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What is the formula to get the strength of an electric field at a certain location?

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Cards (151)

Section 1

(50 cards)

What is the formula to get the strength of an electric field at a certain location?

Front

E = F (on q) / q This is as vector. So if you have a point charge Q in a fixed position (assume it's positive), this is the strength of an electric field placed on a tiny positive test charge (q) around various locations near Q.

Back

What is the value of Coulomb's constant?

Front

k = 9 X 10⁹ N X m² / C²

Back

Start from beginning now

Front

kajshdfaskjhdf

Back

The energy an object possesses by virtue of its motion is defined as ___________(formula) and is called _____________. pg. 94

Front

K = ½mv² Kinetic energy

Back

What is unit for potential energy? pg. 97

Front

Joules

Back

What is the simplest form of the law of conservation of energy? (Formula). When does it apply? pg. 98

Front

Assuming that no nonconservative forces forces (friction for example) act on an object or a system as it undergoes some change, mechanical energy is conserved. That is, the initial mechanical energy, E(i), is equal to the final mechanical energy E(f) or,

Back

If we have a graph of non-constant force (F) versus x, then the work done by F from x1 to x2 is equal to what? pg. 92

Front

The force is equal to the area bounded by the graph of F, the x-axis, and the vertical lines x = x1 and x = x2

Back

What is the unit for kinetic energy? pg. 94

Front

joules

Back

What is the equation for the weight of an object?

Front

F = mg of w = mg g = gravitational acceleration

Back

What is the symbol for amount of heat?

Front

Q

Back

What are the "Big Five" equations used in uniform acceleration type problems? Define the variables.

Front

∆s =displacement v = velocity a = acceleration (vi or v₀) = initial velocity ∆t = time elapsed (vf or v) = final velocity ∆s = (1/2)(v₀ + v)t ∆s = v₀t + (1/2)at² ∆s = vt - (1/2)at² v = v₀ + at v² = v²₀ + 2a∆s

Back

What is the universal gravitational constant?

Front

G = 6.67 X 10⁻¹¹ N • m² / kg²k

Back

Besides kinetic energy, what else is expressed in joules? pg. 94

Front

work

Back

Chapter 2 Kinematics

Front

Chapter 2 Kinematics

Back

What are the two types of friction?

Front

static friction and kinetic friction

Back

What is the work formula if a constant force acts over a distance and the force is in the same direction of the direction of movement.

Front

W = Fd 88

Back

_________: this is the type of friction that occurs when there is relative motion (sliding).

Front

kinetic friction

Back

The total work done on an object--or the work done my the net force--is equal to the objects change in __________ (term). This is known as what theorem? What is the formula. pg. 94

Front

Back

The work done on an object (as the result of a steady force causing it to accelerate) has transferred energy to it in, in the amount of __________(Formula) pg. 93

Front

W = ½mv²

Back

Kinetic energy is the energy an object has by virtue of its motion, but potential energy is independent of motion and arises from the object's ___________

Front

position

Back

What is the formula that we would use to describe a ball's gravitational potential energy in moving from the floor to the table? pg. 97

Front

U(gravity) is the gravitational potential energy. W = work done by gravity

Back

________: the rate at which work is done (or energy is transferred, which is the same thing). pg. 102

Front

power

Back

The strength of the gravitational force between two objects is given by what equation?

Front

F = G (m1•m2) / r²

Back

What is the formula for power? *pg. 102*

Front

Power = work/time power = W/t

Back

What is Coulomb's Law and what does it help you solve for?

Front

|F| = k |q₁q₂| / r² The electric force between two particles with charges q₁ and q₂ with distance r k = 9 X 10⁹ N X m² / C²

Back

If you have 3 point charges q₁, q₂, and q₃, How would you figure out the total electric force on q₂?

Front

F (on 2) = F (1 on 2) + (F3 on 2)

Back

How is there stored energy in potential energy? Where did this energy come from? pg. 96

Front

Potential energy is the energy an object or a system has by virtue of its position. In each case, work was done on the object to put it in the given position (the ball was lifted to the tabletop, the arrow was pulled back), and since work is the means or transferring energy, these things have stored energy that can be retrieved, as kinetic energy.

Back

what is the SI unit for mass?

Front

kg

Back

______________: The sum of an objects kinetic and potential energies. What is the formula? pg. 98

Front

Mechanical Energy E = K + U

Back

What does Newtons' second law predict? What's the equation?

Front

Newton's second law predicts what will happen when a force does act on an object. F = ma

Back

What is the equation that applies during the melting of the ice cube (or during any other phase transition) pg. 111

Front

Back

What does Newton's first law state?

Front

An object will continue in its state of motion unless compelled to change by a force impressed upon it.

Back

What is the symbol for kinetic energy? pg. 98

Front

K

Back

What is the work formula used on the SAT subject test? Define all terms. When do you use this formula?

Front

W = Fdcosθ W = work F = force d = distance θ = is the angle between F and d This formula only works when the Force does not change as the object moves. The work done is the product of the component of force in the direction of the motion of the distance. pg. 88

Back

what is the unit for force (besides kg • m/s²)

Front

N (newtons)

Back

Why is gravity considered to be a "Conservative" force? pg. 97

Front

The work done by gravity as the object is raised does not depend on the path taken by the object. The ball could be lifted straight upward or on some curvy path--it would make no difference.

Back

What is the formula for the conversion between kelvin and degrees Celsius. pg. 108

Front

Back

_______________: the energy stored by virtue of an object's position in a gravitational field. What is its symbol? pg. 96

Front

gravitational potential energy

Back

Why are there different types of potential energy?

Front

Because there are different types of forces.

Back

What is the relationship between the direction of static friction force and the direction of motion (sliding)?

Front

They are opposite

Back

How is the coefficient of friction denoted?

Front

µ

Back

What equation represents the magnitude of max static friction force? Force of kinetic friction?

Front

Back

What is the equation that connects the amount of heat and the resulting temperature change? Define all variables. pg. 109

Front

Back

What is the unit of measure for weight?

Front

Newtons

Back

What is the superposition principle for vectors? pg. 71

Front

Back

What is Newton's third law?

Front

If object 1 exerts a force on object 2, then object 2 exerts a force back on object 1, equal in strength but in the opposite direction.

Back

What in generally weaker? Kinetic friction or static friction?

Front

kinetic friction

Back

_________: this type of friction occurs when there is no relative motion between the objects and the suffice (no sliding)

Front

static friction

Back

In general, if an object of mass "m" is raised a height "h" (which is small enough that g stays essentially constant over this altitude change), then the increase in the object's gravitational potential energy is given by what formula? pg. 97

Front

Back

What is the relationship between the direction of kinetic friction force and the direction of the intended motion?

Front

They are opposite

Back

Section 2

(50 cards)

How can Newton's second law be written in terms or momentum? pg. 134

Front

Back

What is the equation that relates work with pressure and volume? pg. 120

Front

W = P∆V

Back

What does the law of conservation of linear momentum state? pg. 138

Front

The law of conservation of linear momentum states that in an isolated system, the total linear momentum will remain constant.

Back

What equations relate period of oscillations with period of oscillation? (Simple Harmonic Motion) Define the variables. pg. 188

Front

T: period of oscillations f: frequency of oscillations

Back

What is the significance of the root mean square speed (rms of a gas molecule)?

Front

The root-mean-square speed measures the average speed of particles in a gas. https://www.boundless.com/chemistry/textbooks/boundless-chemistry-textbook/gases-5/kinetic-molecular-theory-55/root-mean-square-speed-265-1270/

Back

What makes an ideal gas? pg. 116

Front

1. The volume of the gas molecule is negligible compared with that of the container that holds them. 2. They experience no electrical forces. 3. They undergo elastic collisions

Back

What is the equation for the strength of the electric field created by a point charge source of magnitude Q? pg. 210

Front

r: distance from test charge to point-charge source. k: Coulomb's constant (9 X 10⁹ N X m²/C²) Q: magnitude of point charge source. E: strength of electric field

Back

Impulse is defined by what formula? Define variables. pg. 135

Front

J: impulse F: Average Force t: time

Back

What is the formula for elastic potential energy (spring)? Define the terms. pg. 184

Front

U(s): Elastic Potential Energy k: constant (spring) x: displacement of the spring .

Back

What is the Zeroth Law of Thermodynamics? pg. 119

Front

Back

What is the formula for the ideal gas law? define all terms. pg. 117

Front

PV = nRT P = pressure V = volume n = number of moles R = constant (8.31 J/mol • K)

Back

What is superposition with respect to a force acting on a point charge from multiple point charges? pg. 206

Front

The total electric force acting on on any particular point charge is simply the simple of the electric force of all the point charges surrounding the particular point charge.

Back

What is the value of Coulomb's constant? pg. 205

Front

k = 9 X 10⁹ N X m²/C²

Back

State Kepler's laws

Front

First Law: The orbit of each planet is an ellipse and the sun is at one focus. Second Law: An imaginary line from the sun to a moving planet sweeps out equal areas in equal intervals of time. Third Law: The ratio of the square of a planet's period of revolution (the time for one complete orbit) to the cube of its average distance from the sun is a constant that is the same for all planets.

Back

Why don't the equations for the frequency and the period of a spring-block oscillations contain "A" (amplitude)

Front

In simple harmonic motion, both the frequency and the period are independent of the amplitude.

Back

What is the torque equation that involves lever arm? pg. 162

Front

Back

What is the equation the change in a charge's electrical potential energy with respect to the work done by the electric force? Define all variables. pg. 222

Front

∆U(E): change in the charge's electric potential energy. W(E): work done by the electric force.

Back

What is the formula the equates the average translational kinetic energy of a gas molecule and the absolute temperature of a sample? Define all variables. pg. 117

Front

T = absolute temperature K(b) = k is known as Boltzman's constant, kB=1.3806503×10⁻²³(m²kg)/(s²K) and is equal to the ideal gas constant divided by Avagadro's number, 8.31/(6.022 X 10²³) K(avg): average translational kinetic energy

Back

What is the formula for the thermal efficiency of a Carnot cycle? Define the terms. pg. 126

Front

Back

How much of something is in a mole of that thing? pg. 116

Front

6.022 X 10²³

Back

In the case of a solid-to-liquid phase change (or vise versa), with is "L" in the formula: Q = mL pg. 111

Front

latent heat of fusion

Back

What is the equation for the definition of the change in electric potential? Define all terms. pg. 224

Front

∆V: change in electric potential ∆U(E): change in the charge electric potential energy. q: the charge of a particle

Back

What is the formula to calculate the magnitude of centripetal acceleration?pg. 148

Front

Back

In the case of a liquid-to-vapor phase change (or vice versa), with is "L" in the formula: Q = mL pg. 111

Front

latent heat of vaporization

Back

What is the formula that defines angular acceleration? pg. 170

Front

Back

Consider a spring of negligible mass hanging from a stationary support, and a block is attached to its end and allowed to come to rest. What is the equation that relates the mass of the block and the distance between old equilibrium and new equilibrium? pg. 193

Front

Back

What is the first law of thermodynamics? pg. 119

Front

This is a statement of the conservation of energy that includes heat. "Energy (in the form of heat" is neither created nor destroyed in any thermodynamic system"

Back

What is the equation that relates pressure to force? pg. 116

Front

P = F/A

Back

What is the formula for the electric field vector? Define all variables. pg. 209

Front

F (on q): force that the test charge experiences E: electric field vector q: test charge

Back

Which formula is the rotational analog to the conservation of linear momentum? pg. 168

Front

Back

What is Coulomb's Law? Define all variables. pg. 205

Front

q₁ = charge of first particle q₂ = charge of second particle k = Coulomb's constant (9 X 10⁹ N X m²/C²)

Back

What is the formula to find the root-mean-square of a gas molecule? pg. 117

Front

Back

What is the "essence" of the second law of thermodynamics? pg. 123

Front

The total amount of disorder -- the total entropy -- of a system plus its surrounding will never decrease.

Back

What is the formula that relates the change in the length of a substance to a change in temperature. Define all terms. pg. 114

Front

∆L= change in length α = coefficient of linear expansion for that material. ∆T = Change in temperature

Back

The applications of electric potential all follow from which fundamental equation? Define all variables. pg. 226

Front

∆U(E): change in the charge electric potential energy. q: the charge of a particle ∆phi: change in electric potential V: change in electric potential

Back

What is the formula for the thermal efficiency of a heat engine? Define all terms. pg. 124-125

Front

Back

What is the formula that defines angular velocity? pg. 169

Front

Back

what is the value for the ideal gas constant 'R'? pg. 117

Front

8.31 J/mol • K

Back

What are the pendulum equations used for frequency and period of oscillation if θ is small? pg. 197

Front

Back

Kinetic energy is the energy of motion. What is translational kinetic energy? What are some other types of kinetic energy?

Front

Translational kinetic energy: the energy due to motion from one location to another. Vibrational kinetic energy: the energy due to vibrational motion. Rotational kinetic energy: the energy due to rotational motion.

Back

What is the equation used to determine the net force on a block vertical oscillation spring-block problems? Define the variables. pg. 194

Front

F: Force k: constant (spring) d: difference between new equilibrium and old equilibrium. m: mass g: acceleration due to gravity.

Back

What is the formula that defines angular momentum? Define all terms. pg. 167

Front

L = rmv L= angular momentum r = radius m = mass v = velocity

Back

What is the torque equation that involves the radius? pg. 161

Front

Back

How can Newton's second law be written in terms of impulse? pg. 135

Front

Back

___________: storage devices for electrical potential energy. You can think of them as a dam. Water builds up in one section of the dam before it can overflow and pass to the next section. pg 228

Front

Capacitor ** For example you can have two conductors, separated by some distance, that carry equal but oppostite charges, +Q and -Q. This pair of conductors makes up a system called a capacitor.

Back

linear momentum is defined by what equation? Define variables. pg. 134

Front

p = mv p: linear momentum m: mass v: velocity

Back

Consider the electric field that is created by a point source charge. What is the formula for the electric potential a certain distance from the source charge? Define all terms. pg. 224.

Front

V: electric potential K: Coulomb's constant (9 X 10⁹ N X m²/C²) Q: magnitude of point charge source. r: distance from test charge to point-charge source.

Back

What is the formulas that relates the frequency and periods of oscillation to the mass of the block? pg. 189

Front

Back

What is the angular momentum formula that involves the moment of inertia? Define all variables. pg. 168

Front

L: angular momentum I: moment of inertia w: angular velocity

Back

What is the equation that corresponds to the first law of thermodynamics? Define all variables. pg. 119

Front

∆U = Q - W ∆U: change in the internal energy of a system Q: head added to the system W: work done by the system (U depends on the state of the system)

Back

Section 3

(50 cards)

What does a dielecric always do?

Front

It always increases the capacitance of a capacitor

Back

What is the equation for current as it relates to traveling across several resisters in parallel. define all variables. pg. 246

Front

V: voltage drop R (sub number): resistance that corresponds to each resistor.

Back

What is the mathematical representation of Faraday's law of electromagnetic induction? Define all variables. pg. 291

Front

ε (average): emf induced in a circuit ∆Φ: change in magnetic flux ∆t: change in time

Back

what is the relationship between wave speed, wavelength, and frequency. Define all variables. pg. 305

Front

λ: wavelength ƒ: frequency v: wave speed

Back

List all the equations for power that can be derived from certain relationships. Define all variables. pg. 243

Front

P: Power I: current V: difference in electric potential (voltage). R: Resistance

Back

___________: A term used to describe the difference in electric potential. pg 241

Front

voltage.

Back

WAVES

Front

WAVES

Back

What is the relationship between a long straight wire with a particular current, the magnetic field it generates, and the distance from the wire. Define all variables. pg. 277

Front

I: current r: distance from the wire. B: magnetic field (tesla (T)) The current generates a magnetic field in the surrounding space that is proportional to the current (I) and inversely proportional to r, the distance from the wire.

Back

From the definition C = Q/V, the unites of C are ___________. What is another way to describe this unit (another unit)? pg. 229

Front

coulombs per volt farad (abbreviated F): 1 C/V = I F

Back

what is the unit for resistance? What does it represent?

Front

Ω Omega Ω = 1 V/A (potential difference divided by cross-sectional area).

Back

is the ∆V always found in the resistance equation in physics books? pg. 241

Front

No. Sometimes it is just written as "V" but just know that in this context "V" means difference in electric potential.

Back

What is the formula used to find the equivalent capacitance from a collection of capacitors that are in series? Define all variables. pg. 258

Front

C (sub s): the equivalent capacitance from a collection of capacitors in series. Q: magnitude of charge. ∆V₁: difference in electric potential (voltage) across first capacitor. ∆V₂: difference in electric potential (voltage) across first capacitor. C₁: Capacitance of first capacitor C₂: Capacitance of second capacitor

Back

In a series circuit, the _______ is the same through each resister. pg. 246

Front

current

Back

What is the formula to calculate capacitance with a dielectric? Define all variables. pg. 233

Front

κ (kappa): dielectric constant, varies from material to material. C: capacitance

Back

What is the formula to calculate the electric field with a dielectric. Define all variables. pg 233

Front

E: electric field E (sub i): induced electric field within the dielectric κ (kappa): dielectric constant, varies from material to material.

Back

The reciprocal of the equivalent resistance for resistors in parallel is equal to what? pg. 246

Front

The sum of the reciprocal of the individual resistances.

Back

what is the formula for magnetic flux? Define all terms. pg. 289

Front

Φ: magnetic flux B: magnetic field (tesla (T)) A: area of loop θ: rotation angle of loop Note: the direction of A is taken to be perpendicular to the plane of the loop.

Back

What is wave rule #1? pg. 306

Front

All waves of the same type in the same medium have the same wave speed.

Back

If a particle is is moving through a magnetic field, how can we find the radius of the particles circular path? Define all variables. pg. 272

Front

F(sub B): magnitude of magnetic force experienced by the charged particle. F(sub C):magnitude of centripetal force on the particle q: magnitude charge of the particle B: magnetic field strength (tesla) m: mass of particle v: velocity of particle

Back

The magnitude of a magnetic force experienced by a charged particle (F sub b) is always perpendicular to what? pg. 272

Front

velocity (v) and the strength of the magnetic field (B)

Back

What are the formulas for the potential energy stored in a capacitor? Define all variables. pg. 256

Front

PE: potential energy Q: magnitude of the charge ∆V: difference in electric potential (voltage) V: difference in electric potential (voltage) C: capacitance

Back

What is the equation used to find the equivalent resistance from resistors that are in a series? Define all variables. pg. 245

Front

R (equiv): equivalent resistance V (sub number): voltage drop across a particular resistor I: current

Back

The ____________ is the energy provided by a cell or battery per coulomb or charge passing through it.

Front

electromotive force (ε) or e.m.f.

Back

Let's say a conducting wire of a particular length is moving with constant velocity in the plane of your desk through a uniform magnetic field that is perpendicular to the desk. A charge q in the wire feels two forces, what are they? what is the equations that describes each of them? Define all variables. pg. 286

Front

1) an electric force 2) a magnetic force •F(sub B): magnitude of magnetic force experienced by the charge. •q magnitude of the charge on the wire •B: magnetic field (tesla (T)) •v: velocity of the wire F(sub E): Electric force E: uniform electric field

Back

The job of the voltage source (a battery for example) is to provide a potential difference call an _________, which drives the the flow of charge.

Front

electromotive force, or emf.

Back

What is the unit for current? pg 240

Front

ampere (A).

Back

If resistors are said to be parallel, they all share the same ______. pg. 246

Front

voltage drop

Back

One method of keeping the plates of a capacitor apart, which is necessary to maintain charge separation and store potential energy, is to insert an insulator, called a _________, between the plates.

Front

dielectric

Back

What is the basic equation for power? Define all variables. pg. 243

Front

Back

The resistance of an object depends on what two things? pg. 241

Front

1) The material that it is made of 2) Its shape.

Back

What does it mean that the emf isn't really a force? How is it measured?

Front

It's the work done per unit charge; and its measured in volts.

Back

____________: the emf induced in a circuit is equal to the rate of change of the magnetic flux through a circuit. pg. 291

Front

Faraday's law of electromagnetic induction

Back

What is the formula used to calculate "E," the electric field between the plates of a charged parallel plate capacitor. Define all the variables. pg. 230

Front

E: electric field strength V: voltage between the plates d: distance between the plates

Back

What is the equation that describes motational emf. Define all variables pg. 287

Front

•epsilon: motational emf •v: velocity of the rod •cursive "L": length of rod •B: magnetic field (tesla (T))

Back

The motion of a sliding rod through a magnetic field creates an ____________, called _________. pg. 287

Front

electromotive force motational emf

Back

what is the symbol for e.m.f?

Front

ε (epsilon)

Back

What is the general formula for resistance involving the objects length, cross-sectional area, and material resistivity? Define all variable. pg. 241

Front

R: resistance p: material resistivity L: length of object A: cross-sectional area of object.

Back

What is the equation for current that involves electromotive force (ε).

Front

Back

What is the basic resistance formula? Define all variables. pg. 241

Front

R: resistance ∆V: potential difference I: current

Back

What is the formula used to find the equivalent capacitance from a collection of capacitors that are in parallel? Define all variables. pg. 256

Front

C (sub P): the equivalent capacitance from a collection of capacitors in parallel. Q₁: charge on the first capacitor. Q₂: charge on the second capacitor. ∆V: difference in electric potential (voltage) C₁: Capacitance of first capacitor C₂: Capacitance of second capacitor

Back

What is the unit (and its abbreviation) for the strength of a magnetic field?

Front

tesla (T)

Back

________: the rate of doing work. It is the amount of energy consumed per unit time. pg. 243

Front

Power (P)

Back

Resistors become hot when current passes through them; the thermal energy generated is called ________.

Front

joule heat

Back

What is the formula for capacitance ? Define the variables. Pg. 229

Front

C = Q/V Q: magnitude of the charge on the capacitor V: Voltage

Back

____________: charge per unit time. pg. 240

Front

current

Back

What is the formula for current that involves charge and and time? Define all variable. pg. 240

Front

I: Current ∆Q: magnitude of charge ∆t: time interval.

Back

What is the formula to measure capacitance with a parallel-plate capacitor? Define all variables. pg. 229

Front

C: capacitance epsilon-zero: "permitivity of free space" (its basically another form of Coulumb's constant: 8.85 X 10⁻¹² C² / N•m²)→ It's basically 1/(4π• Coulumb's constant (k)) A: The area of the plates D: the separation between the two plates

Back

What is the equation that describes the magnitude of force experienced by a charged particle as it moves with a certain velocity through a magnetic field? Define all variable pg. 270

Front

F(sub B): magnitude of magnetic force experienced by the charged particle. q: magnitude charge of the particle v: velocity of the particle B: magnetic field strength (tesla) θ: the angle between v and B

Back

What is the SI unit for magnetic flux? What is it equivalent to? pg. 289

Front

The SI unit for magnetic flux is called the weber (Wb), which is equivalent to a tesla meter squared (T•m²)

Back

What is the formula used to describe the magnetic force on a current carrying wire? Define all variables. pg. 274

Front

•F(sub B): magnitude of magnetic force experienced by the wire. • cursive lower case "L": length of wire •B: magnetic field strength (tesla) θ: the angle between length of wire (cursive lower case "L") and B.

Back

Section 4

(1 card)

What is wave rule #2. pg. 308

Front

When a wave passes into a new medium, its frequency stays the same.

Back