Electric Charge and Electric Field

Total Page:16

File Type:pdf, Size:1020Kb

Electric Charge and Electric Field CHAPTER 17 By the end of this chapter, you will be able to: 1. Sketch the distribution of charges for both Electric Charge conducting and insulating objects in various arrangements. and Electric Field 2. Calculate the number of fundamental units of charge in a particular quantity of charge. 3. Determine both the magnitude and direction of the force one charge exerts on another using Coulomb’s law. 4. Determine the net force acting on a charge due to an array of point charges. 5. Relate both the magnitude and direction of the electric field at a point to the force felt by a charge placed at that point. 6. Determine the net electric field at a point due to both an array of point charges and a symmetric charge distribution. In a thundercloud, it is believed that collisions between ice and slush particles 7. Determine the electric flux through a surface. give the ice particles a slight positive 8. Relate the net electric flux through a closed charge. Although the details of this process surface to the amount of charge enclosed by are not understood, the resulting charge the surface. separation can produce enormous electric fields that result in a lightning bolt. hen you scuff your shoes across a carpet, you can In this chapter, we’ll study how electric charges that are at get zapped by an annoying spark of static electricity. rest in our frame of reference influence each other; we call these WThat same spark could, in principle, totally destroy an electrostatic interactions. We’ll find that charge has interest- integrated circuit chip in your computer. Fortunately, most mod- ing properties. It is quantized: The total electric charge in a sys- ern electronic devices are designed to prevent such a catastrophe. tem must be an integer multiple of the charge of a single electron. Lightning, the same phenomenon on a vastly larger scale, can Electric charge also obeys a conservation law: Charge can be destroy a lot more than computer chips. All these phenomena in- neither created nor destroyed. However, most of the chapter will volve electric charges and the interactions between such charges. be devoted to the forces that charges produce on other charges. 525 M17_YOUN2788_10_SE_C17_525-561.indd 525 9/23/14 4:59 PM 526 CHAPTER 17 Electric Charge and Electric Field These electrostatic forces are governed by Coulomb’s law and are mediated by electric fields. Electrostatic forces hold atoms, molecules, and our bodies together, but they also are constantly trying to tear apart the nuclei of atoms. We’ll explore all these concepts in this chapter. 17.1 Electric Charge The ancient Greeks discovered as early as 600 B.C. that when they rubbed amber with wool, the amber could attract other objects. Today we say that the amber has acquired a net electric charge, or has become charged. The word electric is derived from the Greek word elektron, meaning “amber.” When you scuff your shoes across a nylon carpet, you become electrically charged, and you can charge a comb by passing it through dry hair. Plastic rods and fur (real or fake) are particularly good for demonstrating electric-charge interactions. In Figure 17.1a, we charge two plastic rods by rubbing them on a piece of fur. We find that the rods repel each other. When we rub glass rods with silk (Figure 17.1b), the glass rods also become charged and repel each other. But a charged plastic rod attracts a charged glass rod (Figure 17.1c, top). Furthermore, the plastic rod and the fur attract each other, and the glass rod and the silk attract each other (Figure 17.1c, bottom). These experiments and many others like them have shown that there are exactly two ▲ Application (no more) kinds of electric charge: the kind on the plastic rod rubbed with fur and the kind Run! on the glass rod rubbed with silk. Benjamin Franklin (1706–1790) suggested calling these The person in this vacation snapshot, taken two kinds of charge negative and positive, respectively, and these names are still used. at a scenic overlook in Sequoia National Park, was amused to find her hair standing on end. Luckily, she and her companion left the Like and unlike charges overlook after taking the photo—and before Two positive charges or two negative charges repel each other; a positive and a it was hit by lightning. Just before lightning negative charge attract each other. strikes, strong charges build up in the ground and in the clouds overhead. If you’re standing on charged ground, the charge will spread In Figure 17.1, the plastic rod and the silk have negative charge; the glass rod and the fur onto your body. Because like charges repel, have positive charge. all your hairs tend to get as far from each When we rub a plastic rod with fur (or a glass rod with silk), both objects acquire net other as they can. But the key thing is for you to get as far from that spot as you can! charges, and the net charges of the two objects are always equal in magnitude and opposite in sign. These experiments show that in the charging process we are not creating electric Plain plastic rods neither Plain glass rods neither The fur-rubbed plastic attract nor repel each attract nor repel each rod and the silk- other... other... rubbed glass rod attract each other... ––––– Fur Plastic +++ + + Silk Glass ... but after being ... but after being ... and the fur and silk rubbed with fur, rubbed with silk, each attracts the rod it the rods repel the rods repel rubbed. each other. each other. +++ + + ––––– – +++ + + – + – + – + + + – + + + + + + ++ (a) Interaction between plastic rods rubbed (b) Interaction between glass rods rubbed (c) Interaction between objects with opposite on fur on silk charges ▲ FIGURE 17.1 Experiments illustrating the nature of electric charge. M17_YOUN2788_10_SE_C17_525-561.indd 526 9/23/14 4:59 PM 17.1 Electric Charge 527 charge, but transferring it from one object to another. We now know that the plastic rod ac- quires extra electrons, which have negative charge. These electrons are taken from the fur, which is left with a deficiency of electrons (that is, fewer electrons than positively charged protons) and thus a net positive charge. The total electric charge on both objects does not change. This is an example of conservation of charge; we’ll come back to this important principle later. CONCEPTUAL ANALYSIS 17.1 The sign of the charge SOLUTION Since balls 1 and 2 repel, they must be of the same sign, Three balls made of different materials are rubbed against different either both positive or both negative. Since balls 2 and 3 repel each types of fabric—silk, polyester, and others. It is found that balls 1 and 2 other, they also must be of the same sign. This means that 1 and 3 both repel each other and that balls 2 and 3 repel each other. From this result, have the same sign as 2, so all three balls have the same sign. The cor- we can conclude that rect answer is C. A. balls 1 and 3 carry charges of opposite sign. B. balls 1 and 3 carry charges of the same sign; ball 2 carries a charge of the opposite sign. C. all three balls carry charges of the same sign. The physical basis of electric charge Atom When all is said and done, we can’t say what electric charge is; we can only describe its properties and its behavior. However, we can say with certainty that electric charge is one Most of the of the fundamental attributes of the particles of which matter is made. The interactions atom’s volume ~10 -10 m is occupied responsible for the structure and properties of atoms and molecules—and, indeed, of all or- sparsely by dinary matter—are primarily electrical interactions between electrically charged particles. electrons. The structure of ordinary matter can be described in terms of three particles: the nega- tively charged electron, the positively charged proton, and the uncharged neutron. The protons and neutrons in an atom make up a small, very dense core called the nucleus, with -15 Tiny compared with the a diameter on the order of 10 m (Figure 17.2). Surrounding the nucleus are the elec- rest of the atom, the 10 Nucleus trons, which orbit the nucleus out to distances on the order of 10- m. If an atom were a nucleus contains over few miles across, its nucleus would be the size of a tennis ball. 99.9% of the atom’s mass. The masses of the individual particles, to the precision that they are currently known, ~10 -15 m are as follows: Proton: Positive charge -31 27 Mass of electron = me = 9.10938291 40 * 10 kg, Mass = 1.673 * 10 - kg Mass of proton m 1.672621777 74 10-27 kg, = p = 1 2 * Neutron: No charge Mass of neutron m 1.674927351 74 10-27 kg. Mass = 1.675 * 10 -27 kg = n = 1 2 * The numbers in parentheses are the uncertainties in the last two digits. Note that the masses Electron: Negative charge 1 2 -31 of the proton and neutron are nearly equal (within about 0.1%) and that the mass of the Mass = 9.109 * 10 kg proton is roughly 2000 times that of the electron. Over 99.9% of the mass of any atom is The charges of the electron and concentrated in its nucleus. proton are equal in magnitude. The negative charge of the electron has (within experimental error) exactly the same ▲ FIGURE 17.2 Schematic depiction of the magnitude as the positive charge of the proton.
Recommended publications
  • The Lorentz Force
    CLASSICAL CONCEPT REVIEW 14 The Lorentz Force We can find empirically that a particle with mass m and electric charge q in an elec- tric field E experiences a force FE given by FE = q E LF-1 It is apparent from Equation LF-1 that, if q is a positive charge (e.g., a proton), FE is parallel to, that is, in the direction of E and if q is a negative charge (e.g., an electron), FE is antiparallel to, that is, opposite to the direction of E (see Figure LF-1). A posi- tive charge moving parallel to E or a negative charge moving antiparallel to E is, in the absence of other forces of significance, accelerated according to Newton’s second law: q F q E m a a E LF-2 E = = 1 = m Equation LF-2 is, of course, not relativistically correct. The relativistically correct force is given by d g mu u2 -3 2 du u2 -3 2 FE = q E = = m 1 - = m 1 - a LF-3 dt c2 > dt c2 > 1 2 a b a b 3 Classically, for example, suppose a proton initially moving at v0 = 10 m s enters a region of uniform electric field of magnitude E = 500 V m antiparallel to the direction of E (see Figure LF-2a). How far does it travel before coming (instanta> - neously) to rest? From Equation LF-2 the acceleration slowing the proton> is q 1.60 * 10-19 C 500 V m a = - E = - = -4.79 * 1010 m s2 m 1.67 * 10-27 kg 1 2 1 > 2 E > The distance Dx traveled by the proton until it comes to rest with vf 0 is given by FE • –q +q • FE 2 2 3 2 vf - v0 0 - 10 m s Dx = = 2a 2 4.79 1010 m s2 - 1* > 2 1 > 2 Dx 1.04 10-5 m 1.04 10-3 cm Ϸ 0.01 mm = * = * LF-1 A positively charged particle in an electric field experiences a If the same proton is injected into the field perpendicular to E (or at some angle force in the direction of the field.
    [Show full text]
  • Capacitance and Dielectrics Capacitance
    Capacitance and Dielectrics Capacitance General Definition: C === q /V Special case for parallel plates: εεε A C === 0 d Potential Energy • I must do work to charge up a capacitor. • This energy is stored in the form of electric potential energy. Q2 • We showed that this is U === 2C • Then we saw that this energy is stored in the electric field, with a volume energy density 1 2 u === 2 εεε0 E Potential difference and Electric field Since potential difference is work per unit charge, b ∆∆∆V === Edx ∫∫∫a For the parallel-plate capacitor E is uniform, so V === Ed Also for parallel-plate case Gauss’s Law gives Q Q εεε0 A E === σσσ /εεε0 === === Vd so C === === εεε0 A V d Spherical example A spherical capacitor has inner radius a = 3mm, outer radius b = 6mm. The charge on the inner sphere is q = 2 C. What is the potential difference? kq From Gauss’s Law or the Shell E === Theorem, the field inside is r 2 From definition of b kq 1 1 V === dr === kq −−− potential difference 2 ∫∫∫a r a b 1 1 1 1 === 9 ×××109 ××× 2 ×××10−−−9 −−− === 18 ×××103 −−− === 3 ×××103 V −−−3 −−−3 3 ×××10 6 ×××10 3 6 What is the capacitance? C === Q /V === 2( C) /(3000V ) === 7.6 ×××10−−−4 F A capacitor has capacitance C = 6 µF and charge Q = 2 nC. If the charge is Q.25-1 increased to 4 nC what will be the new capacitance? (1) 3 µF (2) 6 µF (3) 12 µF (4) 24 µF Q.
    [Show full text]
  • On the Nature of Electric Charge
    Vol. 9(4), pp. 54-60, 28 February, 2014 DOI: 10.5897/IJPS2013.4091 ISSN 1992 - 1950 International Journal of Physical Copyright © 2014 Author(s) retain the copyright of this article Sciences http://www.academicjournals.org/IJPS Full Length Research Paper On the nature of electric charge Jafari Najafi, Mahdi 1730 N Lynn ST apt A35, Arlington, VA 22209 USA. Received 10 December, 2013; Accepted 14 February, 2014 A few hundred years have passed since the discovery of electricity and electromagnetic fields, formulating them as Maxwell's equations, but the nature of an electric charge remains unknown. Why do particles with the same charge repel and opposing charges attract? Is the electric charge a primary intrinsic property of a particle? These questions cannot be answered until the nature of the electric charge is identified. The present study provides an explicit description of the gravitational constant G and the origin of electric charge will be inferred using generalized dimensional analysis. Key words: Electric charge, gravitational constant, dimensional analysis, particle mass change. INTRODUCTION The universe is composed of three basic elements; parameters. This approach is of great generality and mass-energy (M), length (L), and time (T). Intrinsic mathematical simplicity that simply and directly properties are assigned to particles, including mass, postulates a hypothesis for the nature of the electric electric charge, and spin, and their effects are applied in charge. Although the final formula is a guesswork based the form of physical formulas that explicitly address on dimensional analysis of electric charges, it shows the physical phenomena. The meaning of some particle existence of consistency between the final formula and properties remains opaque.
    [Show full text]
  • Modeling Optical Metamaterials with Strong Spatial Dispersion
    Fakultät für Physik Institut für theoretische Festkörperphysik Modeling Optical Metamaterials with Strong Spatial Dispersion M. Sc. Karim Mnasri von der KIT-Fakultät für Physik des Karlsruher Instituts für Technologie (KIT) genehmigte Dissertation zur Erlangung des akademischen Grades eines DOKTORS DER NATURWISSENSCHAFTEN (Dr. rer. nat.) Tag der mündlichen Prüfung: 29. November 2019 Referent: Prof. Dr. Carsten Rockstuhl (Institut für theoretische Festkörperphysik) Korreferent: Prof. Dr. Michael Plum (Institut für Analysis) KIT – Die Forschungsuniversität in der Helmholtz-Gemeinschaft Erklärung zur Selbstständigkeit Ich versichere, dass ich diese Arbeit selbstständig verfasst habe und keine anderen als die angegebenen Quellen und Hilfsmittel benutzt habe, die wörtlich oder inhaltlich über- nommenen Stellen als solche kenntlich gemacht und die Satzung des KIT zur Sicherung guter wissenschaftlicher Praxis in der gültigen Fassung vom 24. Mai 2018 beachtet habe. Karlsruhe, den 21. Oktober 2019, Karim Mnasri Als Prüfungsexemplar genehmigt von Karlsruhe, den 28. Oktober 2019, Prof. Dr. Carsten Rockstuhl iv To Ouiem and Adam Thesis abstract Optical metamaterials are artificial media made from subwavelength inclusions with un- conventional properties at optical frequencies. While a response to the magnetic field of light in natural material is absent, metamaterials prompt to lift this limitation and to exhibit a response to both electric and magnetic fields at optical frequencies. Due tothe interplay of both the actual shape of the inclusions and the material from which they are made, but also from the specific details of their arrangement, the response canbe driven to one or multiple resonances within a desired frequency band. With such a high number of degrees of freedom, tedious trial-and-error simulations and costly experimen- tal essays are inefficient when considering optical metamaterials in the design of specific applications.
    [Show full text]
  • Electromagnetism
    Electromagnetism Electric Charge Two types: positive and negative Like charges repel, opposites attract Forces come in a matched pair Each charge pushes or pulls on the other Forces have equal magnitudes and opposite directions Forces increase with decreasing separation Charge is quantized Charge is an intrinsic property of matter Electrons are negatively charged (-1.6 x 10-19 coulomb’s each) Protons are positively charged (+1.6 x 10-19 coulomb’s each) Net charge is the sum of an object’s charges Most objects have zero net charge (neutral – equal numbers of + and -) Electric Fields Charges push on each other through empty space Charge one creates an “electric field” This electric field pushes on charge two An electric field is a structure in space that pushes on electric charge The magnitude of the field is proportional to the magnitude of the force on a test charge The direction of the field is the direction of the force on a positive test charge Magnetic Poles Two Types: north and south Like poles repel, opposites attract Forces come in matched pairs Forces increase with decreasing separation Analogous to electric charges EXCEPT: No isolated magnetic poles have ever been found! Net pole on an object is always zero! Most atoms are magnetic, but most materials are not Atomic magnetism is perfectly cancelled Material is indifferent to nearby magnetic poles Some materials do not have full cancellation Ferromagnetic materials respond to magnetic poles Magnetic Fields A magnetic field is a structure in space that pushes on magnetic poles
    [Show full text]
  • F = BIL (F=Force, B=Magnetic Field, I=Current, L=Length of Conductor)
    Magnetism Joanna Radov Vocab: -Armature- is the power producing part of a motor -Domain- is a region in which the magnetic field of atoms are grouped together and aligned -Electric Motor- converts electrical energy into mechanical energy -Electromagnet- is a type of magnet whose magnetic field is produced by an electric current -First Right-Hand Rule (delete) -Fixed Magnet- is an object made from a magnetic material and creates a persistent magnetic field -Galvanometer- type of ammeter- detects and measures electric current -Magnetic Field- is a field of force produced by moving electric charges, by electric fields that vary in time, and by the 'intrinsic' magnetic field of elementary particles associated with the spin of the particle. -Magnetic Flux- is a measure of the amount of magnetic B field passing through a given surface -Polarized- when a magnet is permanently charged -Second Hand-Right Rule- (delete) -Solenoid- is a coil wound into a tightly packed helix -Third Right-Hand Rule- (delete) Major Points: -Similar magnetic poles repel each other, whereas opposite poles attract each other -Magnets exert a force on current-carrying wires -An electric charge produces an electric field in the region of space around the charge and that this field exerts a force on other electric charges placed in the field -The source of a magnetic field is moving charge, and the effect of a magnetic field is to exert a force on other moving charge placed in the field -The magnetic field is a vector quantity -We denote the magnetic field by the symbol B and represent it graphically by field lines -These lines are drawn ⊥ to their entry and exit points -They travel from N to S -If a stationary test charge is placed in a magnetic field, then the charge experiences no force.
    [Show full text]
  • Chapter 5 Capacitance and Dielectrics
    Chapter 5 Capacitance and Dielectrics 5.1 Introduction...........................................................................................................5-3 5.2 Calculation of Capacitance ...................................................................................5-4 Example 5.1: Parallel-Plate Capacitor ....................................................................5-4 Interactive Simulation 5.1: Parallel-Plate Capacitor ...........................................5-6 Example 5.2: Cylindrical Capacitor........................................................................5-6 Example 5.3: Spherical Capacitor...........................................................................5-8 5.3 Capacitors in Electric Circuits ..............................................................................5-9 5.3.1 Parallel Connection......................................................................................5-10 5.3.2 Series Connection ........................................................................................5-11 Example 5.4: Equivalent Capacitance ..................................................................5-12 5.4 Storing Energy in a Capacitor.............................................................................5-13 5.4.1 Energy Density of the Electric Field............................................................5-14 Interactive Simulation 5.2: Charge Placed between Capacitor Plates..............5-14 Example 5.5: Electric Energy Density of Dry Air................................................5-15
    [Show full text]
  • Electric Potential
    Electric Potential • Electric Potential energy: b U F dl elec elec a • Electric Potential: b V E dl a Field is the (negative of) the Gradient of Potential dU dV F E x dx x dx dU dV F UF E VE y dy y dy dU dV F E z dz z dz In what direction can you move relative to an electric field so that the electric potential does not change? 1)parallel to the electric field 2)perpendicular to the electric field 3)Some other direction. 4)The answer depends on the symmetry of the situation. Electric field of single point charge kq E = rˆ r2 Electric potential of single point charge b V E dl a kq Er ˆ r 2 b kq V rˆ dl 2 a r Electric potential of single point charge b V E dl a kq Er ˆ r 2 b kq V rˆ dl 2 a r kq kq VVV ba rrba kq V const. r 0 by convention Potential for Multiple Charges EEEE1 2 3 b V E dl a b b b E dl E dl E dl 1 2 3 a a a VVVV 1 2 3 Charges Q and q (Q ≠ q), separated by a distance d, produce a potential VP = 0 at point P. This means that 1) no force is acting on a test charge placed at point P. 2) Q and q must have the same sign. 3) the electric field must be zero at point P. 4) the net work in bringing Q to distance d from q is zero.
    [Show full text]
  • Electric Charge
    Electric Charge • Electric charge is a fundamental property of atomic particles – such as electrons and protons • Two types of charge: negative and positive – Electron is negative, proton is positive • Usually object has equal amounts of each type of charge so no net charge • Object is said to be electrically neutral Charged Object • Object has a net charge if two types of charge are not in balance • Object is said to be charged • Net charge is always small compared to the total amount of positive and negative charge contained in an object • The net charge of an isolated system remains constant Law of Electric Charges • Charged objects interact by exerting forces on one another • Law of Charges: Like charges repel, and opposite charges attract • The standard unit (SI) of charge is the Coulomb (C) Electric Properties • Electrical properties of materials such as metals, water, plastic, glass and the human body are due to the structure and electrical nature of atoms • Atoms consist of protons (+), electrons (-), and neutrons (electrically neutral) Atom Schematic view of an atom • Electrically neutral atoms contain equal numbers of protons and electrons Conductors and Insulators • Atoms combine to form solids • Sometimes outermost electrons move about the solid leaving positive ions • These mobile electrons are called conduction electrons • Solids where electrons move freely about are called conductors – metal, body, water • Solids where charge can’t move freely are called insulators – glass, plastic Charging Objects • Only the conduction
    [Show full text]
  • Physics 115 Lightning Gauss's Law Electrical Potential Energy Electric
    Physics 115 General Physics II Session 18 Lightning Gauss’s Law Electrical potential energy Electric potential V • R. J. Wilkes • Email: [email protected] • Home page: http://courses.washington.edu/phy115a/ 5/1/14 1 Lecture Schedule (up to exam 2) Today 5/1/14 Physics 115 2 Example: Electron Moving in a Perpendicular Electric Field ...similar to prob. 19-101 in textbook 6 • Electron has v0 = 1.00x10 m/s i • Enters uniform electric field E = 2000 N/C (down) (a) Compare the electric and gravitational forces on the electron. (b) By how much is the electron deflected after travelling 1.0 cm in the x direction? y x F eE e = 1 2 Δy = ayt , ay = Fnet / m = (eE ↑+mg ↓) / m ≈ eE / m Fg mg 2 −19 ! $2 (1.60×10 C)(2000 N/C) 1 ! eE $ 2 Δx eE Δx = −31 Δy = # &t , v >> v → t ≈ → Δy = # & (9.11×10 kg)(9.8 N/kg) x y 2" m % vx 2m" vx % 13 = 3.6×10 2 (1.60×10−19 C)(2000 N/C)! (0.01 m) $ = −31 # 6 & (Math typos corrected) 2(9.11×10 kg) "(1.0×10 m/s)% 5/1/14 Physics 115 = 0.018 m =1.8 cm (upward) 3 Big Static Charges: About Lightning • Lightning = huge electric discharge • Clouds get charged through friction – Clouds rub against mountains – Raindrops/ice particles carry charge • Discharge may carry 100,000 amperes – What’s an ampere ? Definition soon… • 1 kilometer long arc means 3 billion volts! – What’s a volt ? Definition soon… – High voltage breaks down air’s resistance – What’s resistance? Definition soon..
    [Show full text]
  • Physics 2102 Lecture 2
    Physics 2102 Jonathan Dowling PPhhyyssicicss 22110022 LLeeccttuurree 22 Charles-Augustin de Coulomb EElleeccttrriicc FFiieellddss (1736-1806) January 17, 07 Version: 1/17/07 WWhhaatt aarree wwee ggooiinngg ttoo lleeaarrnn?? AA rrooaadd mmaapp • Electric charge Electric force on other electric charges Electric field, and electric potential • Moving electric charges : current • Electronic circuit components: batteries, resistors, capacitors • Electric currents Magnetic field Magnetic force on moving charges • Time-varying magnetic field Electric Field • More circuit components: inductors. • Electromagnetic waves light waves • Geometrical Optics (light rays). • Physical optics (light waves) CoulombCoulomb’’ss lawlaw +q1 F12 F21 !q2 r12 For charges in a k | q || q | VACUUM | F | 1 2 12 = 2 2 N m r k = 8.99 !109 12 C 2 Often, we write k as: 2 1 !12 C k = with #0 = 8.85"10 2 4$#0 N m EEleleccttrricic FFieieldldss • Electric field E at some point in space is defined as the force experienced by an imaginary point charge of +1 C, divided by Electric field of a point charge 1 C. • Note that E is a VECTOR. +1 C • Since E is the force per unit q charge, it is measured in units of E N/C. • We measure the electric field R using very small “test charges”, and dividing the measured force k | q | by the magnitude of the charge. | E |= R2 SSuuppeerrppoossititioionn • Question: How do we figure out the field due to several point charges? • Answer: consider one charge at a time, calculate the field (a vector!) produced by each charge, and then add all the vectors! (“superposition”) • Useful to look out for SYMMETRY to simplify calculations! Example Total electric field +q -2q • 4 charges are placed at the corners of a square as shown.
    [Show full text]
  • Glossary Module 1 Electric Charge
    Glossary Module 1 electric charge - is a basic property of elementary particles of matter. The protons in an atom, for example, have positive charge, the electrons have negative charge, and the neutrons have zero charge. electrostatic force - is one of the most powerful and fundamental forces in the universe. It is the force a charged object exerts on another charged object. permittivity – is the ability of a substance to store electrical energy in an electric field. It is a constant of proportionality that exists between electric displacement and electric field intensity in a given medium. vector - a quantity having direction as well as magnitude. Module 2 electric field - a region around a charged particle or object within which a force would be exerted on other charged particles or objects. electric flux - is the measure of flow of the electric field through a given area. Module 3 electric potential - the work done per unit charge in moving an infinitesimal point charge from a common reference point (for example: infinity) to the given point. electric potential energy - is a potential energy (measured in joules) that results from conservative Coulomb forces and is associated with the configuration of a particular set of point charges within a defined system. Module 4 Capacitance - is a measure of the capacity of storing electric charge for a given configuration of conductors. Capacitor - is a passive two-terminal electrical component used to store electrical energy temporarily in an electric field. Dielectric - a medium or substance that transmits electric force without conduction; an insulator. Module 5 electric current - is a flow of charged particles.
    [Show full text]