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PHY 183 Exam 1

Exam 1 Flashcards

QuestionAnswer
two types of quantities that are important for describing physical systems are _________ and _________. scalars vectors
scalar: any physical quantity that can be represented by just a number
examples of scalars: mass, volume, density, speed
vector: physical quantity that has a number and a direction
examples of vectors: velocity, acceleration, force, displacement, momentum
the ___________ (or length) of a vector is a scalar quantity. magnitude
dividing a vector by its own magnitude gives what result? unit vector
unit vector: a vector with length 1 but points in the direction of the original vector
vector addition is the vector that points from ________ of 1st to ________ of 2nd is the sum. tail tip
vector subtraction is the vector that points from _________ of 1st to _________ of reversed 2nd is the difference vector. tail tip
displacement equals _________ position minus ____________ position. final initial
displacement: vector quantity that describes a change in position
velocity: vector quantity that describes rate of change of displacement
average velocity: how an object changes its displacement at a given time
constant velocity motion is: motion that occurs when an object travels in a straight line at constant speed
for constant velocity motion, velocity is a constant vector and ____________ and _______________ velocity's are equal. average instantaneous
for constant velocity motion, objects change position at a ______________. constant rate
momentum: a vector that quantifies the "ease" with which an objects motion can be changed
the motion of a system is governed by the __________________. momentum principle
the momentum principle: predicts the motion of that system, and is the quantitative form of Newtons 1st law
Newtonian gravitational force: any particle of matter in the universe attracts any other with a force varying directly as the product of the masses and inversely as the square of the distance between them.
Newtons third law: for every action (force) in nature there is an equal and opposite reaction. If object A exerts a force on object B, object B also exerts an equal and opposite force on object A.
for two dimension vectors it is useful to define an ____________ between vector and one of the coordinate directions angle
for the angle if its along the x-axis you do _________, and if its along the y-axis you do ______. cosine sine
vector addition and subtraction use ______ to ________ method. tip to tail
relative motion: motion of an object as observed from another object
relative motion: velocity of (truck/ ground): is the velocity of the truck relative to the ground
we use position update formula to show that the x-displacement is the __________ under the curve. area
if object doesn't move with constant velocity the area under curve is _____________. still the displacement
the momentum principle describes how a system changes its ___________ when it experiences a net force. motion
when objects move in a straight line at a constant speed they experience ___________. no net force
when force equals change in position over change in time its considered newtons _________ law. 2nd
when the change in position is zero, therefore the net force is zero, having a constant velocity, its considered newtons _________ law. 1st
if a system experiences a net force it can experience either: change in magnitude change in momentum change in magnitude and direction of its momentum
change in a systems momentum equals the average net force acting on the system multiplied by ________________ over which net force acts. time interval
a force is a vector that quantifies _____________ between two objects interactions
the net force: the vector sum of all forces acting on a system as due to systems surroundings
newtons 2nd law of motion: the motion of a system is governed by the momentum principle
another equation of the momentum principle relating to acceleration is: net force equals mass times acceleration: (change in position/ change in time)
acceleration: vector quantity that quantifies how quickly velocity of a system is changing
acceleration of a system always points in the direction of the _____________. net force (because mass is always a positive quantity)
position update formula: allows you to predict future location of a system given information about its current location and velocity
if force in any direction is zero, then __________ and __________ doesn't change in that direction momentum velocity
a system that experiences a constant net force may be subject to one or more ___________ forces. individual
system that experiences a force only changes its _________ in the direction of that net force. momentum
1D equations are valid only if net force (and acceleration) is constant, these equations are known as ______________________ kinematic equations
constant force motion in 1D: movement in one direction, momentum and velocity change lineally in time (Ex. car going from point A to B)
constant force motion in 2D: movement in two directions or on a curved path such as projectile motion
kinematic equations: used to predict unknown information about an objects motion
gravitational force is a ___________ vector constant
local gravitational acceleration is directed towards the _______________________. center of earth
gravitational force on a falling object acts in the ___________ direction negative y
gravity constant: G= 6.67384 *10^-11 m^3/kgs^2
newtons third law results from the idea that a force quantifies ______________ between two objects interactions
acceleration of a system tells how the __________ of the system changes velocity
gravitational acceleration constant: 9.81 m/s^2
the force that a spring will exert depends on _________ and in what _________ its stretched or compressed relative to its relaxed length how far direction
all springs have a ____________ where they are neither stretched nor compressed relaxed length
K sub s stands for: spring constant that characterizes stiffness of spring
the s vector describes: stretch of spring, its magnitude and difference of length of spring from relaxed length formula: ( s equals L(length of spring) - L sub 0( relaxed length of spring))
spring force always points in the direction ___________ stretch. opposite
spring force: used to describe class of forces that can be modeled using spring force formula
any interaction that increases linearly with displacement of an object and points in the opposite direction of that displacement is a ______________ interaction. spring-like
elastic limit: length beyond which a spring will no longer return to its relaxed length after being strecthed
if you stretch or compress spring beyond point, the ___________ is no longer linear with displacement and elasticity of the spring will break down. force
spring interactions are a _____________ force non constant
for spring force you use the "output" you obtain from a system performing the 4 steps as the _______________ for next round of predictions. "input"
the four steps to predict motion iteratively: 1. calculate the vector forces acting on system 2. update the momentum principle 3. update the position of the system 4. repeat
what step is important in iterative predictions? time step (the smaller the steps the more accurate the predication)
free body diagrams include ONLY the _____________. forces acting on an object/system
effective spring constant: model springs attached end-to-end as one hypothetical spring that stretches the same amount under the same load of chains
when you add two springs to hold an object the stretch of each spring is __________ from the original stretch of one spring. halved
stress: measure of tension or compression in material per unit area
strain: measure of fractional stretching and compressing of a material
young's modulus formula for stress and strain: force of tension divided by cross sectional area (stress) divided by change in length divided by relaxed length (strain)
Created by: mccurdyo
 

 



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