The document discusses the dual nature of matter and radiation. It provides answers to multiple choice and numerical questions related to photoelectric effect, de Broglie wavelength, and magnetic effect of current. Regarding photoelectric effect, it explains that electron emission from a zinc plate in ultraviolet light is due to the photoelectric effect. It also discusses how kinetic energy of photoelectrons varies with frequency of incident radiation. Regarding magnetic effect of current, it describes how to determine direction and magnitude of magnetic field around current carrying wires using the right hand grip rule. It also solves problems related to forces experienced by charged particles in magnetic fields.
The document summarizes the development of atomic models from Thomson's "plum pudding" model to Rutherford's nuclear model. It describes experiments by Geiger and Marsden that showed most alpha particles passed through a thin gold foil but some were deflected at large angles, inconsistent with Thomson's model. This led Rutherford to propose that the atom's mass and positive charge are concentrated in a tiny, dense nucleus with electrons in empty space around it, like planets around the sun.
The document provides an overview of complex numbers, including:
1) Complex numbers allow polynomials to always have n roots by defining the imaginary number i as the square root of -1.
2) Complex numbers are expressed as z = x + iy, where x is the real part and y is the imaginary part.
3) Arithmetic with complex numbers follows predictable rules, such as i^2 = -1 and (a + bi)(c + di) = (ac - bd) + (ad + bc)i.
The document describes the Gauss-Jordan method for finding the inverse of a matrix. It involves 3 steps: 1) Writing the original matrix next to an identity matrix of the same size. 2) Performing row operations on both matrices to transform the original matrix into the identity matrix. 3) The resulting matrix next to the identity matrix is then the inverse of the original matrix. An example is shown applying the method to find the inverse of a 3x3 matrix through a series of row operations.
Matrices are widely used in business, economics, and other fields. They allow problems to be represented with distinct finite numbers rather than infinite gradations as in calculus. Sociologists, demographers, and economists use matrices to study groups, populations, industries, and social accounting. [/SUMMARY]
Complex numbers and quadratic equationsriyadutta1996
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The document discusses complex numbers and their properties. It defines i as the square root of -1 and shows that complex numbers can be written in the form a + bi, where a and b are real numbers. It describes how to add, subtract, multiply and divide complex numbers. It also discusses conjugates, moduli, and solving quadratic equations with complex number solutions.
The cathode ray tube (CRT) is a vacuum tube that contains electron guns and a fluorescent screen to display images such as electrical waveforms, pictures, or radar targets. Electrons are emitted from the cathode and accelerated toward the anode, then deflected by electric or magnetic fields to excite points on the screen to produce the image. CRTs were also used as early computer memory by using the visible pattern on the screen to represent stored data. J.J. Thomson conducted experiments deflecting cathode rays with electric and magnetic fields, determining that the rays consisted of charged particles that were deflected in predictable ways, helping identify the electron.
The document introduces complex numbers and their properties. It defines the imaginary unit i as the square root of -1. Complex numbers have both a real and imaginary part and can be added, subtracted, multiplied and divided. Powers of i rotate through the values of i, -1, -i, and 1, depending on whether the exponent is 1, 2, 3, or 4 modulo 4. Real and imaginary numbers are subsets of complex numbers.
This document provides an overview of key concepts related to inverse matrices and determinants. It defines inverse matrices, describes how to calculate them using Gauss-Jordan elimination, and lists some of their properties. It also defines determinants, traces, and cofactors of matrices. Common notation for matrices is introduced. Calculation techniques for determinants include Sarrus' rule and the Laplace expansion formula. Properties such as how determinants and inverses relate are also covered.
This document provides an outline about the life and work of J.J. Thomson, including his discovery of the electron. It notes that Thomson was a professor at Cambridge University interested in atomic structure. His experiments with cathode ray tubes led him to discover subatomic particles called electrons and propose in 1904 that atoms consist of a positively charged sphere with embedded negative electrons, making atoms electrically neutral. This became known as the "plum pudding" model of the atom.
The document provides an introduction to complex numbers including:
- Combining real and imaginary numbers like 4 - 3i.
- Properties of i including i2 = -1.
- Converting complex numbers between Cartesian, polar, trigonometric and exponential forms.
- Operations on complex numbers such as addition, subtraction, multiplication and division.
- Comparing real and imaginary parts of complex numbers when solving equations.
J.J. Thomson discovered electrons in 1897 using a cathode ray tube, which showed that cathode rays were streams of electrons. He proposed the plum pudding model of the atom, which depicted the atom as a ball of positive charge with negative electrons embedded inside. This contradicted Dalton's model of individual solid spheres, leading Thomson to disprove Dalton's model of atomic structure.
The photoelectric effect refers to the emission of electrons from matter, like metals, due to the absorption of electromagnetic radiation like ultraviolet light. Study of this effect led to an understanding of the quantum nature of light and electrons. Einstein's model of the photoelectric effect results in equations relating the energy of an incident photon to the work function needed to remove an electron and the maximum kinetic energy of the emitted electron. The work function is the minimum energy needed to remove an electron, which varies for different metals.
1) The document discusses the dual nature of matter and light, explaining that light has both wave-like and particle-like properties, as demonstrated through the photoelectric effect.
2) It introduces Einstein's photoelectric equation, which relates the maximum kinetic energy of emitted electrons to the photon energy of the incident light according to the conservation of energy.
3) Experiments by Davison and Germer are discussed, in which they observed the diffraction of electrons fired at a crystal, providing evidence that matter also exhibits wave-like properties as described by the de Broglie hypothesis of matter waves.
The document discusses wave-particle duality and the Davisson-Germer experiment that helped verify this phenomenon. The Davisson-Germer experiment from 1927 fired an electron beam at a nickel crystal and observed that electrons were diffracted at specific angles, providing evidence that electrons exhibit wave-like properties as predicted by de Broglie's hypothesis. This supported the idea in quantum mechanics that particles can behave as both particles and waves, and helped establish the field of quantum mechanics.
This document discusses evidence for both the wave and particle nature of light. For the wave nature, it mentions phenomena like reflection, refraction, diffraction, and interference that were observed in experiments. For the particle nature, it discusses observations that supported Planck's quantization of energy and Einstein's model of light as discrete photon particles, including the photoelectric effect, atomic spectra, and blackbody radiation. The photoelectric effect in particular provided strong evidence that light behaves as a particle by instantaneously ejecting electrons from metals above a threshold frequency, rather than depending on intensity as waves were thought to. This helped establish the dual wave-particle nature of light.
The document discusses the photoelectric effect and provides details on several key topics:
1. It outlines 5 main subtopics to be covered in the chapter, including how the intensity and frequency of light affects photoelectrons and the quantitative equations involved.
2. It describes the photoelectric effect as the emission of electrons from a metal surface when light shines on it. Experimental results showed inconsistencies with the wave theory of light.
3. Einstein's photon theory predicted the kinetic energy of ejected electrons would increase linearly with frequency, in agreement with experiments, resolving discrepancies with the wave theory.
Osama Tahir's presentation introduces complex numbers. [1] Complex numbers consist of a real and imaginary part and can be written in the form a + bi, where i = -1. [2] Complex numbers were introduced to solve equations like x^2 = -1 that have no real number solutions. [3] Key topics covered include addition, subtraction, multiplication, and division of complex numbers, representing them in polar form using De Moivre's theorem, and applications in fields like electric circuits and root locus analysis.
iTutor provides information on complex numbers. Complex numbers consist of real and imaginary parts and can be written as a + bi, where a is the real part and b is the imaginary part. The imaginary unit i = √-1. Properties of complex numbers include: the square of i is -1; complex conjugates are obtained by changing the sign of the imaginary part; and the basic arithmetic operations of addition, subtraction, and multiplication follow predictable rules when applied to complex numbers. Complex numbers allow representing solutions, like the square root of a negative number, that are not possible with real numbers alone.
The document summarizes the photoelectric effect, which is the ejection of electrons from a metal surface when light of a suitable frequency strikes it. It explains that the photoelectric effect supports the particle theory of light. It provides the typical experimental setup, relationships between the energy of photons and kinetic energy of emitted electrons, and current and applied potential difference. It also outlines the laws of the photoelectric effect and Einstein's equation relating the maximum kinetic energy of electrons to the photon energy and metal's work function.
The document discusses the interaction of radiation with matter. It explains that radiation can be electromagnetic or particulate. When electromagnetic radiation like x-rays or gamma rays pass through matter, they can undergo attenuation, absorption, scattering, or transmission. The major interactions that cause attenuation are coherent scattering, the photoelectric effect, the Compton effect, pair production, and photonuclear interactions. It describes each of these interactions in detail and how they transfer energy from the radiation to the absorbing material.
This document discusses approaches to teaching complex numbers. It describes an axiomatic approach, utilitarian approach, and historical approach. The historical approach builds on prior knowledge of quadratic equations and introduces complex numbers to solve problems like finding the roots of quadratic and cubic equations. The document also covers definitions of complex numbers, addition, subtraction, multiplication, and division of complex numbers. It discusses pedagogical considerations like using multiple representations and building on students' prior knowledge.
Einstein proposed that light is made up of discrete packets called photons. Each photon has an energy proportional to its frequency. Photons have no mass or charge and travel at the speed of light. The photoelectric effect occurs when photons of sufficient frequency eject electrons from metal surfaces. Experiments showed that the kinetic energy of ejected electrons depends on photon frequency, not intensity. Einstein explained this using a quantum model where photons transfer discrete units of energy. Photoelectric cells and light dependent resistors use this effect, finding applications in cameras, alarms, and other devices.
Photoelectric Effect And Dual Nature Of Matter And Radiation Class 12Self-employed
Ìý
This document discusses the photoelectric effect and the dual wave-particle nature of matter and light. It covers:
1) An overview of the photoelectric effect and how it demonstrated the particle nature of light via Einstein's photoelectric equation.
2) De Broglie's hypothesis that matter has wave-like properties described by the de Broglie wavelength.
3) Daviesson and Germer's experiment demonstrating the wave-like diffraction of electrons from a crystal lattice, verifying matter waves.
The document traces the development of atomic theory from ancient Greek philosophers to modern physics. Democritus first proposed that matter is made of indivisible "atoms" around 400 BC. In the early 1800s, John Dalton provided experimental evidence supporting atoms and proposed that atoms of different elements have different properties. In the late 1800s and early 1900s, experiments by J.J. Thomson, Ernest Rutherford, and Niels Bohr led to discoveries of the electron and development of the nuclear model of the atom. Today's atomic model is based on quantum mechanics and depicts electrons as existing in electron clouds or energy levels rather than definite orbits.
Atoms are the basic building blocks of all matter. John Dalton proposed that atoms are indivisible and identical for each element. Rutherford discovered that atoms have a small, dense nucleus at the center surrounded by electrons. Niels Bohr modeled atoms with electrons orbiting the nucleus in fixed energy levels or shells. The nucleus contains protons and neutrons, while electrons orbit outside. The number of protons determines the element, and protons and neutrons together equal the mass number.
This study compares quasi-fission in the nuclear reactions 19F + 169Tm and 64Ni + 124Sn, which form the same compound nucleus of 188Pt. The 19F + 169Tm system is more asymmetric with a lower ZPZT value and shows good agreement between experimental evaporation residue cross sections and statistical calculations. However, for the more symmetric 64Ni + 124Sn system, the experimental data deviates significantly from calculations above the Coulomb barrier, likely due to the onset of quasi-fission. A comparative study shows the more symmetric system has a decreased evaporation residue cross section, suggesting stronger quasi-fission that prevents the formation of an equilibrated compound nucleus.
The document describes the fabrication of thin barium targets through vacuum evaporation for use in a nuclear physics experiment. Barium metal was evaporated onto carbon backings in a diffusion pump-based coating unit. The barium was evaporated using resistive heating, while carbon was deposited via electron beam bombardment. Several steps were taken to deposit barium and then cap it with carbon in vacuum to protect it from oxidation due to air exposure. The fabricated barium targets were 200-240 micrograms per square centimeter thick.
The cathode ray tube (CRT) is a vacuum tube that contains electron guns and a fluorescent screen to display images such as electrical waveforms, pictures, or radar targets. Electrons are emitted from the cathode and accelerated toward the anode, then deflected by electric or magnetic fields to excite points on the screen to produce the image. CRTs were also used as early computer memory by using the visible pattern on the screen to represent stored data. J.J. Thomson conducted experiments deflecting cathode rays with electric and magnetic fields, determining that the rays consisted of charged particles that were deflected in predictable ways, helping identify the electron.
The document introduces complex numbers and their properties. It defines the imaginary unit i as the square root of -1. Complex numbers have both a real and imaginary part and can be added, subtracted, multiplied and divided. Powers of i rotate through the values of i, -1, -i, and 1, depending on whether the exponent is 1, 2, 3, or 4 modulo 4. Real and imaginary numbers are subsets of complex numbers.
This document provides an overview of key concepts related to inverse matrices and determinants. It defines inverse matrices, describes how to calculate them using Gauss-Jordan elimination, and lists some of their properties. It also defines determinants, traces, and cofactors of matrices. Common notation for matrices is introduced. Calculation techniques for determinants include Sarrus' rule and the Laplace expansion formula. Properties such as how determinants and inverses relate are also covered.
This document provides an outline about the life and work of J.J. Thomson, including his discovery of the electron. It notes that Thomson was a professor at Cambridge University interested in atomic structure. His experiments with cathode ray tubes led him to discover subatomic particles called electrons and propose in 1904 that atoms consist of a positively charged sphere with embedded negative electrons, making atoms electrically neutral. This became known as the "plum pudding" model of the atom.
The document provides an introduction to complex numbers including:
- Combining real and imaginary numbers like 4 - 3i.
- Properties of i including i2 = -1.
- Converting complex numbers between Cartesian, polar, trigonometric and exponential forms.
- Operations on complex numbers such as addition, subtraction, multiplication and division.
- Comparing real and imaginary parts of complex numbers when solving equations.
J.J. Thomson discovered electrons in 1897 using a cathode ray tube, which showed that cathode rays were streams of electrons. He proposed the plum pudding model of the atom, which depicted the atom as a ball of positive charge with negative electrons embedded inside. This contradicted Dalton's model of individual solid spheres, leading Thomson to disprove Dalton's model of atomic structure.
The photoelectric effect refers to the emission of electrons from matter, like metals, due to the absorption of electromagnetic radiation like ultraviolet light. Study of this effect led to an understanding of the quantum nature of light and electrons. Einstein's model of the photoelectric effect results in equations relating the energy of an incident photon to the work function needed to remove an electron and the maximum kinetic energy of the emitted electron. The work function is the minimum energy needed to remove an electron, which varies for different metals.
1) The document discusses the dual nature of matter and light, explaining that light has both wave-like and particle-like properties, as demonstrated through the photoelectric effect.
2) It introduces Einstein's photoelectric equation, which relates the maximum kinetic energy of emitted electrons to the photon energy of the incident light according to the conservation of energy.
3) Experiments by Davison and Germer are discussed, in which they observed the diffraction of electrons fired at a crystal, providing evidence that matter also exhibits wave-like properties as described by the de Broglie hypothesis of matter waves.
The document discusses wave-particle duality and the Davisson-Germer experiment that helped verify this phenomenon. The Davisson-Germer experiment from 1927 fired an electron beam at a nickel crystal and observed that electrons were diffracted at specific angles, providing evidence that electrons exhibit wave-like properties as predicted by de Broglie's hypothesis. This supported the idea in quantum mechanics that particles can behave as both particles and waves, and helped establish the field of quantum mechanics.
This document discusses evidence for both the wave and particle nature of light. For the wave nature, it mentions phenomena like reflection, refraction, diffraction, and interference that were observed in experiments. For the particle nature, it discusses observations that supported Planck's quantization of energy and Einstein's model of light as discrete photon particles, including the photoelectric effect, atomic spectra, and blackbody radiation. The photoelectric effect in particular provided strong evidence that light behaves as a particle by instantaneously ejecting electrons from metals above a threshold frequency, rather than depending on intensity as waves were thought to. This helped establish the dual wave-particle nature of light.
The document discusses the photoelectric effect and provides details on several key topics:
1. It outlines 5 main subtopics to be covered in the chapter, including how the intensity and frequency of light affects photoelectrons and the quantitative equations involved.
2. It describes the photoelectric effect as the emission of electrons from a metal surface when light shines on it. Experimental results showed inconsistencies with the wave theory of light.
3. Einstein's photon theory predicted the kinetic energy of ejected electrons would increase linearly with frequency, in agreement with experiments, resolving discrepancies with the wave theory.
Osama Tahir's presentation introduces complex numbers. [1] Complex numbers consist of a real and imaginary part and can be written in the form a + bi, where i = -1. [2] Complex numbers were introduced to solve equations like x^2 = -1 that have no real number solutions. [3] Key topics covered include addition, subtraction, multiplication, and division of complex numbers, representing them in polar form using De Moivre's theorem, and applications in fields like electric circuits and root locus analysis.
iTutor provides information on complex numbers. Complex numbers consist of real and imaginary parts and can be written as a + bi, where a is the real part and b is the imaginary part. The imaginary unit i = √-1. Properties of complex numbers include: the square of i is -1; complex conjugates are obtained by changing the sign of the imaginary part; and the basic arithmetic operations of addition, subtraction, and multiplication follow predictable rules when applied to complex numbers. Complex numbers allow representing solutions, like the square root of a negative number, that are not possible with real numbers alone.
The document summarizes the photoelectric effect, which is the ejection of electrons from a metal surface when light of a suitable frequency strikes it. It explains that the photoelectric effect supports the particle theory of light. It provides the typical experimental setup, relationships between the energy of photons and kinetic energy of emitted electrons, and current and applied potential difference. It also outlines the laws of the photoelectric effect and Einstein's equation relating the maximum kinetic energy of electrons to the photon energy and metal's work function.
The document discusses the interaction of radiation with matter. It explains that radiation can be electromagnetic or particulate. When electromagnetic radiation like x-rays or gamma rays pass through matter, they can undergo attenuation, absorption, scattering, or transmission. The major interactions that cause attenuation are coherent scattering, the photoelectric effect, the Compton effect, pair production, and photonuclear interactions. It describes each of these interactions in detail and how they transfer energy from the radiation to the absorbing material.
This document discusses approaches to teaching complex numbers. It describes an axiomatic approach, utilitarian approach, and historical approach. The historical approach builds on prior knowledge of quadratic equations and introduces complex numbers to solve problems like finding the roots of quadratic and cubic equations. The document also covers definitions of complex numbers, addition, subtraction, multiplication, and division of complex numbers. It discusses pedagogical considerations like using multiple representations and building on students' prior knowledge.
Einstein proposed that light is made up of discrete packets called photons. Each photon has an energy proportional to its frequency. Photons have no mass or charge and travel at the speed of light. The photoelectric effect occurs when photons of sufficient frequency eject electrons from metal surfaces. Experiments showed that the kinetic energy of ejected electrons depends on photon frequency, not intensity. Einstein explained this using a quantum model where photons transfer discrete units of energy. Photoelectric cells and light dependent resistors use this effect, finding applications in cameras, alarms, and other devices.
Photoelectric Effect And Dual Nature Of Matter And Radiation Class 12Self-employed
Ìý
This document discusses the photoelectric effect and the dual wave-particle nature of matter and light. It covers:
1) An overview of the photoelectric effect and how it demonstrated the particle nature of light via Einstein's photoelectric equation.
2) De Broglie's hypothesis that matter has wave-like properties described by the de Broglie wavelength.
3) Daviesson and Germer's experiment demonstrating the wave-like diffraction of electrons from a crystal lattice, verifying matter waves.
The document traces the development of atomic theory from ancient Greek philosophers to modern physics. Democritus first proposed that matter is made of indivisible "atoms" around 400 BC. In the early 1800s, John Dalton provided experimental evidence supporting atoms and proposed that atoms of different elements have different properties. In the late 1800s and early 1900s, experiments by J.J. Thomson, Ernest Rutherford, and Niels Bohr led to discoveries of the electron and development of the nuclear model of the atom. Today's atomic model is based on quantum mechanics and depicts electrons as existing in electron clouds or energy levels rather than definite orbits.
Atoms are the basic building blocks of all matter. John Dalton proposed that atoms are indivisible and identical for each element. Rutherford discovered that atoms have a small, dense nucleus at the center surrounded by electrons. Niels Bohr modeled atoms with electrons orbiting the nucleus in fixed energy levels or shells. The nucleus contains protons and neutrons, while electrons orbit outside. The number of protons determines the element, and protons and neutrons together equal the mass number.
This study compares quasi-fission in the nuclear reactions 19F + 169Tm and 64Ni + 124Sn, which form the same compound nucleus of 188Pt. The 19F + 169Tm system is more asymmetric with a lower ZPZT value and shows good agreement between experimental evaporation residue cross sections and statistical calculations. However, for the more symmetric 64Ni + 124Sn system, the experimental data deviates significantly from calculations above the Coulomb barrier, likely due to the onset of quasi-fission. A comparative study shows the more symmetric system has a decreased evaporation residue cross section, suggesting stronger quasi-fission that prevents the formation of an equilibrated compound nucleus.
The document describes the fabrication of thin barium targets through vacuum evaporation for use in a nuclear physics experiment. Barium metal was evaporated onto carbon backings in a diffusion pump-based coating unit. The barium was evaporated using resistive heating, while carbon was deposited via electron beam bombardment. Several steps were taken to deposit barium and then cap it with carbon in vacuum to protect it from oxidation due to air exposure. The fabricated barium targets were 200-240 micrograms per square centimeter thick.
This document discusses the prediction of quasifission reactions for producing 188Pt* through nuclear systems with ZPZT ~1000. It summarizes that quasifission was previously thought to only occur when ZPZT ≥ 1600, but more recent work has shown it can start around ZPZT ~1000. The study proposes two systems, 50Ti + 138Ba and 16O + 172Yb, which form 188Pt* but have different ZPZT values. Suppression of fusion cross sections and anomalous fission fragment properties are indicators of quasifission. Theoretical predictions using coupled channel and statistical codes show the 50Ti + 138Ba system exhibits a suppressed evaporation residue cross section, indicating a significant quasifission contribution.
Research Publication & Ethics contains a chapter on Intellectual Honesty and Research Integrity.
Different case studies of intellectual dishonesty and integrity were discussed.
Unit 1 Computer Hardware for Educational Computing.pptxRomaSmart1
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Computers have revolutionized various sectors, including education, by enhancing learning experiences and making information more accessible. This presentation, "Computer Hardware for Educational Computing," introduces the fundamental aspects of computers, including their definition, characteristics, classification, and significance in the educational domain. Understanding these concepts helps educators and students leverage technology for more effective learning.
How to Configure Proforma Invoice in Odoo 18 SalesCeline George
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In this slide, we’ll discuss on how to configure proforma invoice in Odoo 18 Sales module. A proforma invoice is a preliminary invoice that serves as a commercial document issued by a seller to a buyer.
Dr. Ansari Khurshid Ahmed- Factors affecting Validity of a Test.pptxKhurshid Ahmed Ansari
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Validity is an important characteristic of a test. A test having low validity is of little use. Validity is the accuracy with which a test measures whatever it is supposed to measure. Validity can be low, moderate or high. There are many factors which affect the validity of a test. If these factors are controlled, then the validity of the test can be maintained to a high level. In the power point presentation, factors affecting validity are discussed with the help of concrete examples.
AI and Academic Writing, Short Term Course in Academic Writing and Publication, UGC-MMTTC, MANUU, 25/02/2025, Prof. (Dr.) Vinod Kumar Kanvaria, University of Delhi, vinodpr111@gmail.com
Effective Product Variant Management in Odoo 18Celine George
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In this slide we’ll discuss on the effective product variant management in Odoo 18. Odoo concentrates on managing product variations and offers a distinct area for doing so. Product variants provide unique characteristics like size and color to single products, which can be managed at the product template level for all attributes and variants or at the variant level for individual variants.
Comprehensive Guide to Antibiotics & Beta-Lactam Antibiotics.pptxSamruddhi Khonde
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📢 Comprehensive Guide to Antibiotics & Beta-Lactam Antibiotics
🔬 Antibiotics have revolutionized medicine, playing a crucial role in combating bacterial infections. Among them, Beta-Lactam antibiotics remain the most widely used class due to their effectiveness against Gram-positive and Gram-negative bacteria. This guide provides a detailed overview of their history, classification, chemical structures, mode of action, resistance mechanisms, SAR, and clinical applications.
📌 What You’ll Learn in This Presentation
✅ History & Evolution of Antibiotics
✅ Cell Wall Structure of Gram-Positive & Gram-Negative Bacteria
✅ Beta-Lactam Antibiotics: Classification & Subtypes
✅ Penicillins, Cephalosporins, Carbapenems & Monobactams
✅ Mode of Action (MOA) & Structure-Activity Relationship (SAR)
✅ Beta-Lactamase Inhibitors & Resistance Mechanisms
✅ Clinical Applications & Challenges.
🚀 Why You Should Check This Out?
Essential for pharmacy, medical & life sciences students.
Provides insights into antibiotic resistance & pharmaceutical trends.
Useful for healthcare professionals & researchers in drug discovery.
👉 Swipe through & explore the world of antibiotics today!
🔔 Like, Share & Follow for more in-depth pharma insights!
How to Configure Deliver Content by Email in Odoo 18 SalesCeline George
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In this slide, we’ll discuss on how to configure proforma invoice in Odoo 18 Sales module. A proforma invoice is a preliminary invoice that serves as a commercial document issued by a seller to a buyer.
This course provides students with a comprehensive understanding of strategic management principles, frameworks, and applications in business. It explores strategic planning, environmental analysis, corporate governance, business ethics, and sustainability. The course integrates Sustainable Development Goals (SDGs) to enhance global and ethical perspectives in decision-making.
Inventory Reporting in Odoo 17 - Odoo 17 Inventory AppCeline George
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This slide will helps us to efficiently create detailed reports of different records defined in its modules, both analytical and quantitative, with Odoo 17 ERP.