd = |S1P - S2P| is path light takes through slits, if there's an equal distance then it's considered to be the central maximum.
Double-Slit Experiment Analysis
-
Each wave on the screen has a wave and interaction between the slits
-
In phase wave create fringe where light is seen - the central maximum
-
Constructive: pd = 0 or pd= λ
-
Desctructive: wave are a half with no light seen
-
pd = mλ creates coherent waves and constructive interfernce, m = wavelength
-
pd = ((m-1)/2λ creates coherent waves and destructive interfernce
Calculating Fringe Seperation
- Imaginary line creates seperation
####Polarisation of light
- Polarisation occurs when a transverse wave is allowed to vibrate in only one direction.
- Above is vertical when a wave oscliation when the wave posses though vertical.
- Blocking the light from perssing though as reduced degree of angle.
Malus's Law
- I = Imax cos² θ relates the light intensity (I) after passing through a polarising filter, to the initial light intensity (Imax) and the angle (θ) between both polarisation axis's
Light: Quantum Model
- Study the experimental evidence and blackbody radiation, Wien's Law and changed models of light.
Electromagnetic Spectrum
- Study how wavelengths and frequency of emitted radiation depends on the the internal energy of a object and its ability to effect shorter and longer wavelengths.
Black Body Spectrum
- A black body spectrum is a continuous spectrum of the radiation emitted by a black body.
- Classical theory states shorter wavelengths equals stronger intensity.
Wien's Law
- A surface temperature affect is relationship to it's surface.
- Use the displacement law from the top of a body reach a particular surface temperature using the equation from the top.
Planck's Equation
- When German physicist Max Planck could not explain the EM spectrum so light as a wave, instead he theorized light traveled in discrete packets of wave known as "Quanta".
- Using German physicist Max Planck theory his equation is:
Formula
- Use E = hf to determind the amount of energy being transferred
- Use F = planc constant- ( .626 x 10^-34 J s)
- Combine to produce E (hc)/lambda, where C is the speed of light + 3 x 10^8 m/a
The Electron Vlot
- Is use when when moving though a eletronal diffrence to determine the amp of energy light is studying over a period of time 1 EV
- It is used to replace Joulues to determin large amount of energy to determind light as it's very smalle .
Observing the Photoelectric Effect
- A phenomenon where a type of electromagnetic radiation strikes a material causing electrons to be released.
- The electrons emit are "Photoeletrons" .
- The phenomenon causes the materials to create an electric current
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