MCAT- Physics 1 & 2 notes, Study Guides, Projects, Research of Physics

MCAT- Physics 1 & 2 notes GoodNotes !!!

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©THISSPlanner
12
11
10
9
8
7
6
5
4
3
2
1
©THISSPlanner
a
magnitude
Scalars:
mass,
temperature,
speed,
work,
energy,
charge,
time,
density
&
magnitude
&
direction
vectors:
velocity,
acceleration,
force,
momentum,
impulse,
torque,
displacement,
weight,
electric
and
magnetic
field
vector
components
(with
respect
to
x-axis
x-component
fSinQ
r
1
F
cresultant)
If
sin
o
y-component
y-component
cost
o
<
8)
>
flip
if
w/
7
FCOSO
respect
to
->
x-component
&
y-axis
Newton's
LawS
1st
object
stays
in
motion
unless
acted
upon
by
an
outside
force
inertia
:
ability
of
an
object
to
resist
change
to
its
velocity
-Nek9
..N
=
m
2nd
F
mass
constant
force
causes
a
constant
non
changing
acceleration
3rd
for
every
force
there
is
an
equal
and
opposite
reaction
Inclined
planes
normal
:Friction
Ex
=
m.g.sinO
Fy
=
m.g.COS
O
I
first
resolve
gravity
into
its
y
vector
components
gravity(
fx>
·
Fy(gravity,
E
=
a
a
=gravity
Tension
forces
XXXXXXX
(T)
a
normal
force
if
suspended
in
a
rope,
string,
or
cable
Tension
of
mass(m)
pulls
equally
on
both
sides
if
horizontal
and
no
net
force
acceleration
Weight
one
unstretched
if
vertical
then
determined
by
the
weight
attached
spring
-
springs
E
........
in
~
F
=
-
kX
Hooke's
Law:
F
=
kΔX
F
Elastic
potential
energy
stored
as
a
result
of
deformation
of
an
elastic
object
its
seal
to
unstretched
the
work
done
to
deform
the
spring
Desiring
ozo
&work
&
spring
constant
W
=
ΔPt
=
+
kyz
I
RERA
*
2
x
distance
change
in
Elastic
potential
energy
pf3
pf4
pf5
pf8
pf9

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12

11

10

9

8

7

6

5

4

3

2

1

a

magnitude

Scalars:

mass, temperature,

speed, work,

energy, charge,

time,

density

&

magnitude

& direction

vectors:

velocity,

acceleration, force, momentum, impulse, torque, displacement,

weight,

electric

and

magnetic

field

vector

components

(with

respect

to

x-axis

x-component

fSinQ

r

↑ 1

F

cresultant)

If

sin

o

y-component

y-component

cost

o

<

>

flip

if

w/

7

FCOSO

respect

to

->

x-component

&

y-axis ↓

Newton's

LawS

1st

object

stays

in
motion
unless acted

upon

by

an

outside
force
inertia

:

ability

of

an

object

to

resist

change

toits

velocity

-Nek

..N

=

m

2nd

F

mass

constant

force

causes a

constant non

changing

acceleration

3rd

for

every

force

there

is an

equal

and

opposite

reaction

Inclined planes

normal

:Friction

Ex

=

m.g.sinO

Fy

=

m.g.COS

O

I

firstresolve

gravity

intoits

y

vector

components

gravity(

fx>

·

Fy(gravity,

↑E

=

a a

=gravity

Tension forces

XXXXXXX

(T)

a normal force

if

suspended

in a

rope,

string,

or cable Tension
of

mass(m)

pulls

equally

on

both sides if horizontal

and no netforce

acceleration

Weight

one

unstretched

if
vertical

then

determined

by

the

weight

attached

spring

springs

E

........

in

~

F

=

kX

Hooke's

Law:

F

=

kΔX

F

Elastic

potential

energy

stored

as

a result

of deformation ofan elastic

object

itsseal

to

unstretched

the

work

done todeform
the

spring

Desiring

ozo

&work &

spring

constant

W

=

ΔPt

=

+kyz

I

RERA

2 x distance

change

in

Elastic potentialenergy

12

11

10

9

8

7

6

5

4

3

2

1

of

suspension

a

point

Pendulums

lenging).

Fe

ampling

ene

Of

max

=

max

height.:

PEmin= 0

height

masnO

&

equilibrium

position

mglos

One

cycle

from

all the

way

one

side

all the

way

back

ar

Simple

Harmonic motion

a

sinegraph

7

Dr,

anything

that can

oscillate
back

forth

period: one

full

cycle;

frequency

of

periods

in a

given

time;

amplitude:

max

displacement

from

resting

position

T

=

F

T

=

mass

on a

spring

T

=

2 π/

pendulum

frequency

Density

&

specific gravity

emass

(kg)

3

D=

evaumesmere.

Water

density

1000

a

m

density

(19)

specific gravity

ratio

describing

how

dense

something

is

comparing

towater

Specific

Gravity

=

density
of the

object

object

density

ofwater

PH2O

Archimedes' Principle

any

object

displaces

an amount

of fluid

exactly

equal

toits own

volume

(if

fully

submerged

or

to
the

volume

of

whatever fraction

of

the

object

is

submerged

(if

floating

equal

tothe

weight

of

Weight

of

displaced

fluid:

Buoyant

force

fluid

that

the

fmet

=

0 =

fg

FG

the

Body

displaced

kids

as

4 W

Apparent

Weight

=

Actual

Weight

ab

manipulating

Equations

boyant

force

in

copies rea

↑distance

X

=

a

g

=

&

avelocity

righ

stime
in

is

Tair=IVg

for

round

trips

gravity

Air

Resistance

&

force exerted

on

projectiles

or

falling

bodies

air resistance

&

less aerodynomic

air

resistance

affect

magnitude

of

air resistance:

cross sectional

area,

shape,

velocity

3

greater

cross sectional area

increased

Always

assume air resistance is

being

ignored

unless

=

more air

resistance

velocity

=

more

ai

resistance

they

tell

you

otherwise

12

11

10

9

8

7

6

5

4

3

2

1

Pascal's Law

I
p

=

=

same

as

Pressure formula

When there is an

increase in

preassure

at

any

point

in a

confined

fluid,

there is an equal

increase

at

every

other
point
inthe

container.

I

fi

↑ area

=

velocity

(ifflow rateis

constant

mcat

questions

Fluid

flow

->

no

friction;

assume

this

is

the

omen

and

otherwise

->

different

velocities:

fastest

in

center

types:

ideal -

non-viscous flow, poiseville flow,

laminar

flow,

turbulence

laminar

turbulence

real

fluids;
parabolic

shape

netflow in

one

direction

but

has

rando

en

↑177777,

eddies (changes

in

direction,

->

->

=

->

->

<

↑177777,

->

cross

sectional

area

(pipe)

oce

sectional

area

flowrate:

Q: AV

e velocity

pressure

Cardiac

Output

= Stroke

volume

Xheart rate

8

=

-)

example

in

cardiovascular

system:

A

blood/lymph

vessel),

V(velocity),

Q(cardiac

output)

VI Fair

currents

faster

air

re

R

Az

< A,

on

wind

s

Vzsv,

sideview

airplane

wing

can

be

treated

as

a

fluid

->

Bernouillis

Equation

"

-> slower

air

P

Pr

< P,

&

more pressure

on wing

K

=

p-Espressure

height

rotaped

kinetieng

et

ves.......op.

per

Unite

P,

a fluid

pressure

P.

In.

he

a

relationships:

a

velocity:

Pressured

inverse

is the

reduction

in

pressure
which

occurs

when the
fluid

speed

increases

Intermolecular forces

molecules

v

=

zE

pan

liquidnouarina

caviders one

+ve

a

capillary

action:

cohesive

vs adhesive
force

free fall

f

g

=

10Mj

Uf

=

vi
at

3

kinematic

Equations

4v(

=

viz

2aΔX-Y

  • since

its

falling

down

1x

=

vi

a

5y

=g

d

=

vx

t

Projectile

Motion

a

max

height

to

al

horizontal

speed

(Vox):20 CoS

Vo

  • Vo (VoSinG)
a
constant

speed

i

Voy

=

20.sin

300

=

=

1

=

1055m,

dy

=

-10m/s

(g)

12

11

10

9

8

7

6

5

4

3

2

1

Visualizing

vectors

in

2

dimensions

a

=

aj

+ay

1

we

have

hypothenuse

52

ay

a

l

=

42

L + 32

7

Soh

can

toa

=

5

x

wewant

opposite

25

=

16

a

536.869998ay 25

ax

Sin 36.

=

ay

5 Sin 34.8699: 11

jyll

4

:COS

11ax

V

↓ 5

5 COS

=

x

=

1

son

can

to

a

=

az

ayz

7

Y

=

20m/s

LI0Sin30:

y

>

X

a

4010S30:

X

av

=

i

t

f

=

au

=

28

0

=

10

d

=

10(2)

d

=

20

V

12

11

10

9

8

7

6

5

4

3

2

1

~

fparachute

adding

man

to

weaker

side

fg

fc

=

Fp

ma

Fo Fengine

ma

1200N

2000

=

fp

120kg

MOON

=

fp

960

=

N

N:

Fp

Energy

capacity

to

do work

u

know the

formulas

for the

different

types

of

energy

Kinetic

Energy:

Imu

Gravitational

paral

:

ign

units:

N=

Elastic potential:

kx

E

potential

energy:

"

or

Ed

or

qV

Potential

energy

stored

in

a

capacitor:IQ

or

CV

or

C

Work-think ofwork

in

this

exact

way

order:

W

=

Energy

If

energy

changed,

think

work

-when

you

see

the

following,

think

work:

A

velocity

pKE

I

height

A

Gravitational

PE

⑤Units:

Joules

All these

A position

of

masses

ex Gravitational

PE

changes

  1. A

position

of

a

charger

e

PE

S

d

in

energy

compression

of

a

spring

to

elastic

Ot

work 6)

Frictione

1 internal

energy

Air

Resistance

A

interna

energy

W

=

f.d.COSO

or

W-Farg.d-think

of

this

2nd

-anytime

a

force is

applied

across a

distance,

work

has

been done.

work

units:

I

=

N.m=

m

In

physics:

When the force &

displacement

are in the same

direction, work

is

positive.

If

fad are

in

opposite

directions,

work is

negative

In

physics

&

chemistry,

ifwork is

done

on

the

system,

work

is

If

work is

done

by

the

system,

work

is

a

12

11

10

9

8

7

6

5

4

3

2

1

Power-think

this

way

&

order

(p

=

units

=

W

P

=

W

because

you

should

think

of work

as

At

1st

t

P

=

0

2nd definition of

work

t

Pi

=

Fr

cost

gives

instantinous

power.

Only

use

this

when

solving

for

power

using

force

&

velocity.

Non

Watts

=

5

=

Electricity

of

charge:

extra

electrons, I

relectivity

fewer

e's

When

we
are

discussing electricity

&

circuits,

Ais

always

a lack of

ets,

so

you

can be

positive,

no

o

feelings.

charge

value:

1.3x10-

C

Conservation

of

charge:

the

universe

always

has

a

zero

net

charge

Conductors

&

Resistors

a conductor allows

good

flow

a

resistor

impedes

flow

of

et's
an

insulator

is

a

material

with

very

resistivity

is

a semiconductor

is

half

insulator,

half

conductor

a

superconductor

is

when it's

under

precise

conditions,

and

has

resistance.

Electric

fields-think ofa field as an

invisible

influence

that

can

extent

a force on a

mass or

charge

field

lines:

always

drawn

up

their tails atthe

pointing

away

or

to