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Physics
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AP Physics Exam

Stack #194887

QuestionAnswer
Physics the study of matter and energy and the relationships b/w the two
Mechanics motion of objects
Mechanics: statics objects at rest; balanced forces
Mechanics: Dynamics objects in motion; balanced or unbalanced forces
Galileo 1564-1642 studied velocity and a
thermodynamics heat, temp, and behavior or a large number of particles Joule- work can be changed into heat
electromagnetism waves, e and m
Oerstad found relationship between E and M (compass needle deflected by current carrying wire)
Faraday and Henry operate a current in a wire by a changing M field
optics study of light's behavior and interactions w/ materials
Maxwell amazing laws of Maxwell
Einstein: general relativity mass alters the space around it
Einstein: special relativity describes motion of objects near the speed of light c same for all observers in an intertial frame of reference the faster you move near the speed of light, the slower the time objects increase in mass near the speed of light
quantam mechanics particles at atoms/subatomic level (57...80? particles) connects behavior or matter at submicroscopic level to macroscopic observations
Laws and Principles tell how objects act; does not limit behavior
Theory reasonable explanation for a series of events tells why material acts as it does ex: gravity, light, relativity, evolution
fundamental unit for electric current A
intensity of light fund. unit cd
amount of substance fund. unit mole
personal error mistakes made by experimenter; illegitimate
systematic error flaw in experiment or apparatus
random errors can't be totally eliminated; follow Gauss distribution function
Distrubution Law 68.3/95.5/99.73
standard error sigma/square root of N error of the mean
weight scalar? no vector (5 N down) (mass is scalar)
properties of vectors equality (if parallel), addition, commutative, associative, negative, subtraction, multiplication by scalar
dot product vector(vector)= scalar= AB costheta
cross product vectorxvector=vector=ABsintheta
unit vectors dimensionless vectors 1 unit in length used to specify a given direction
vectors act ____ of one another independently
mechanics: kinematics study of motion; kinematic eqs.
mechanics: dynamics study of motion and the forces that cause the motion
terminal v the velocity reached when the force of air resistance equals thew weight of the object
hyperbola y=k/x
area under v v. t curve displacement
gravitational mass platform balance or spring balance
inertial mass inertial balance
vx= vcostheta
vy= vsintheta
max height= .5vo^2sin^2theta/g (g is +)
horizontal range= vo^ssin2theta/g (g is +)
uniform circular motion particle/object traveling in a circular path at a constant speed
why does ac point towards center of circle? change in vs pt. toward circle's center
curvilinear motion speed and direction are changing
throw ball upward in moving vehicle stationary observer sees parabolic path
relative v and a s and s' (page 21)
acceleration of a particle measured by an observer in the earth's frame of reference is the same as the acceleration measured by any other observer (moving w/ a constant speed)
classical mechanics relationship b/w motion and the forces that cause the motion; obj. that are large compared w/ atoms traveling at speeds much less than c
classic mechanics kinematics w/o forces
classic mechanics dynamics w/ forces
force physical quantity that can affect the motion of an object (vector)
Issac Newton- F may cause acceleration
balanced forces net force=o
unit for forces MKS- N CGS- dyne British- pund
contact forces physical contact
field forces gravity, e, and m
First Law of Motion; LAw of inertia an object in motion will continue in motion and an object at rest will remain at rest unless acted upon by an unbalanced force
inertia resistance to a change in motion; mass
mass measure of inertia
weight force of g acting on an object; varies w/ location
2nd law of motion f=ma; the direction of the a will be in the direction of the unbalaanced force
3rd law of motion law of action and reaction: every force is accompanied by an equal but opposite force
n force pressing 2 surfaces together
friction is a _________ force electromagnetic due to temporary attraction of contact points (needed to walk and drive)
static friction max. frictional force b/w 2 obj. at rest and on the verge of slipping
when an obj. is sliding down at incline at constant speed muk= tan(critical angle)
centripetal force unbalanced force; force that keeps obj. or particle moving in uniform circular motion; constant or uniform speed but change in direction
satellite motion weight of satellite provides Fc so v= square root(Gm/r) m=mass of earth and G=6.67x1o^-11
Considering a ball on a rotating spring at angletheta from rest position (28) T at bottom = and at= at=gsin(theta) and at bottom T=Fc+mg
classes of forces gravitational, electromagnetic, strong nuclear, weak nuclear
gravitational force force of attraction b/w all masses (earth exerts force on moon to keep it in orbit while moon's force on earth causes tides) weakest of all 4 forces
electromagnetic force force b/w charged particles- friction, electric forces, and m forces
strong nuclear force force of attraction holding protons and neutrons together in the nuclear
weak nuclear force force within the particles inside the nuclear
proton quarks 2 up 1 down
neutron quarks 2 down 1 up
GUT (grand unification theory) one theory that would explain all forces *having prob. w/ gravitational force
electroweak combines 2 and 4
up top charm +2/3
down bottom charge -1/3
(super)string theory all matter is a vibrating string of energy
sliding friction resistive force an object moving along a rough solid surface; nearly independent of v; may assume constant in magnitude
friction force depends on v for objects fallings through liquid at low speeds or small particles of dust falling through air
friction force depends on v^2 for large objects falling through air at high speeds
resistive force direction is opposite motion of the object; increases w/ increased speed
b depends on medium, shape, and dimensions of the object
b is proportional to ____ r for spheres
tao= m/b or time constant (time it takes for obj. to reach 63 percent of its terminal velocity)
c drag coefficient (.5 for spherical obj. but up to 2 for irregulary shaped obj.)
inertial frame of reference one in which Newton's laws hold true; frame is at rest or moving w/ a constant v
non-inertial frame of reference frame itself is accelerating and Newton's laws don't apply (review 32)
non inertial frame v. intertial frame when passenger slides towards door passengers invents fictitous force that pushes outward; friction provides Fc and if it's not enough person slides toward door in a straight line path
E capacity to do work
work force exerted through a distance done by a constant definted as the product of the component of force in the direction of movement and the magnitude of the displacement (scalar)
units for work (j or Nm), erg (dynecm), ftlb
dot product product of the magnitude of A and the projection of B onto A
dot product properities commutative, distrubutive,if a and b are antiparallel- -AB if parallel is AB
area under F v. x work done
k spring constant; stiffness of spring
force in hooke's law restoring force; restores original conditions
block on spring oscillating to far right x=max; v=o; a=-max and f is toward center
block on spring oscillating to far left x=-max; v=o, a=max, F=+ (towards center)
work done by the applied force on a spring is equal and opposite the work done by the spring Ws
Work Energy Thm. W=deltaK (true for constant or varying force) W=change in Kr (for rotational motion)
power rate at which W is done; time rate of E transfer; work per unit time
watt J/s
Pt unit kWhr
U stored E that can be changed into K or work (work done equals the decrease in potential E); energy of position, stored E, mgh (where change in h is hi-hf)
conservative forces ex. gravitational, elastics (spring), electrostatic
dissipative forces nonconservative; reduces an object's ability to do work
law of cons. of mech. E sum of K and U Es of an ideal system remains constant
ideal only conservative forces, no friction
graph for springs pg. 40
linear momentum vector in direction of velocity Ns or kgm/s
impulse momentum thm I=change in p (newtons 2nd law)
law of conservation of momentum (newtons 3rd law) total momentum of an isolated system remains constant
isolated system no external forces
xcm= 1/M(the integral of xdm)
M= integral of dm
the cm moves like an imaginary particle of mass M under the influence of the resultant external force on the system
if an object explodes due to an internal force cm of mass still follows parabolic path
the center of mass of a system remains at rest unless acted upon by an external force
rotary motion motion of an obj. about an internal axis, can't be treated as a particle
axis straight line about which the rotation takes place
circular motion motion of a particle along a circular path
rigid body nondeformable (for ball and floor) separations b/w all pairs of particles in the body remains constant
pure rotational motion rotation of a rigid body about a fixed axis
first law (in terms of chp. 10) an obj. rotating about an axis tends to continue to rotate unless acted upon by an unbalanced torque
rotational intertia scalar units kgm^2
rotational inertia resistance to a change in rotary motion depends on the mass, the distribution of the mass, and the axis of rotation
moment of inertia I= integral of r^2dm
parallel axis thm. the rotational inertia of a body about any axis is equal to the rotational inertia (MD^2)it would have about that axis if all its mass were concentrated at its cm plus its rotational inertia about a parllel axis through its cm
torque applied torque (unbalanced torque) causes rotation
consider a particle rotating due to Ft torque= I(alpha)
rolling motion rotates and translates
consider the motion of a homgeneous rigid body w/ a high degree of symmetry rotating about a moving axis graph called and abs. mins called cycloid; cusp
rolling motion combination of pure rotational and pure translational motion (wheel graphs on 55)
units of L kgm^2/s
for cross porudcts Absintheta= abs. value of C
cross product properties not commutative, AxB (if parallel)=0 but (if perp.)=AB, distributive, chain rule
L of particle in circular motion= mvr
L of a rigid body about a fixed axis= I(omega)
conservation of L The L of a system remains constant unless an external torque acts upon it
precession change in the direction of vertical axis (ex: earth); the weight of the obj. provides a torque which causes the change in direction
eq. static v. dynamic at rest v. at constant speed; p and L are constant
elasticity ability of a solid to reutrn to its orgiinal shape when external forces are removed
assumed obj. aren't deformed but they are; molecular explanation
stress F/A units- N/mm or Pa
strain relative amount of deformation
compressibility reciprocal of bluks modulus
Created by: kfpres
 

 



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