PHY 302K Exam 3

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69 Terms

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Fundamental vs derived properties

Fundamental is measured (time, length, and mass) while derived has to be calculated (volume)

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Measurements are based on

Comparison

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What is important with measurements

Accuracy and precision

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What to compare measurement to

Standard units (SI) = metric systems

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3 most fundamental quantities and their unit and symbol

Length: meter (m) mass: kilogram (kg) Times: seconds (s)

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what is position

the location of an object; a point; measured by length [m]

<p>the location of an object; a point; measured by length [m]</p>
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What is displacement?

from start point to the end point; measured by length [+/-m]

<p>from start point to the end point; measured by length [+/-m]</p>
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What is velocity?

Speed in a given direction (length/time)

<p>Speed in a given direction (length/time)</p>
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what is acceleration

rate of change of velocity; speed (length/time^2)

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initial and final position notation

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displacement can also be described as

change in position

<p>change in position</p>
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What is a vector?

arrow that includes magnitude (#) and direction (+ or -)

<p>arrow that includes magnitude (#) and direction (+ or -)</p>
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what is distance in reference to displacement

distance = absolute/positive displacement

<p>distance = absolute/positive displacement</p>
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Δx = ?

change in postion

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Δt = ?

change in time

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average velocity units

meters/second

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average speed is always

positive

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what does positive and negative velocity look like graphically

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how is average velocity different than instantaneous

same average velocity but different instantaneous

<p>same average velocity but different instantaneous</p>
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what is instantaneous velocity

the velocity of an object in motion at a specific point in time

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instantaneous velocity equation

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The smaller the Δt (in instantaneous velocity) the (more/less) instantaneous

more

<p>more</p>
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in changing velocity, instantaneous velocity (=/≠) average velocity

≠

<p>≠</p>
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in constant velocity, instantaneous velocity (=/≠) average velocity

=

<p>=</p>
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describe the difference between changing and constant velocity graphically

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on a velocity graph what is the relationship between speed and slope

direct

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What would a graph look like that an object starts moving slow but then speeds up faster

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change in velocity =

acceleration

<p>acceleration</p>
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what are the units for acceleration

m/s^2

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if velocity is constant and positive then what does the graph for acceleration look like

constant positive acceleration

<p>constant positive acceleration</p>
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if velocity is constant and negative then what does the graph for acceleration look like

constant negative acceleration

<p>constant negative acceleration</p>
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instantaneous acceleration equation

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as velocity has increased but has now plateaued what is the acceleration doing

decelerating; negative slope

<p>decelerating; negative slope</p>
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as velocity has increased with a positive slope what is the acceleration doing

constant acceleration ; + straight line

<p>constant acceleration ; + straight line</p>
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in changing acceleration does instant acceleration (=/≠) average acceleration

≠

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in constant acceleration does instant acceleration (=/≠) average acceleration

=

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What would constant acceleration look like graphically plotted against time

acceleration is always the same

<p>acceleration is always the same</p>
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What would constant acceleration look like graphically plotted against velocity and time

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what is the final velocity formula w/ constant acceleration

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what is the displacement formula (x) with velocity and acceleration

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What would a graph look like that plots displacement against time with an object accelerating

shows the displacement and velocity vectors

<p>shows the displacement and velocity vectors</p>
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what is the displacement formula w/o time

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43
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can an object change its direction of travel while maintaining a constant acceleration (direction of acceleration doesn't change)

yes, gravity always pulls down

at a constant acceleration; velocity changes acceleration doesn't; ball thrown up in the air and the

falls down

<p>yes, gravity always pulls down</p><p>at a constant acceleration; velocity changes acceleration doesn't; ball thrown up in the air and the</p><p>falls down</p>
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at the top of a parabola what the the velocity

0

<p>0</p>
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what does displacement, velocity, and acceleration look like graphically for a ball thrown up in the air and falls down (in order)

1) no change in displacement but velocity is (-) and (+)

2) velocity increases, is zero, then decreases

3) acceleration is constant and negative

<p>1) no change in displacement but velocity is (-) and (+)</p><p>2) velocity increases, is zero, then decreases</p><p>3) acceleration is constant and negative</p>
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velocity vector on x and y plane symbol

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what axis does gravity affect

Y only (x is not affected by gravity)

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how to find Vx from a 2D motion graph

Vx=vcosθ

<p>Vx=vcosθ</p>
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how to find Vy from a 2D motion graph

Vy=vsinθ

<p>Vy=vsinθ</p>
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how to find θ from a 2D motion graph

tan^-1 (Vy/Vx)

<p>tan^-1 (Vy/Vx)</p>
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how to find magnitude (v) from a 2D motion graph

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In 2D motion if the resulting vector bends what does it have to have

acceleration/ changing velocity

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In 2D motion what does friction change

vector magnitude not the angle of the vector/line

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In 2D motion how does gravity behave on a projectile

evenly from the very start

<p>evenly from the very start</p>
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based on pushing a projectile off a surface how do you find the x and y velocities

x velocity is constant (same as initial; a=0 )

y starts as 0 but then is accelerating at -9.8 m/s so use Vy=-gt=at

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how does Vy change in a projectile making a parabola

velocity starts at its highest and decreases to 0 as it reaches the peak and then goes negative all due to gravity

<p>velocity starts at its highest and decreases to 0 as it reaches the peak and then goes negative all due to gravity</p>
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how does Vx change in a projectile making a parabola

it doesn't; constant

<p>it doesn't; constant</p>
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how does the time to reach the peak relate to the time to hit the ground in a projectile making a parabola

t1=t2

<p>t1=t2</p>
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horizontal motion equations for 2D

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vertical motion equations for 2D

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how does the x direction affect the y

they don't; completely independent from each other

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how does the launch angle affect the distance launched

(in 2D projectile motion making a parabola; constant force)

higher the angle the higher the initial velocity and more time spent in the air

<p>higher the angle the higher the initial velocity and more time spent in the air</p>
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what is the optimal launch angle

45 degrees

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how to find which projectile will be in the air longer and why

the higher peak will spend more time in the air bc they both fall at -9.8m/s so the shorter peak will reach the ground first

<p>the higher peak will spend more time in the air bc they both fall at -9.8m/s so the shorter peak will reach the ground first</p>
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Consider the situation shown here. A projectile is pointed at a person hanging from the gutter of a building. The person lets go and at the same time the projectile gets fired. The initial velocity of the projectile is vo. What happens?

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66
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how would you graph the monkey with displacement

second example is with just initial horizontal velocity

<p>second example is with just initial horizontal velocity</p>
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how to find total velocity when vectors makes right angle

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if I have a velocity vs time graph with a positive constant slope was is happening

increasing velocity, constant positive acc

<p>increasing velocity, constant positive acc</p>
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if I have a displacement vs time graph with a positive constant slope was is happening

constant velocity, zero acc

<p>constant velocity, zero acc</p>