Which of the following is considered a fundamental constant in physics?
Speed of light in a vacuum
Number of atoms in a mole
Gravitational acceleration on Earth
Density of water
A constant in physics is a quantity with a fixed value that does not change regardless of the conditions or the variables in a given situation. Constants serve as fundamental benchmarks in various equations and theories, providing consistency and predictability in scientific calculations. Examples include the speed of light in a vacuum (c), Planckās constant (h), and the gravitational constant (G). These constants are crucial for formulating physical laws and principles, enabling scientists to describe and understand the natural world accurately.
In physics, constants refer to quantities with fixed values that do not change regardless of the conditions or context in which they are measured. These values remain unchanged over time and space, serving as fundamental reference points in scientific calculations and theories.
Constant | Symbol | Value | Units |
---|---|---|---|
Speed of Light | c | 2.998Ć10āø | meters per second (m/s) |
Gravitational Constant | G | 6.674Ć10ā»Ā¹Ā¹ | m³kg¹s² |
Planckās Constant | h | 6.626Ć10ā34 | Joule seconds (Js) |
Reduced Planckās Constant | ā | 1.055Ć10ā34 | Joule seconds (Js) |
Elementary Charge | e | 1.602Ć10ā19 | Coulombs (C) |
Avogadroās Number | NA | 6.022Ć1023 | molā1 |
Boltzmann Constant | kB | 1.381Ć10ā23 | Joules per kelvin (J/K) |
Gas Constant | R | 8.314 | J ā molā1 ā Kā1 |
Permittivity of Free Space | ε0 | 8.854Ć10ā12 | Fā mā1 |
Permeability of Free Space | μ0 | 4ĻĆ10ā7 | Nā Aā2 |
Electron Mass | me | 9.109Ć10ā31 | Kilograms (kg) |
Proton Mass | mp | 1.673Ć10ā27 | Kilograms (kg) |
Neutron Mass | mn | 1.675Ć10ā27 | Kilograms (kg) |
Fine-Structure Constant | α | 7.297Ć10ā3 | Dimensionless |
Stefan-Boltzmann Constant | Ļ | 5.670Ć10ā8 | Wā mā2ā Kā4 |
Rydberg Constant | Rā | 1.097Ć107 | mā1 |
Faraday Constant | F | 9.649Ć104 | Coulombs per mole (C/mol) |
Atomic Mass Unit | u | 1.661Ć10ā27 | Kilograms (kg) |
Bohr Radius | a0 | 5.292Ć10ā11 | Meters (m) |
Coulombās Constant | ke | 8.988Ć109 | Nā m2ā Cā2 |
Universal Gas Constant | R | 8.314 | Jā molā1ā Kā1 |
Planck Length | āP | 1.616Ć10ā35 | Meters (m) |
Planck Time | tP | 5.391Ć10ā44 | Seconds (s) |
Planck Mass | mPā | 2.176Ć10ā8 | Kilograms (kg) |
Planck Temperature | TP | 1.416Ć1032 | Kelvin (K) |
Wienās Displacement Constant | b | 2.898Ć10ā3 | mā K |
Bohr Magneton | μB | 9.274Ć10ā24 | Joules per Tesla (J/T) |
Nuclear Magneton | μN | 5.051Ć10ā27 | Joules per Tesla (J/T) |
Magnetic Flux Quantum | Φ0 | 2.068Ć10ā15 | Weber (Wb) |
Conductance Quantum | G0 | 7.748Ć10ā5 | Siemens (S) |
Von Klitzing Constant | RK | 2.581Ć104 | Ohms (Ī©) |
Josephson Constant | KJ | 4.835Ć1014 | Hzā Vā1 |
Compton Wavelength | Ī»C | 2.426Ć10ā12 | Meters (m) |
Electron Volt | eV | 1.602Ć10ā19 | Joules (J) |
Hartree Energy | Eh | 4.360Ć10ā18 | Joules (J) |
Atomic Unit of Charge | e | 1.602Ć10ā19 | Coulombs (C) |
Atomic Unit of Mass | me | 9.109Ć10ā31 | Kilograms (kg) |
Atomic Unit of Length | a0 | 5.292Ć10ā11 | Meters (m) |
Atomic Unit of Time | t0 | 2.418Ć10ā17 | Seconds (s) |
Fermi Coupling Constant | GF | 1.166Ć10ā5 | GeVā2 |
Weak Mixing Angle | sinā”2ĪøW | 0.2229 | Dimensionless |
Solar Mass | Mā | 1.989Ć1030 | Kilograms (kg) |
Astronomical Unit | AU | 1.496Ć1011 | Meters (m) |
Light Year | ly | 9.461Ć1015 | Meters (m) |
Parsec | pc | 3.086Ć1016 | Meters (m) |
Hubble Constant | H0 | 67.4 | kmā sā1ā Mpcā1 |
Chandrasekhar Limit | MChā | 1.4 | Solar Masses (M_\odot) |
Electron Magnetic Moment | μeā | ā9.284Ć10ā24 | Joules per Tesla (J/T) |
The speed of light in a vacuum, denoted as c, is approximately 2.998Ć10āø meters per second. This constant is fundamental in physics because it sets the maximum speed at which all energy, matter, and information in the universe can travel. It plays a crucial role in Einsteinās theory of relativity, which shows how space and time are interwoven.
Example: Light from the Sun takes about 8 minutes and 20 seconds to reach Earth, traveling at this constant speed.
The gravitational constant, G, is 6.674Ć10ā»Ā¹Ā¹ m³kg¹s². It is a key quantity in Newtonās law of universal gravitation, which describes the gravitational attraction between two masses. This constant helps us understand the strength of the gravitational force in the universe.
Example: The gravitational force between two 1 kg masses separated by 1 meter is 6.674Ć10ā11 Newtons.
Planckās constant, h, is 6.626Ć10ā34 Joule seconds. It is a fundamental constant in quantum mechanics, reflecting the quantization of energy levels in atomic and subatomic systems. It is central to the Heisenberg uncertainty principle and the Planck-Einstein relation E=hν, linking energy and frequency.
Example: The energy of a photon with a frequency of 5Ć1014 Hz is 3.313Ć10ā19 Joules, calculated using E=hν.
The reduced Planckās constant, ā, is 1.055Ć10ā34 Joule seconds. It is used frequently in quantum mechanics and is equal to Planckās constant divided by 2Ļ. It is pivotal in defining the scales at which quantum effects become significant.
Example: The angular momentum of an electron in the ground state of a hydrogen atom is ā.
The elementary charge, e, is 1.602Ć10ā19 Coulombs. This constant represents the electric charge carried by a single proton or the magnitude of the charge of a single electron, crucial for understanding electromagnetic interactions.
Example: The charge of an electron is ā1.602Ć10ā19 Coulombs.
Avogadroās number, NāA, is 6.022Ć10 23 per mole. It defines the number of atoms, ions, or molecules in one mole of a substance, forming a bridge between the macroscopic and atomic worlds in chemistry and physics.
Example: One mole of water molecules contains 6.022Ć1023 water molecules.
The Boltzmann constant, kBā, is 1.381Ć10ā23 Joules per Kelvin. It relates the average kinetic energy of particles in a gas with the temperature of the gas, playing a crucial role in statistical mechanics and thermodynamics.
Example: At room temperature (300 K), the average kinetic energy of a gas molecule is 4.143Ć10ā21
Joules.
The gas constant, R, is 8.314 Jā molā1ā Kā1. It is the constant of proportionality in the ideal gas law PV=nRT, linking pressure, volume, temperature, and the amount of gas.
Example: The pressure of 1 mole of an ideal gas at 1 liter and 300 K is 24.942 atm.
The permittivity of free space, ε0ā, is 8.854Ć10ā12 Fā mā1. It is a measure of the ability of the vacuum to permit electric field lines, essential for understanding electrostatics and capacitance.
Example: The capacitance of a parallel-plate capacitor with a vacuum between the plates, an area of 1m2, and a separation of 1m is 8.854Ć10ā9 Farads.
The permeability of free space, μ0ā, is 4ĻĆ10ā7. This constant measures the ability of the vacuum to support magnetic field lines, important in the study of magnetostatics and electromagnetic theory.
Example: The magnetic field around a long straight wire carrying a current of 1 A is 2Ć10ā7 Tesla at a distance of 1 meter.
The electron mass, meā, is 9.109Ć10ā31 kilograms. This is the mass of a single electron at rest and is a fundamental constant in both atomic physics and quantum mechanics.
Example: The rest energy of an electron is 8.187Ć10ā14 Joules, calculated using E=mc2
The proton mass, mpā, is 1.673Ć10ā27 kilograms. It represents the mass of a single proton, fundamental in nuclear physics and chemistry, as protons are a primary constituent of atomic nuclei.
Example: The rest energy of a proton is 1.503Ć10ā10 Joules.
The neutron mass, mnā, is 1.675Ć10ā27 kilograms. Neutrons, along with protons, make up the atomic nucleus, and their mass is crucial for calculations involving nuclear reactions and stability.
The fine-structure constant, α, is 7.297Ć10ā3. This dimensionless constant characterizes the strength of the electromagnetic interaction between elementary charged particles, fundamental in quantum electrodynamics.
The Stefan-Boltzmann constant, Ļ is 5.670Ć10ā8 Wā mā2ā Kā4. It relates the total energy radiated per unit surface area of a black body to the fourth power of its temperature, crucial in thermodynamics and astrophysics.
The Rydberg constant, Rāā, is 1.097Ć107 mā1. It is used in atomic physics to describe the wavelengths of spectral lines of many chemical elements.
The Faraday constant, F, is 9.649Ć104 Coulombs per mole. It represents the charge of one mole of electrons, linking electrochemistry to the amount of substance.
The atomic mass unit, u, is 1.661Ć10ā27 kilograms. It is used to express atomic and molecular masses, providing a convenient scale for comparison of different atoms and molecules.
The Bohr radius, a0ā, is 5.292Ć10ā11 meters. It represents the average distance between the nucleus and the electron in a hydrogen atom in its ground state, fundamental in atomic physics.
Coulombās constant, keā, is 8.988Ć109 Nā m2ā Cā2. It is the proportionality constant in Coulombās law, describing the force between two point charges.
The universal gas constant, R, is 8.3148.3148.314 Jā molā1ā Kā1\text{J} \cdot \text{mol}^{-1} \cdot \text{K}^{-1}Jā molā1ā Kā1. It appears in the ideal gas law and other equations of state, relating the macroscopic properties of gases.
The Planck length, āPā, is 1.616Ć10ā35 meters. It is a fundamental scale in quantum mechanics, representing the smallest meaningful length, where classical ideas about gravity and space-time cease to be valid.
The Planck time, tPā, is 1.416Ć1032 seconds. It is the time it takes for light to travel one Planck length, significant in quantum gravity and cosmology.
The Planck mass, mPā, is 2.176Ć10ā8 kilograms. It is a fundamental mass scale in quantum mechanics, marking the transition between classical and quantum descriptions of gravity.
The Planck temperature, TPā, is 1.416Ć1032 Kelvin. It is the highest theoretically possible temperature, beyond which the laws of physics as currently understood cease to be useful.
Wienās displacement constant, b, is 2.898Ć10ā3 m.k. It relates the temperature of a black body to the wavelength at which it emits radiation most strongly, used in thermal radiation studies.
The Bohr magneton, μBā, is 9.274Ć10ā24 Joules per Tesla. It is a physical constant related to the magnetic moment of an electron due to its orbital or spin motion, important in quantum mechanics and magnetism.
The nuclear magneton, μNā, is 5.051Ć10ā27 Joules per Tesla. It is similar to the Bohr magneton but smaller, used to describe the magnetic moment of nucleons and nuclei.
The magnetic flux quantum, Φ0ā, is 2.068Ć10ā15 Weber. It is the quantum of magnetic flux, fundamental in the study of superconductivity and quantum Hall effects.
The conductance quantum, G0ā, is 7.748Ć10ā5 Siemens. It represents the quantized unit of electrical conductance, crucial in the study of quantum transport.
The von Klitzing constant, RK, is 2.581Ć104 Ohms. It is used in the quantum Hall effect to define the resistance quantum, providing a standard for electrical resistance.
The Josephson constant, KJā, is 4.835Ć1014 Hzā Vā1. It relates the voltage across a Josephson junction to the frequency of the resulting AC current, important in superconductivity.
The Compton wavelength, Ī»Cā, is 2.426Ć10ā12 meters. It represents a quantum mechanical limit to the localization of particles, significant in quantum field theory.
An electron volt, eV, is 1.602Ć10ā19 Joules. It is a unit of energy commonly used in atomic, nuclear, and particle physics, representing the energy gained by an electron when accelerated through a potential difference of one volt.
The Hartree energy, Ehā, is 4.360Ć10ā18 Joules. It is a unit of energy used in atomic physics and quantum chemistry, representing the electrostatic potential energy of the hydrogen atom in its ground state.
The atomic unit of charge, e, is 1.602Ć10ā19 Coulombs. It is used as a convenient unit of electric charge in atomic physics and quantum chemistry.
The atomic unit of mass, meā, is 9.109Ć10ā31 kilograms. It provides a convenient scale for comparing the masses of different particles in atomic and molecular systems.
The atomic unit of length, a0ā, is 5.292Ć10ā11 meters. It is the Bohr radius, representing the typical size of atoms and providing a natural length scale in atomic physics.
The atomic unit of time, t0ā, is 2.418Ć10ā17 seconds. It provides a natural time scale in atomic and molecular physics, corresponding to the period of an electron orbiting a hydrogen nucleus.
The Fermi coupling constant, GF, is 1.166Ć10ā5 GeVā2. It characterizes the strength of the weak force, one of the four fundamental forces in the universe, crucial in particle physics.
The weak mixing angle, sinā”2ĪøWā, is 0.2229. It quantifies the mixing of the electromagnetic and weak forces in the electroweak interaction, fundamental in the Standard Model of particle physics.
The solar mass, Māā, is 1.989Ć1030 kilograms. It is the mass of the Sun, used as a standard unit for expressing the masses of other stars and galaxies in astrophysics.
The astronomical unit, AU, is 1.496Ć1011 meters. It represents the average distance between the Earth and the Sun, providing a useful scale for measuring distances within the solar system.
A light year, ly, is 9.461Ć1015 meters. It represents the distance that light travels in a vacuum in one year, used to express astronomical distances.
A parsec, pc, is 3.086Ć1016 meters. It is a unit of distance used in astronomy, equal to about 3.26 light years, representing the distance at which one astronomical unit subtends an angle of one arcsecond.
The Hubble constant, H0ā, is 67.4 kmā sā1ā Mpcā1. It measures the rate of expansion of the universe, fundamental in cosmology.
The Chandrasekhar limit, MChā, is 1.4 solar masses. It is the maximum mass of a stable white dwarf star, beyond which it will collapse into a neutron star or black hole, significant in stellar evolution.
The electron magnetic moment, μeā, is ā9.284Ć10ā24 Joules per Tesla. It represents the intrinsic magnetic moment of an electron due to its spin, fundamental in quantum mechanics and magnetism.
Constants provide a foundation for developing theories and equations, ensuring consistency and accuracy in scientific measurements and predictions.
The Coulomb constant (ke) is 8.987551787Ć109 NĀ·m²/C², used in electrostatics to describe the force between two point charges.
he proton mass (šš) is 1.67262192369Ć10ā27 kilograms, a fundamental constant in particle physics.
The mass of a neutron is approximately 1.674927498Ć10ā27atomic mass units (amu).
The Hartree energy (Ehā) is 4.359Ć10-18 joules, a unit of energy used in atomic physics and quantum chemistry.
The Compton wavelength (šš¶) is2.426Ć10ā12 meters, representing the wavelength increase of a photon when scattered by a particle.
The Faraday constant (š¹) is 96485.33212 C/mol, the total electric charge carried by one mole of electrons.
The Wien displacement constant (b) is 2.897771955Ć10ā3 mĀ·K, describing the relationship between the temperature of a blackbody and the wavelength at which it emits most strongly.
The universal gas constant (š ) is 8.3144621 J/molĀ·K, the constant in the equation of state of an ideal gas, relating energy scale to temperature scale.
The Rydberg constant (š ā) is1.097373Ć107mā1, used in atomic physics to describe the wavelengths of spectral lines.
A constant in physics is a quantity with a fixed value that does not change regardless of the conditions or the variables in a given situation. Constants serve as fundamental benchmarks in various equations and theories, providing consistency and predictability in scientific calculations. Examples include the speed of light in a vacuum (c), Planckās constant (h), and the gravitational constant (G). These constants are crucial for formulating physical laws and principles, enabling scientists to describe and understand the natural world accurately.
In physics, constants refer to quantities with fixed values that do not change regardless of the conditions or context in which they are measured. These values remain unchanged over time and space, serving as fundamental reference points in scientific calculations and theories.
Constant | Symbol | Value | Units |
---|---|---|---|
Speed of Light | c | 2.998Ć10āø | meters per second (m/s) |
Gravitational Constant | G | 6.674Ć10ā»Ā¹Ā¹ | m³kg¹s² |
Planckās Constant | h | 6.626Ć10ā34 | Joule seconds (Js) |
Reduced Planckās Constant | ā | 1.055Ć10ā34 | Joule seconds (Js) |
Elementary Charge | e | 1.602Ć10ā19 | Coulombs (C) |
Avogadroās Number | NA | 6.022Ć1023 | molā1 |
Boltzmann Constant | kB | 1.381Ć10ā23 | Joules per kelvin (J/K) |
Gas Constant | R | 8.314 | J ā molā1 ā Kā1 |
Permittivity of Free Space | ε0 | 8.854Ć10ā12 | Fā mā1 |
Permeability of Free Space | μ0 | 4ĻĆ10ā7 | Nā Aā2 |
Electron Mass | me | 9.109Ć10ā31 | Kilograms (kg) |
Proton Mass | mp | 1.673Ć10ā27 | Kilograms (kg) |
Neutron Mass | mn | 1.675Ć10ā27 | Kilograms (kg) |
Fine-Structure Constant | α | 7.297Ć10ā3 | Dimensionless |
Stefan-Boltzmann Constant | Ļ | 5.670Ć10ā8 | Wā mā2ā Kā4 |
Rydberg Constant | Rā | 1.097Ć107 | mā1 |
Faraday Constant | F | 9.649Ć104 | Coulombs per mole (C/mol) |
Atomic Mass Unit | u | 1.661Ć10ā27 | Kilograms (kg) |
Bohr Radius | a0 | 5.292Ć10ā11 | Meters (m) |
Coulombās Constant | ke | 8.988Ć109 | Nā m2ā Cā2 |
Universal Gas Constant | R | 8.314 | Jā molā1ā Kā1 |
Planck Length | āP | 1.616Ć10ā35 | Meters (m) |
Planck Time | tP | 5.391Ć10ā44 | Seconds (s) |
Planck Mass | mPā | 2.176Ć10ā8 | Kilograms (kg) |
Planck Temperature | TP | 1.416Ć1032 | Kelvin (K) |
Wienās Displacement Constant | b | 2.898Ć10ā3 | mā K |
Bohr Magneton | μB | 9.274Ć10ā24 | Joules per Tesla (J/T) |
Nuclear Magneton | μN | 5.051Ć10ā27 | Joules per Tesla (J/T) |
Magnetic Flux Quantum | Φ0 | 2.068Ć10ā15 | Weber (Wb) |
Conductance Quantum | G0 | 7.748Ć10ā5 | Siemens (S) |
Von Klitzing Constant | RK | 2.581Ć104 | Ohms (Ī©) |
Josephson Constant | KJ | 4.835Ć1014 | Hzā Vā1 |
Compton Wavelength | Ī»C | 2.426Ć10ā12 | Meters (m) |
Electron Volt | eV | 1.602Ć10ā19 | Joules (J) |
Hartree Energy | Eh | 4.360Ć10ā18 | Joules (J) |
Atomic Unit of Charge | e | 1.602Ć10ā19 | Coulombs (C) |
Atomic Unit of Mass | me | 9.109Ć10ā31 | Kilograms (kg) |
Atomic Unit of Length | a0 | 5.292Ć10ā11 | Meters (m) |
Atomic Unit of Time | t0 | 2.418Ć10ā17 | Seconds (s) |
Fermi Coupling Constant | GF | 1.166Ć10ā5 | GeVā2 |
Weak Mixing Angle | sinā”2ĪøW | 0.2229 | Dimensionless |
Solar Mass | Mā | 1.989Ć1030 | Kilograms (kg) |
Astronomical Unit | AU | 1.496Ć1011 | Meters (m) |
Light Year | ly | 9.461Ć1015 | Meters (m) |
Parsec | pc | 3.086Ć1016 | Meters (m) |
Hubble Constant | H0 | 67.4 | kmā sā1ā Mpcā1 |
Chandrasekhar Limit | MChā | 1.4 | Solar Masses (M_\odot) |
Electron Magnetic Moment | μeā | ā9.284Ć10ā24 | Joules per Tesla (J/T) |
The speed of light in a vacuum, denoted as c, is approximately 2.998Ć10āø meters per second. This constant is fundamental in physics because it sets the maximum speed at which all energy, matter, and information in the universe can travel. It plays a crucial role in Einsteinās theory of relativity, which shows how space and time are interwoven.
Example: Light from the Sun takes about 8 minutes and 20 seconds to reach Earth, traveling at this constant speed.
The gravitational constant, G, is 6.674Ć10ā»Ā¹Ā¹ m³kg¹s². It is a key quantity in Newtonās law of universal gravitation, which describes the gravitational attraction between two masses. This constant helps us understand the strength of the gravitational force in the universe.
Example: The gravitational force between two 1 kg masses separated by 1 meter is 6.674Ć10ā11 Newtons.
Planckās constant, h, is 6.626Ć10ā34 Joule seconds. It is a fundamental constant in quantum mechanics, reflecting the quantization of energy levels in atomic and subatomic systems. It is central to the Heisenberg uncertainty principle and the Planck-Einstein relation E=hν, linking energy and frequency.
Example: The energy of a photon with a frequency of 5Ć1014 Hz is 3.313Ć10ā19 Joules, calculated using E=hν.
The reduced Planckās constant, ā, is 1.055Ć10ā34 Joule seconds. It is used frequently in quantum mechanics and is equal to Planckās constant divided by 2Ļ. It is pivotal in defining the scales at which quantum effects become significant.
Example: The angular momentum of an electron in the ground state of a hydrogen atom is ā.
The elementary charge, e, is 1.602Ć10ā19 Coulombs. This constant represents the electric charge carried by a single proton or the magnitude of the charge of a single electron, crucial for understanding electromagnetic interactions.
Example: The charge of an electron is ā1.602Ć10ā19 Coulombs.
Avogadroās number, NāA, is 6.022Ć10 23 per mole. It defines the number of atoms, ions, or molecules in one mole of a substance, forming a bridge between the macroscopic and atomic worlds in chemistry and physics.
Example: One mole of water molecules contains 6.022Ć1023 water molecules.
The Boltzmann constant, kBā, is 1.381Ć10ā23 Joules per Kelvin. It relates the average kinetic energy of particles in a gas with the temperature of the gas, playing a crucial role in statistical mechanics and thermodynamics.
Example: At room temperature (300 K), the average kinetic energy of a gas molecule is 4.143Ć10ā21
Joules.
The gas constant, R, is 8.314 Jā molā1ā Kā1. It is the constant of proportionality in the ideal gas law PV=nRT, linking pressure, volume, temperature, and the amount of gas.
Example: The pressure of 1 mole of an ideal gas at 1 liter and 300 K is 24.942 atm.
The permittivity of free space, ε0ā, is 8.854Ć10ā12 Fā mā1. It is a measure of the ability of the vacuum to permit electric field lines, essential for understanding electrostatics and capacitance.
Example: The capacitance of a parallel-plate capacitor with a vacuum between the plates, an area of 1m2, and a separation of 1m is 8.854Ć10ā9 Farads.
The permeability of free space, μ0ā, is 4ĻĆ10ā7. This constant measures the ability of the vacuum to support magnetic field lines, important in the study of magnetostatics and electromagnetic theory.
Example: The magnetic field around a long straight wire carrying a current of 1 A is 2Ć10ā7 Tesla at a distance of 1 meter.
The electron mass, meā, is 9.109Ć10ā31 kilograms. This is the mass of a single electron at rest and is a fundamental constant in both atomic physics and quantum mechanics.
Example: The rest energy of an electron is 8.187Ć10ā14 Joules, calculated using E=mc2
The proton mass, mpā, is 1.673Ć10ā27 kilograms. It represents the mass of a single proton, fundamental in nuclear physics and chemistry, as protons are a primary constituent of atomic nuclei.
Example: The rest energy of a proton is 1.503Ć10ā10 Joules.
The neutron mass, mnā, is 1.675Ć10ā27 kilograms. Neutrons, along with protons, make up the atomic nucleus, and their mass is crucial for calculations involving nuclear reactions and stability.
The fine-structure constant, α, is 7.297Ć10ā3. This dimensionless constant characterizes the strength of the electromagnetic interaction between elementary charged particles, fundamental in quantum electrodynamics.
The Stefan-Boltzmann constant, Ļ is 5.670Ć10ā8 Wā mā2ā Kā4. It relates the total energy radiated per unit surface area of a black body to the fourth power of its temperature, crucial in thermodynamics and astrophysics.
The Rydberg constant, Rāā, is 1.097Ć107 mā1. It is used in atomic physics to describe the wavelengths of spectral lines of many chemical elements.
The Faraday constant, F, is 9.649Ć104 Coulombs per mole. It represents the charge of one mole of electrons, linking electrochemistry to the amount of substance.
The atomic mass unit, u, is 1.661Ć10ā27 kilograms. It is used to express atomic and molecular masses, providing a convenient scale for comparison of different atoms and molecules.
The Bohr radius, a0ā, is 5.292Ć10ā11 meters. It represents the average distance between the nucleus and the electron in a hydrogen atom in its ground state, fundamental in atomic physics.
Coulombās constant, keā, is 8.988Ć109 Nā m2ā Cā2. It is the proportionality constant in Coulombās law, describing the force between two point charges.
The universal gas constant, R, is 8.3148.3148.314 Jā molā1ā Kā1\text{J} \cdot \text{mol}^{-1} \cdot \text{K}^{-1}Jā molā1ā Kā1. It appears in the ideal gas law and other equations of state, relating the macroscopic properties of gases.
The Planck length, āPā, is 1.616Ć10ā35 meters. It is a fundamental scale in quantum mechanics, representing the smallest meaningful length, where classical ideas about gravity and space-time cease to be valid.
The Planck time, tPā, is 1.416Ć1032 seconds. It is the time it takes for light to travel one Planck length, significant in quantum gravity and cosmology.
The Planck mass, mPā, is 2.176Ć10ā8 kilograms. It is a fundamental mass scale in quantum mechanics, marking the transition between classical and quantum descriptions of gravity.
The Planck temperature, TPā, is 1.416Ć1032 Kelvin. It is the highest theoretically possible temperature, beyond which the laws of physics as currently understood cease to be useful.
Wienās displacement constant, b, is 2.898Ć10ā3 m.k. It relates the temperature of a black body to the wavelength at which it emits radiation most strongly, used in thermal radiation studies.
The Bohr magneton, μBā, is 9.274Ć10ā24 Joules per Tesla. It is a physical constant related to the magnetic moment of an electron due to its orbital or spin motion, important in quantum mechanics and magnetism.
The nuclear magneton, μNā, is 5.051Ć10ā27 Joules per Tesla. It is similar to the Bohr magneton but smaller, used to describe the magnetic moment of nucleons and nuclei.
The magnetic flux quantum, Φ0ā, is 2.068Ć10ā15 Weber. It is the quantum of magnetic flux, fundamental in the study of superconductivity and quantum Hall effects.
The conductance quantum, G0ā, is 7.748Ć10ā5 Siemens. It represents the quantized unit of electrical conductance, crucial in the study of quantum transport.
The von Klitzing constant, RK, is 2.581Ć104 Ohms. It is used in the quantum Hall effect to define the resistance quantum, providing a standard for electrical resistance.
The Josephson constant, KJā, is 4.835Ć1014 Hzā Vā1. It relates the voltage across a Josephson junction to the frequency of the resulting AC current, important in superconductivity.
The Compton wavelength, Ī»Cā, is 2.426Ć10ā12 meters. It represents a quantum mechanical limit to the localization of particles, significant in quantum field theory.
An electron volt, eV, is 1.602Ć10ā19 Joules. It is a unit of energy commonly used in atomic, nuclear, and particle physics, representing the energy gained by an electron when accelerated through a potential difference of one volt.
The Hartree energy, Ehā, is 4.360Ć10ā18 Joules. It is a unit of energy used in atomic physics and quantum chemistry, representing the electrostatic potential energy of the hydrogen atom in its ground state.
The atomic unit of charge, e, is 1.602Ć10ā19 Coulombs. It is used as a convenient unit of electric charge in atomic physics and quantum chemistry.
The atomic unit of mass, meā, is 9.109Ć10ā31 kilograms. It provides a convenient scale for comparing the masses of different particles in atomic and molecular systems.
The atomic unit of length, a0ā, is 5.292Ć10ā11 meters. It is the Bohr radius, representing the typical size of atoms and providing a natural length scale in atomic physics.
The atomic unit of time, t0ā, is 2.418Ć10ā17 seconds. It provides a natural time scale in atomic and molecular physics, corresponding to the period of an electron orbiting a hydrogen nucleus.
The Fermi coupling constant, GF, is 1.166Ć10ā5 GeVā2. It characterizes the strength of the weak force, one of the four fundamental forces in the universe, crucial in particle physics.
The weak mixing angle, sinā”2ĪøWā, is 0.2229. It quantifies the mixing of the electromagnetic and weak forces in the electroweak interaction, fundamental in the Standard Model of particle physics.
The solar mass, Māā, is 1.989Ć1030 kilograms. It is the mass of the Sun, used as a standard unit for expressing the masses of other stars and galaxies in astrophysics.
The astronomical unit, AU, is 1.496Ć1011 meters. It represents the average distance between the Earth and the Sun, providing a useful scale for measuring distances within the solar system.
A light year, ly, is 9.461Ć1015 meters. It represents the distance that light travels in a vacuum in one year, used to express astronomical distances.
A parsec, pc, is 3.086Ć1016 meters. It is a unit of distance used in astronomy, equal to about 3.26 light years, representing the distance at which one astronomical unit subtends an angle of one arcsecond.
The Hubble constant, H0ā, is 67.4 kmā sā1ā Mpcā1. It measures the rate of expansion of the universe, fundamental in cosmology.
The Chandrasekhar limit, MChā, is 1.4 solar masses. It is the maximum mass of a stable white dwarf star, beyond which it will collapse into a neutron star or black hole, significant in stellar evolution.
The electron magnetic moment, μeā, is ā9.284Ć10ā24 Joules per Tesla. It represents the intrinsic magnetic moment of an electron due to its spin, fundamental in quantum mechanics and magnetism.
Constants provide a foundation for developing theories and equations, ensuring consistency and accuracy in scientific measurements and predictions.
The Coulomb constant (ke) is 8.987551787Ć109 NĀ·m²/C², used in electrostatics to describe the force between two point charges.
he proton mass (šš) is 1.67262192369Ć10ā27 kilograms, a fundamental constant in particle physics.
The mass of a neutron is approximately 1.674927498Ć10ā27atomic mass units (amu).
The Hartree energy (Ehā) is 4.359Ć10-18 joules, a unit of energy used in atomic physics and quantum chemistry.
The Compton wavelength (šš¶) is2.426Ć10ā12 meters, representing the wavelength increase of a photon when scattered by a particle.
The Faraday constant (š¹) is 96485.33212 C/mol, the total electric charge carried by one mole of electrons.
The Wien displacement constant (b) is 2.897771955Ć10ā3 mĀ·K, describing the relationship between the temperature of a blackbody and the wavelength at which it emits most strongly.
The universal gas constant (š ) is 8.3144621 J/molĀ·K, the constant in the equation of state of an ideal gas, relating energy scale to temperature scale.
The Rydberg constant (š ā) is1.097373Ć107mā1, used in atomic physics to describe the wavelengths of spectral lines.
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Which of the following is considered a fundamental constant in physics?
Speed of light in a vacuum
Number of atoms in a mole
Gravitational acceleration on Earth
Density of water
What does the constant ccc represent in Einstein's equation E = mc²?
Speed of light
Speed of sound
Speed of gravity
Speed of electricity
What is the value of the gravitational constant GG?
6.674Ć10ā11m3kgā1sā26.674Ć10ā11m3kgā1sā2
9.81m/s29.81m/s2ā
8.314J/molĀ·K8.314J/molā K
1.602Ć10ā19C1.602Ć10ā19C
Which constant represents the charge of an electron?
Planck constant
Electron charge
Boltzmann constant
Avogadro's number
What is the Planck constant denoted as?
hh
kk
ee
GG
What is the constant used to measure the electric constant or permittivity of free space?
hh
μ0μ0
ϵ0ϵ0
kBkB
Which constant is used in Coulomb's law to quantify the electric force between two charges?
Gravitational constant
Coulomb constant
Planck constant
Gas constant
What does the constant μ0μ0 represent?
Magnetic permeability of free space
Electric permittivity of free space
Speed of sound in air
Universal gas constant
The constant RR represents which physical quantity?
Electric resistance
Atomic radius
Radius of curvature
Gas constant
Which constant is fundamental in the theory of relativity?
Speed of light
Universal gas constant
Boltzmann constant
Avogadro's number
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