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T- 2t
<br>
F
<br>
PHYSICS
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B
<br>
B
<br>
LEARN• UNDERSTAND • EXPLORE
<br>
b
<br>
Compiled by
<br>
* IRFANULLAH MEHAR
<br>
9 Pokaran, Jaisalmer (Raj.)
<br>
@irfanullah_mehar
<br>
World of Wisdom
<br>
M irfanullah3119@gmail.com
<br>
World of Wisdom
<br>
E=me?
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F= ma
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V= IR
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dowsle
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<br>
( Po Lati zatien
<br>
/Neuetom' s
<br>
Accoding
<br>
Small, Caht
<br>
ump. d,
<br>
cUpuscules
<br>
aitmatin
<br>
to nestm
<br>
colle
<br>
)
<br>
These cospue ulane
<br>
Lgt)
<br>
obfeat.
<br>
]1675
<br>
elastc partfeles
<br>
eor pus ulars.
<br>
These vanefens
<br>
dranafers enett
<br>
These mane wrth
<br>
stajakt Une.
<br>
Slape
<br>
eoT pucudat difteent colrase.
<br>
Pecordng to his poíne'ple apoed
<br>
Adenser medum ia high athe than
<br>
b
<br>
edium
<br>
Rgteation t Rofracto
<br>
(indple
<br>
zatlen t atvet'en
<br>
Tn al dig
<br>
+his
<br>
poaztien
<br>
explalmesl
<br>
lout
<br>
eon be erne
<br>
intogoance
<br>
e
<br>
Cnt bp
<br>
(Higguis
<br>
According
<br>
obfeet
<br>
mued'unm ether.
<br>
to
<br>
to th'e Lght
<br>
AceordUng to s
<br>
rong
<br>
n
<br>
16T8
<br>
an Smaqinay
<br>
Huytgers magined
<br>
Comsfdered
<br>
Ths pofncfple
<br>
erpain
<br>
but to expialn polaizaton Bght
<br>
ect.
<br>
tranvese
<br>
explain
<br>
Longitudne!
<br>
+
polaizaton but t cant
<br>
photo elachie et
<br>
tond
<br>
Cmpon
<br>
fmagine
<br>
( Unvwfoond)
<br>
Peth o particlea
<br>
Same
<br>
Wavo
<br>
phase
<br>
oiresion
<br>
to Wane
<br>
at
<br>
mediwm vibratin
<br>
fntat
s callsee
<br>
wJae
<br>
kvond.
<br>
propagatien is
pependiulay
<br>
fnoy potnt situate)
<br>
behene Ulke
<br>
in
<br>
wavoleta.
<br>
Meal'usm i hemogen then sec.
<br>
wanelets
<br>
poi. wane front.
<br>
Ditil
<br>
muve
<br>
Souhee
<br>
with
<br>
apeed
<br>
) )
<br>
cea. wanelets in prrusandl
<br>
ksawafrond.
<br>
Polt Soce
<br>
Parallel
<br>
(uovefrod)
<br>
(shalead Wavefo)
<br>
Plane (4147A0))
<br>
(mplstude) (atensity
<br>
Sinef de
nt
<br>
Ray -
<br>
Retleotad Ray
<br>
Plare wavefont
<br>
Plane
saefrnt
<br>
Sfholendgaefsent
<br>
(A)
<br>
Sncldent Ruy
<br>
Rteated
<br>
Ryoachon
<br>
(sIT9d7) -
<br>
Plane
<br>
Uenefront
<br>
ghedeut
<br>
Lafteoted
<br>
Plaue
<br>
Plane
<br>
tt
<br>
Pism)
<br>
Drefalen
<br>
-
<br>
A
<br>
A
<br>
k
<br>
T
<br>
|Supeposihionef waveg)
<br>
t
<br>
J2T
<br>
Y Asín ot
<br>
h
<br>
2T
<br>
OM)
Sere phase)
<br>
4
<br>
>t
<br>
Y
<br>
(Beats)
<br>
(attmay
<br>
fa vfza
<br>
(Lissouz
<br>
Shapes)
<br>
cafaxo
<br>
Y, A, sinwt
<br>
a3 A, sin(wtt )
<br>
–
<br>
uta aaRST Constneteve Doten ernce) -
<br>
fânafaf (otnctie Satengehance)
<br>
S)T (Amptude)
<br>
Anet
<br>
Aet?J4 +42 +2A, n, Cos
<br>
Det
<br>
k
<br>
Anet
<br>
A,+c0s
<br>
:"h l,2,3 --
<br>
a-
<br>
= 2n)T
<br>
(n,2,3,4 --)
<br>
b, 2D, 40,60
<br>
Ant A,+,
<br>
-suf Ala
<br>
Lnet
<br>
2 T
<br>
NOTE
<br>
Lma
<br>
A max A)t42
<br>
Lmax
<br>
Enet F+1
+
2J) c0s
<br>
Amn =
A,-A
<br>
max
<br>
Anet
<br>
n
<br>
Lnet
<br>
Jnetd
<br>
Anet
<br>
6
<br>
JI-S
<br>
Am) n
<br>
A m
n
<br>
A
<br>
A,-A
<br>
+1)
<br>
|Amaxt Hmln)
<br>
Inax
<br>
(Ama- A
min)
<br>
tJm'n
<br>
Amax
<br>
(Y1)
<br>
)
<br>
Tmin
<br>
Ond
Grade
n
<br>
Q.1 j)
<br>
Ans
<br>
farge
<br>
Case
<br>
wWoves
<br>
Jn)n 0
<br>
6
<br>
210
<br>
fet
<br>
A
<br>
2T
<br>
Ondade
<br>
AX
<br>
2TT
<br>
(4) Zer
<br>
Cse
<br>
2
<br>
A2TT
<br>
d
<br>
rolu
<br>
rot,-2
<br>
(Enet),
<br>
(Iet
<br>
Q.3
<br>
ase -
<br>
&X
<br>
25: y
<br>
max
<br>
mn
<br>
X 2T
<br>
3
<br>
Jmin
<br>
ne 2 21
<br>
Dret
<br>
rd
Grrade
<br>
2015
<br>
Qy
<br>
+)*
<br>
(+]
<br>
(-)
<br>
tag R
<br>
36
<br>
(3)
<br>
(%)
<br>
Jmax
<br>
30units
<br>
Smax
<br>
5 3
<br>
= 2 3
<br>
X34
<br>
Q.5
<br>
Grrad
<br>
D
<br>
NOTE
<br>
2n)
<br>
)
<br>
|b2)4,6f
<br>
(1,î5T,7m)
<br>
T T,2T,3141)|
<br>
2
<br>
3
<br>
Cust
<br>
ce nut coincjde.
<br>
( lu.
<br>
Ans-s
<br>
LA
2022
<br>
Q7
<br>
2:1
<br>
) 5I
<br>
(Ss, +
J3,)
<br>
Amax )?
<br>
max mjn,
<br>
Jnax
<br>
2o
<br>
Aus
<br>
-)
<br>
Lmax
<br>
Jmin
<br>
To+fo t 2o
<br>
(+coc)
<br>
Tnet 2fo |2 cos 7, )
<br>
4ro Cos
<br>
NNOTE
<br>
J2
<br>
FmaxI J)*
<br>
Lmi n
(ST,-Si)
<br>
)90° f;o Dhet 2
<br>
Dmqx-Jmin
<br>
2
<br>
2Jy
<br>
(mt) 2
<br>
Ans
<br>
Snas
<br>
Ch)
<br>
h+112Sn
<br>
n+1-2n
<br>
Lmax t Smin
<br>
(Coheancey
<br>
2n+
<br>
2(n+4)
<br>
2
<br>
2
<br>
(nt)
<br>
|Ane B
<br>
Co heence
<br>
hat tuwo pes
<br>
( foa HAGE]
<br>
(Temporal csheence)
<br>
(Spi tal coheence)]
<br>
(Teum
pere)
<br>
t10's to lo
<br>
Ccomplately)
<br>
(ay division o usanefront)
<br>
ex- n f )
<br>
(Lugad mivron)
<br>
gncident ght
<br>
Yong'
<br>
50% 14aiiA 17J
<br>
t Sperlment
<br>
(mirima)
<br>
forig totnge Ccotoy
<br>
afa (aank)
<br>
q4r (Sen)
<br>
SP
<br>
AX nd
<br>
A X
<br>
d
<br>
D
<br>
np
<br>
HEY
<br>
ma
<br>
AX =
<br>
Xn
<br>
faaft afrso
<br>
AX= (2n~) )
<br>
(2n-1) d
<br>
X
<br>
2X
<br>
(2n-) Ap
<br>
=)
<br>
X
<br>
2d
<br>
)
<br>
B
<br>
Xn=
<br>
B2
<br>
X,
<br>
X3
<br>
-a
<br>
d
<br>
X>
<br>
dD
<br>
2
<br>
(2n-1) dD
<br>
2d
<br>
2d
<br>
2 d
<br>
HEY
<br>
dD
<br>
d max
<br>
d min Wolet Bmin
<br>
() Bod
<br>
B
<br>
D
<br>
d
<br>
V=
<br>
Jmax- Jomin
<br>
uJIa
<br>
2J
<br>
Amax
<br>
1,
+ J t 2J2s-I-+2JI,t
<br>
Dnin
<br>
CaseI
<br>
Case -]
<br>
Cae-)
<br>
Q. l0
<br>
te t
<br>
Csanckoi)
<br>
AX= t |el-I)
=
<br>
4
<br>
NOTE
<br>
lmedlum
<br>
x
nd
<br>
nd
<br>
(e-1)
<br>
Avg
<br>
2
<br>
46
<br>
t6 de
<br>
2 d
<br>
Second metho
<br>
X
<br>
Liqud
<br>
2
<br>
en-iydd
<br>
2
a
<br>
da
<br>
Ae
<br>
Q. 11
<br>
Q12
<br>
A
<br>
YDSE
<br>
d
<br>
An
<br>
Shd
Grade
<br>
Q.13
<br>
A
<br>
A
<br>
4500A
<br>
6000 A
<br>
3As
<br>
6006 a°
<br>
3d
<br>
SY
a
<br>
d d
<br>
D,
<br>
D
<br>
(Xs), - (x),y
<br>
X 6000
<br>
US00 A
<br>
X
lo25d
<br>
(0,0)
<br>
(B) X=A
<br>
942+x2
<br>
AXAA
<br>
Xd
<br>
-34)
<br>
d 9
d2+x2-X
<br>
(d tx) g2+x2
<br>
9 24
<br>
Ans- c
<br>
NOT E
<br>
const.
<br>
conat
<br>
X
<br>
Cenat
<br>
2
<br>
nd Giradertd (Bpaclal)
<br>
Q15
<br>
An
<br>
nd Grady
<br>
Q.6.
<br>
6
<br>
) 2
<br>
() 2
<br>
conat.
<br>
n, 12,
<br>
fafaa
<br>
() 36
<br>
(Am-c
<br>
12
<br>
Ang
<br>
1.5
<br>
t ?
<br>
I.5
<br>
9890
<br>
f, f
<br>
f,=2
<br>
ge 90 A
<br>
t
<br>
n
<br>
(es-)
<br>
(15-1)
<br>
goode
<br>
Q.B
<br>
Ans
<br>
t
<br>
= 0
<br>
Lothe
<br>
Lcentral
<br>
Ane
<br>
central 4o
<br>
i) forg
<br>
A
<br>
D
<br>
Dothen At,t 2Jtt, coc
<br>
Ftuer
<br>
Je
Grad
<br>
Fotlen 2£,
<br>
0, mm
<br>
TH
<br>
d= 5.9 XI6 m
<br>
0.037 mm
<br>
2
<br>
An
<br>
LA 2022
<br>
Q.20)
<br>
O. m m
<br>
dman
<br>
8 XI69
m
<br>
d
5.9 X 10 m
<br>
() Red
<br>
B 5.9 X107 x o
<br>
ole x Io3
<br>
29.5
<br>
Bdd
<br>
@)
Gres
<br>
Gven
<br>
(Reo Bmx.
<br>
B0:37 X16
m
<br>
)
<br>
B
O37 mm)
<br>
(Ans-e)
<br>
LA 2022
<br>
Q.21)
<br>
LA 201>
<br>
.22
<br>
fam
<br>
(%)
<br>
T
<br>
(8) Dukle
<br>
D'=2D
<br>
(Bng- c
<br>
YDSE TS) 600 nm
<br>
m E
<br>
An
<br>
LA201b
<br>
23
<br>
dt 1
1m
<br>
Df m
<br>
n=3
<br>
BdD
<br>
500X
J0m
<br>
Xn (2n)
<br>
2
<br>
) 5o mm
<br>
X3l.2
<br>
(6) 00YeagLs
<br>
X163
<br>
Xa l.25 M)
<br>
Temady
<br>
LA
20l6
<br>
o25
<br>
A
<br>
X =
<br>
S
<br>
)
<br>
(A) ZeD
<br>
T
<br>
An
<br>
Neuton t Yowg
<br>
Frenel t)
<br>
GiDIIS ( Res'etance)
<br>
(Apantue)
<br>
Gmdtns (sTà)
<br>
q-n
<br>
(aaa)
<br>
31[)7
<br>
faads
<br>
Do-faadr (Fnel's dtaaton)
<br>
Ex
<br>
T
<br>
faaty (Fraunh olfon dutrdtn);
<br>
AX
<br>
b
<br>
b sno
<br>
8fngle Slt
<br>
n
<br>
b
<br>
b
<br>
(n y2, 3.)
<br>
AX
(2nt1)
<br>
(2n t1)d
<br>
2b
<br>
b
<br>
(2n +)
<br>
2A
<br>
b
<br>
3d
<br>
b
<br>
2b
<br>
25
<br>
2b
<br>
X,
<br>
D
<br>
X
<br>
hdD
<br>
X
<br>
2AD
<br>
b
<br>
(X, (2nt1)
<br>
2 b
<br>
AD
<br>
25
<br>
t
<br>
2X
<br>
Sereey
<br>
2nd
<br>
b
<br>
2 na
<br>
fo
<br>
I-Lo. ( Sin)2
<br>
Sn2nT2
<br>
2n]I
<br>
Qkbibuton )
<br>
s¢- (2n +1)
<br>
Do
<br>
22
<br>
34
<br>
S'n57
<br>
6
<br>
L mi
nmg
<br>
d(2nt)
<br>
L49
<br>
ghd
<br>
mnima
<br>
20/
<br>
QndGradp
<br>
Ans
<br>
2 dp
<br>
(A) O5 mm
<br>
2
<br>
4 m
<br>
b
<br>
R
<br>
10
<br>
hd Grade 2022,
<br>
-fsr
R
<br>
(ohractton rtig)
<br>
b
<br>
bngn
<br>
An- C
<br>
-.
<br>
nd Groacle 2022
<br>
(A
<br>
299 2
<br>
ep G570 A
<br>
1
<br>
) 533 6
<br>
h,
<br>
nd conat.
<br>
65 0
<br>
65700
<br>
O3650
<br>
NOTE
<br>
B6 5D,
<br>
b
<br>
d=
<br>
[Ans-c)
<br>
Q.29
<br>
Grrade
<br>
(
<br>
Band
<br>
Banola
<br>
Bande
<br>
Anels emaln
<br>
hd
<br>
faay
<br>
Real dmo
<br>
d
slue(deol
<br>
max
<br>
(Ans-C
<br>
20o00
<br>
bsín n
<br>
Ð-vey snal
<br>
b
<br>
"
d, 8.9 X10
m
<br>
b
<br>
zls
<br>
20, 0b0
<br>
2
<br>
2X)04
<br>
3.9 xo
<br>
2X106
<br>
190
<br>
2X 166
<br>
0385
<br>
-19 X57.3
<br>
=59,a0
<br>
Jt Grace s3
<br>
Qo81
<br>
o32
<br>
15000
<br>
b nA
<br>
Bine
<br>
b1X6X10
<br>
ín 30
<br>
bl210
<br>
Per cm
<br>
333 picm
<br>
z
<br>
sls
<br>
80
<br>
NNo333
<br>
12.
<br>
N
8o 333X1o
<br>
Ans
<br>
Q.83
<br>
B0
<br>
18 00 A
<br>
9
<br>
Softy -. 24
<br>
(20)
<br>
() 4200 n° 600
<br>
5000
<br>
b
<br>
70
<br>
fGs sfa
<br>
6000
<br>
d2
<br>
6000 X0
<br>
afn (3)
<br>
md bsné
<br>
1XS000 XroO= bxsn30
<br>
b 10
<br>
Sine
<br>
Si5|)
<br>
2
<br>
e si4)
<br>
(2n+1)= bsne
<br>
2
<br>
= b Sine
<br>
26
<br>
2 5000XID°
<br>
Unolais
<br>
(Dolatise
<br>
09164 |2025
<br>
Potasng
plane
(qayas
<br>
(Anab's)
<br>
yoR)
<br>
LdRJ /Pola'sed Liqkt) -
<br>
i) PLane Pslaze
<br>
Oscillatia)
<br>
LSane Gro pagation (yealiad
<br>
ob20))
<br>
fta K
-
<br>
(Cireulanly Relanle ed
<br>
Y
<br>
L- gry
<br>
X
<br>
(i) Epteally Polanised
<br>
Y
<br>
R- grífay
<br>
X
<br>
X
<br>
Bo
<br>
B
<br>
Es
<br>
Theee ap
<br>
Pespondouds
<br>
gd Polaise
<br>
)
<br>
fasos
<br>
R
<br>
.L mX.
<br>
(i) omflet'on
<br>
() regractn
<br>
dontle nafoactin
<br>
d'e heo
m
(fieva)
<br>
1
<br>
NOT
<br>
E9i- ip
<br>
90
<br>
(buld)
<br>
Rauerl (do)
<br>
Denser (He)
<br>
Sin
<br>
Sinr
<br>
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Sin dp
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Lp-90- 37
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To
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cos
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Anl A
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(Aslari ee)
<br>
fa (Biot)
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(oghead Actit)
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opheally adive
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(D= ,+ ,+,
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matteh
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Avelzes
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Dcteotatry
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Thickness
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LA 20l6
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<br>
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tun
<br>
=)
<br>
tun io
<br>
tus'
<br>
|.33
<br>
uwate
<br>
-
<br>
Ane-]
<br>
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