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PHY 183 Exam 1
Exam 1 Flashcards
| Question | Answer |
|---|---|
| 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) |