Podcast
Questions and Answers
Considering the inherent limitations of thermometric scales, which of the following hypothetical scenarios would fundamentally challenge the established relationship between Celsius, Fahrenheit, and Kelvin scales, necessitating a re-evaluation of their underlying thermodynamic principles?
Considering the inherent limitations of thermometric scales, which of the following hypothetical scenarios would fundamentally challenge the established relationship between Celsius, Fahrenheit, and Kelvin scales, necessitating a re-evaluation of their underlying thermodynamic principles?
- Experimental evidence suggesting that the absolute zero point (0 K) is pressure-dependent in extreme gravitational fields, introducing a relativistic correction factor to the Kelvin scale.
- The observation of an isotopic effect on the triple point of water, subtly altering the defined values of 0°C and 273.15 K, requiring minor adjustments to conversion formulas.
- The discovery of a substance with a phase transition occurring precisely at 0°F, thereby redefining the zero point of the Fahrenheit scale relative to other scales.
- The synthesis of a novel compound exhibiting negative absolute temperatures under specific quantum mechanical conditions, implying a departure from classical thermodynamic assumptions and requiring a re-anchoring of the Kelvin scale. (correct)
Given the complexities of measuring mass at different scales and the inherent uncertainties in experimental determinations, which statement best describes the relationship between the kilogram, gram, and atomic mass unit (amu) under conditions that introduce relativistic effects?
Given the complexities of measuring mass at different scales and the inherent uncertainties in experimental determinations, which statement best describes the relationship between the kilogram, gram, and atomic mass unit (amu) under conditions that introduce relativistic effects?
- The established conversion factors between kilograms, grams, and amus become frame-dependent, necessitating the use of Lorentz transformations to maintain consistency in mass measurements across different reference frames. (correct)
- All three units (kilogram, gram, and amu) undergo relativistic mass increase, but their relative ratios remain constant, ensuring the validity of the conversion factors.
- At relativistic speeds, the conversion factor between kilograms and grams remains constant, but the mass of an amu increases due to relativistic mass increase.
- The conversion factor between kilograms and grams decreases, while the defined mass of an amu remains constant, preserving the established relationships.
Considering the intricacies involved in temperature conversions and the potential for introducing errors, which scenario poses the greatest challenge to accurate temperature determination and subsequent conversion between Celsius, Fahrenheit, and Kelvin scales?
Considering the intricacies involved in temperature conversions and the potential for introducing errors, which scenario poses the greatest challenge to accurate temperature determination and subsequent conversion between Celsius, Fahrenheit, and Kelvin scales?
- Converting between Kelvin and Celsius when dealing with temperatures near absolute zero, where quantum effects become significant and classical conversion formulas may not apply.
- Converting between all three scales for a non-ideal gas at high pressures, where intermolecular forces and non-negligible molecular volumes complicate the relationship between temperature and other thermodynamic properties. (correct)
- Converting between Fahrenheit and Kelvin for systems undergoing rapid adiabatic expansion, where temperature changes are highly non-linear and difficult to measure accurately.
- Converting between Celsius and Fahrenheit when the temperature is near the triple point of water, where small variations in temperature can significantly affect the phase of the substance.
Imagine a novel state of matter is discovered where the traditional relationship between temperature and kinetic energy breaks down. Under these conditions, how would you redefine the Kelvin scale to maintain its thermodynamic relevance?
Imagine a novel state of matter is discovered where the traditional relationship between temperature and kinetic energy breaks down. Under these conditions, how would you redefine the Kelvin scale to maintain its thermodynamic relevance?
If gravity were to suddenly and significantly increase on Earth, which of the following statements would accurately describe the immediate impact on mass and weight measurements?
If gravity were to suddenly and significantly increase on Earth, which of the following statements would accurately describe the immediate impact on mass and weight measurements?
Consider the following scenario: A chemist synthesizes a new compound with a melting point that, when converted from Celsius to Fahrenheit and then back to Celsius using standard formulas, results in a slightly different value than the original. Which factor is LEAST likely to contribute to this discrepancy?
Consider the following scenario: A chemist synthesizes a new compound with a melting point that, when converted from Celsius to Fahrenheit and then back to Celsius using standard formulas, results in a slightly different value than the original. Which factor is LEAST likely to contribute to this discrepancy?
Imagine devising a temperature scale where the freezing point of a specific polymer is defined as 0 'Polymer degrees' (P) and its degradation point as 1000 P. Given that the polymer's degradation point is known to be 450°C, what would be the equivalent of 25°C on this new 'P' scale, assuming a linear relationship?
Imagine devising a temperature scale where the freezing point of a specific polymer is defined as 0 'Polymer degrees' (P) and its degradation point as 1000 P. Given that the polymer's degradation point is known to be 450°C, what would be the equivalent of 25°C on this new 'P' scale, assuming a linear relationship?
If a new standard were introduced where the atomic mass unit (amu) was redefined based on a different reference isotope, what would be the MOST immediate consequence for existing chemical calculations and data?
If a new standard were introduced where the atomic mass unit (amu) was redefined based on a different reference isotope, what would be the MOST immediate consequence for existing chemical calculations and data?
Given a beryl crystal, $Be_3Al_2(SiO_3)_6$, with a mass of 0.25 g, and considering the molar mass of beryl to be 537.5 g/mol, calculate the number of beryllium atoms present in said crystal, taking into account Avogadro's number ($6.022 \times 10^{23}$)?
Given a beryl crystal, $Be_3Al_2(SiO_3)_6$, with a mass of 0.25 g, and considering the molar mass of beryl to be 537.5 g/mol, calculate the number of beryllium atoms present in said crystal, taking into account Avogadro's number ($6.022 \times 10^{23}$)?
Considering the principles of quantum mechanics, which of the following sets of quantum numbers ($n, l, m_l, m_s$) is theoretically permissible for an electron in an atom, adhering strictly to the established rules governing their allowed values?
Considering the principles of quantum mechanics, which of the following sets of quantum numbers ($n, l, m_l, m_s$) is theoretically permissible for an electron in an atom, adhering strictly to the established rules governing their allowed values?
A chemical reaction occurs in a closed system with a volume change. The system absorbs 500 J of heat and does 200 J of work on the surroundings. What is the change in the internal energy ($\Delta U$) of the system?
A chemical reaction occurs in a closed system with a volume change. The system absorbs 500 J of heat and does 200 J of work on the surroundings. What is the change in the internal energy ($\Delta U$) of the system?
Consider the following scenario: A rigid, closed container holds a mixture of nitrogen gas ($N_2$) and oxygen gas ($O_2$) at a constant temperature. Utilizing the principles of kinetic molecular theory, predict how increasing the partial pressure of $N_2$ would specifically affect the root-mean-square velocity ($v_{rms}$) of the $O_2$ molecules, assuming ideal gas behavior is maintained and temperature remains constant.
Consider the following scenario: A rigid, closed container holds a mixture of nitrogen gas ($N_2$) and oxygen gas ($O_2$) at a constant temperature. Utilizing the principles of kinetic molecular theory, predict how increasing the partial pressure of $N_2$ would specifically affect the root-mean-square velocity ($v_{rms}$) of the $O_2$ molecules, assuming ideal gas behavior is maintained and temperature remains constant.
Which of the following chemical species exhibits a non-zero dipole moment, and why?
Which of the following chemical species exhibits a non-zero dipole moment, and why?
Considering temperature conversions, what is the equivalent temperature in Kelvin (K) for a system at a temperature of -40 °C, acknowledging nuances in standard temperature conversion formulas and their applicability?
Considering temperature conversions, what is the equivalent temperature in Kelvin (K) for a system at a temperature of -40 °C, acknowledging nuances in standard temperature conversion formulas and their applicability?
Within the realm of quantum chemistry, what specific implication arises from the orthogonality of atomic orbitals when constructing molecular orbitals via the linear combination of atomic orbitals (LCAO) method?
Within the realm of quantum chemistry, what specific implication arises from the orthogonality of atomic orbitals when constructing molecular orbitals via the linear combination of atomic orbitals (LCAO) method?
A newly synthesized coordination complex exhibits strong absorption of light at 450 nm. Given the spectrochemical series and ligand field theory, what does this absorption wavelength primarily indicate about the complex?
A newly synthesized coordination complex exhibits strong absorption of light at 450 nm. Given the spectrochemical series and ligand field theory, what does this absorption wavelength primarily indicate about the complex?
Consider a novel allotrope of carbon, synthesized under extreme conditions. Spectroscopic analysis reveals it exhibits properties intermediate between diamond and graphite, with a complex, non-repeating crystalline lattice. Which statement most accurately predicts its behavior under high pressure and temperature?
Consider a novel allotrope of carbon, synthesized under extreme conditions. Spectroscopic analysis reveals it exhibits properties intermediate between diamond and graphite, with a complex, non-repeating crystalline lattice. Which statement most accurately predicts its behavior under high pressure and temperature?
Imagine a complex reaction coordinate diagram depicting a multi-step chemical reaction involving several intermediate species. The diagram reveals a pre-equilibrium step with a relatively small equilibrium constant preceding the rate-determining step, which has a very high activation energy. Identify the most effective strategy to enhance the overall reaction rate without altering the fundamental reaction mechanism.
Imagine a complex reaction coordinate diagram depicting a multi-step chemical reaction involving several intermediate species. The diagram reveals a pre-equilibrium step with a relatively small equilibrium constant preceding the rate-determining step, which has a very high activation energy. Identify the most effective strategy to enhance the overall reaction rate without altering the fundamental reaction mechanism.
Consider the following hypothetical scenario: Element X forms a diatomic gas, X2, which reacts reversibly with element Y, a solid under standard conditions, to form compound XY3, a highly toxic liquid. Given that the reaction is exothermic and proceeds with a decrease in the number of gaseous molecules, what set of conditions would theoretically maximize the equilibrium yield of XY3, according to established physicochemical principles?
Consider the following hypothetical scenario: Element X forms a diatomic gas, X2, which reacts reversibly with element Y, a solid under standard conditions, to form compound XY3, a highly toxic liquid. Given that the reaction is exothermic and proceeds with a decrease in the number of gaseous molecules, what set of conditions would theoretically maximize the equilibrium yield of XY3, according to established physicochemical principles?
Envision a closed system containing an ideal gas undergoing an adiabatic expansion against a non-constant external pressure, where the external pressure is meticulously programmed to decrease in such a way that the gas performs the maximum possible work. Assuming reversibility is maintained, what is the precise thermodynamic criterion that must be satisfied throughout the expansion process?
Envision a closed system containing an ideal gas undergoing an adiabatic expansion against a non-constant external pressure, where the external pressure is meticulously programmed to decrease in such a way that the gas performs the maximum possible work. Assuming reversibility is maintained, what is the precise thermodynamic criterion that must be satisfied throughout the expansion process?
Consider a scenario where a novel quantum dot material is synthesized with precisely controlled size and composition, exhibiting strong quantum confinement effects. When subjected to high-intensity, ultrashort laser pulses, the material displays an unconventional nonlinear optical response characterized by the generation of high-order harmonics with unprecedented efficiency. What is the most plausible underlying mechanism contributing to this enhanced harmonic generation?
Consider a scenario where a novel quantum dot material is synthesized with precisely controlled size and composition, exhibiting strong quantum confinement effects. When subjected to high-intensity, ultrashort laser pulses, the material displays an unconventional nonlinear optical response characterized by the generation of high-order harmonics with unprecedented efficiency. What is the most plausible underlying mechanism contributing to this enhanced harmonic generation?
In a complex enzyme-catalyzed reaction involving multiple substrates and products, the enzyme exhibits both competitive and uncompetitive inhibition simultaneously. Elaborate on the kinetic consequences of this mixed inhibition pattern on the observed Michaelis-Menten parameters, $K_M$ and $V_{max}$, and outline the diagnostic criteria that would allow for the unequivocal differentiation of this scenario from other complex inhibition mechanisms, such as noncompetitive inhibition or substrate inhibition.
In a complex enzyme-catalyzed reaction involving multiple substrates and products, the enzyme exhibits both competitive and uncompetitive inhibition simultaneously. Elaborate on the kinetic consequences of this mixed inhibition pattern on the observed Michaelis-Menten parameters, $K_M$ and $V_{max}$, and outline the diagnostic criteria that would allow for the unequivocal differentiation of this scenario from other complex inhibition mechanisms, such as noncompetitive inhibition or substrate inhibition.
Formulate an advanced conceptual argument as to why, even with perfect knowledge of initial conditions and a complete, deterministic model governed by classical mechanics, predicting the precise long-term trajectory of a macroscopic system comprised of a vast number of interacting particles (e.g., a gas) remains fundamentally impossible in practice.
Formulate an advanced conceptual argument as to why, even with perfect knowledge of initial conditions and a complete, deterministic model governed by classical mechanics, predicting the precise long-term trajectory of a macroscopic system comprised of a vast number of interacting particles (e.g., a gas) remains fundamentally impossible in practice.
Consider a hypothetical scenario in which scientists discover a novel form of matter exhibiting properties that defy established quantum mechanical principles. This 'non-quantum' matter interacts with conventional matter via a previously unknown force, leading to observable macroscopic effects, such as levitation or spontaneous energy generation. Evaluate the profound implications of this discovery on the fundamental laws of physics and our understanding of the universe.
Consider a hypothetical scenario in which scientists discover a novel form of matter exhibiting properties that defy established quantum mechanical principles. This 'non-quantum' matter interacts with conventional matter via a previously unknown force, leading to observable macroscopic effects, such as levitation or spontaneous energy generation. Evaluate the profound implications of this discovery on the fundamental laws of physics and our understanding of the universe.
Flashcards
Mass
Mass
Measure of the amount of matter in an object.
SI unit of mass
SI unit of mass
kg, but grams (g) are common in chemistry
Atomic Mass Unit (amu)
Atomic Mass Unit (amu)
Unit to express the masses of atoms and other similar sized objects.
Celsius Scale
Celsius Scale
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Kelvin Scale
Kelvin Scale
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Celsius to Kelvin Conversion
Celsius to Kelvin Conversion
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Celsius to Fahrenheit Conversion
Celsius to Fahrenheit Conversion
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Fahrenheit to Celsius Conversion
Fahrenheit to Celsius Conversion
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Chemistry
Chemistry
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Matter
Matter
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Scientific Method
Scientific Method
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States of Matter
States of Matter
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Atom
Atom
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Molecule
Molecule
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Law of Conservation of Mass
Law of Conservation of Mass
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Law of Definite Proportions
Law of Definite Proportions
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Beryl
Beryl
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Energy
Energy
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Kinetic Energy (Ek)
Kinetic Energy (Ek)
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Thermal Energy
Thermal Energy
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Potential Energy
Potential Energy
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Chemical Energy
Chemical Energy
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Electrostatic Energy
Electrostatic Energy
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Law of Conservation of Energy
Law of Conservation of Energy
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Study Notes
Chapter 1: Essential Ideas
- Chemistry is the study of matter and its changes
- Matter is anything that has mass and occupies space
Scientific Method
- Make observations of natural phenomena
- Natural phenomena can be stated as a law if universally consistent
- Formulate a tentative explanation called a hypothesis
- Conduct experiments to test the hypothesis, measuring one variable at a time
- If results do not support revised hypothesis then hypothesis is revised
- Theory is a refined explanation based on accumulated data
- Further experiments test predictions based on the theory
Classification of Matter
- States of matter: solid, liquid, and gas
- Substances can convert between states without changing identity
- Solids are rigid and retain their shape
- Liquids conform to the shape of their container
- Gases assume the shape and volume of their container
- Pure substances have definite composition and properties
- Examples of these include : salt (sodium chloride), iron, water, mercury, carbon dioxide, and oxygen
- Pure substances are divided into elements, which cannot be broken down chemically, and compounds, which consist of two or more elements
- Mixtures are physical combinations of substances
- Homogeneous mixtures, also known as solutions, are uniform throughout such as seawater
- Heterogeneous mixtures are not uniform throughout such as trail mix
Properties of Matter
- Properties are either quantitative (measured with a number) or qualitative (based on observation)
- Physical properties: observed without changing the substance's identity. Examples: color, mp, bp, density
- Physical change alters the state of matter, but not identity. Examples: melting, freezing, condensation
- Chemical property: exhibited as substance interacts with another. Examples: flammability, corrosiveness
- Chemical change results in a change of composition
- Extensive property: depends on amount of matter. Examples: mass, or volume
- Intensive property: does not depend on amount. Examples: temperature, density
Measurement Systems
- English system: uses units like foot, gallon, pound
- Metric system: uses units like meter, liter, kilogram
- The International System of Units (SI Units) is the revised metric system, includes seven base units
SI Base Units
- Length is measured in meters (m)
- Mass is measured in kilograms (kg)
- Time is measured in seconds (s)
- Electric current is measured in Amperes (A)
- Temperature is measured in Kelvin (K)
- The amount of substance is measured in moles (mol)
- Luminous intensity is measured in candelas (cd)
SI Prefixes
- Prefixes modify base units Ie) tera (T) 10^12, giga (G) 10^9, mega (M) 10^6, kilo (k) 10^3, hecto (h) 10^2, deka (da) 10^1 Deci (d) 10^-1, centi (c) 10^-2, milli (m) 10^-3, micro (µ) 10^-6, nano (n) 10^-9, pico (P) 10^-12
Temperature Scales
- Celsius (°C): freezing point of pure water is 0°C, boiling point is 100°C
- Kelvin (K): absolute scale with lowest temperature at 0 K (absolute zero)
- Conversion formula: K = °C + 273.15
- Fahrenheit (°F): common in the United States
- Freezing point at 32°F, boiling point at 212°F
- There are precisely 180 °F between freezing and boiling while only precisely 100 °C Temp in °F = (9°F/5°C) (temp in °C) + 32 °
Volume
- Density (d) is the ratio of mass (m) to volume (V): d = m/V
- Common units depend on the state of matter
- g/cm3 for solids
- g/mL for liquids,
- g/L for gases
- 1 cm3 = 1 mL
Conversion Factors
- Conversion factor: shows the relationship between two units. Create a fraction where same quantity expressed in different units
- Multiply by only "1" so identity is not changed
Exact vs Inexact Numbers
- Numbers used in chemistry: exact and inexact
- Exact numbers arise from defined values (1 kg = 1000 g) or counting (28 students)
- Inexact numbers are measured. Examples: length, mass, volume, time, speed
Significant Figures
- (or digits) are the meaningful digits in a reported number
- Nonzero digits are always significant
- Zeros between nonzero digits are significant
- Zeros to the left of the first nonzero digit are not significant ex) 0.0023 (2 significant figures)
- Zeros to the right of the last nonzero digit are significant if a decimal is present. ex.) 1.200 (4 sf)
- In a number without a decimal point, trailing zeros may or may not be significant
Measured Numbers Calculations
- Addition/Subtraction: final answer can't have more digits to right of decimal than original numbers Example shown of 143. 29-20.1 so final is 123.19 When dividing or multiplying the answer cannot have More significant figures than smallest number Example(1.4) (8.011) which equals 11.4
Accuracy vs Precision
- Accuracy: how close measurement is to true value
- Precision: how close replicate measurements are to each other
- Dimensional Analysis – Tracking Units. Conversion factor is a fraction in which the same quantity is expressed one way in the numerator and another way in the denominator.
- Solve problems is called dimensional analysis
Common Conversion Factors
- 1 m = 1.0936 yd, 1 L = 1.0567 qt, 1 kg = 2.2046 lb
- 1 in. = 2.54 cm (exact), 1 qt = 0.94635 L, 1 lb = 453.59 g
- 1 km = 0.62137 mi, 1 ft³ = 28.317 L, 1 (avoirdupois) oz = 28.349 g
- 1 mi = 1609.3 m, 1tbsp = 14.787 mL, 1 (troy) oz = 31.103 g
Chapter 2: Atoms, Molecules, and Ions
- Element is a substance that cannot be broken down into simpler substances by chemical means
Dalton's Atomic Theory
- All matter is composed of tiny particles called atoms which is smallest particle and part of all chemical change
- All atoms of a given element have identical chemical properties
- Atoms of one element differ in properties from atoms of all other elements
- A compound consists of atoms of 2 or more elements combined in a whole number ratio
- Atoms rearrange themselves in various combinations but are never created nor destroyed. Law of Constant Composition/Law of Definite Proportions:
- All samples of a pure compound contain the same elements in the same proportion by mass
Subatomic Particles
- Late 1800's scientists were doing research involving radiation, emission/transmission of energy
- J. J. Thomson noted rays repelled by (-) charge, attracted to (+) positive charge = He rays were negatively particles
- Thomson proposed the Plum pudding model where a chocolate ship
- Millikan studied electrically-charged oil drops/charge on an electron is -1.6022 × 10−19 C
- Ernest Rutherford use a particles to find the structure of atoms/proposed the nuclear model
Subatomic Particles of Atomic Structure
There are protons, neutrons and electrons
- Protons are positively charged particles found in the nucleus
- Neutrons are electronically neutral particles that are found in the nucleus that are bigger than protons
- Electrons are negatively charged particles that are distributed around the nucleus
Isotopes and Atomic Weight
- The average atomic mass on the periodic table represents the average mass of the naturally occurring mixtures of stable isotopes. There's also average atomic mass
- Formula is multiplying the mass of each isotope by its fractional abundance. The percent divided by 100 will give its contribution to the average atomic mass
Covalent Bonding and Molecules
- Law of Definite Proportion states that different samples of a given compound always contain the same elements in the same ratio
- Law of multiple proportions tells us that the ratio of masses of one element that combine with a fixed mass of the other element can be expressed in small whole numbers
- A molecule may be an element or a compound.
- Some elements naturally exist as a molecule include: Br2, 12, N2, Cl2, H2, O2, F2, and C60 and S8
- Chemical formula denotes the composition of the substance through element symbols and numbers, A molecular formula shows the exact number of atoms of each element in molecule (H20) and some elements have to or more districnt forms known as allotropes
- Molecular substances can also be represented using empirical formulas, the lowest whole-number ratio of elements
Molecular & Formula Mass
- Molecular mass is the mass of an individual molecule (amu), determined by total atomic masses
- Some are called molecular weight. to calculate formula mass, multiply all atomic
The Mole & Molar Mass
- Mole is the amount of a substance with as many particles as atoms with a mass of exactly 12-g of 12 C
- Defined as Avogadro’s number (NA)= 6.022 x 10^23
- Molar mass uses grams from units
Chapter 3: Electronic Structure and Periodic Properties of Elements
- Energy: capacity to do work or transfer heat
- Types: kinetic (motion) and potential (position)
- Kinetic Energy (E_k) = 1/2*mu^2 , m=kg, u=speed m/s Thermal energy - form of KE due to random motion of atoms and molecules
Formulas used in Chem
Potential energy possessed by an object by vitrue of its position
- Eel = Q1Q2/d Q1+ Q2 are charged d stands for distance
- Law of conservation of energy Energy is neither created nor destroyed but can be converted to other forms
- Dietary Calorie (Cal): the big “C” is I Cal = 1000 cal = | kcal Electromagnetic & Speed Formulas
Properties of Light
- Wave Length is the distance between identical points w frequency which is waves that pass point in 1 sec
- Amplitude the vertical distance from the midline of a wave
Quantum Theory
-
Blackbody radiation, energy is only admitted or absurd in discrete quantities like small packages or bundles. A quantum number that can be emitted or absorbed.
-
Energy E of single Quantum of energy is E = hv where h= plancks constant and v is the velocity( Frequency of radiation given with velocity) C = AV where 2.99973x10^8 m/s = speed of light and v is frequency E = hc/v
Bohe's Theory
- Line spectra is substance by angersing a sample from which some of energy
- Emission spectra of solid are conisutious which wave length are present
Atomic Line Spectra
- The rydberg equation can be used to calculate the way length of the 4 lines in the emissions formula for H 1/λ = R(1/N1^2/ 1/N2^2 and =−2.18 x J (1/n₁^2/ 1/n²
- Bor's thery explains a line spectrum
- Quantum number = -2 = -2 10^-8)
Wave properties /matter
- Broglie reasoned that that can be like streams of particles At a node amplitude of wave is 0 Broglie ducted the particle and wave properties are related by the following expression λ =h/mu the wave length w m/s
- Heisenberg principle states that it's impossible to know both position w e Erwin stringer deriried complex mathematical from which includes wave and Function describes wave behavior where you need to find electron is proportional called a electron density where a electron the orbitial which is likely time
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