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6 1e distance between tO SouLS Shoua
gmauu
condiuer ba COnstiuetwe avnd DestElut(ve
h t e n .
Conal du a waus amp. a and b pha
os uptnnmpoci em eadr ohin Ga
Suukant wauu u onmLd
aSun wt
=bsinlwt to)
Istwae
Ird wave
REStantwawe Y*Y
=asnwEtbZun(wt¢)
astn wttb{sinuUtCosd t Sun swt)
asun wE +6 sinwtcoso tb siopLaOE
sinwt (atbcost+ bAndCoswE
ROSe =0 tbcos (0
RSine=bsinQ
/TOdhangt to
sun identiy
=RSunwt cose+sUneosuwt)
4RSLnlwE+e).
R-Amplitundu q
LSutantwaue
misisthe equation q
u s u t a n t
wave .
RCDSe=0+8cos +aabDs¢
Rsue bsin*0
R a+b t 2ab UosÙ
R = a+5t2ahtosG
intenSts cAmplibude
T=Ka
Istwawe
Indwaue I, Kb
Resultant waue 1 kR
I =K Ca+b+2abcosp
I = ka+ kh+AKahcosdQ
Condutipns
FO COnsY utUe UNtn nL CBriKE AgL
0 , 27 47 ann
os +1
Bmax atb
Imax < Katb)
Vate. . . 1
Page
Pon dust uctwe ntenu LDak Furg)
,3A, 57, lan=1)A
coso
Rmun E A-b
Inin k la-b)
-
notning umentioned abeut amplltuudLEIniy
FOA Sustined uner4 enle-
0b
COnsuchive Desruchve
Rmun - a -o
Rray Ata:2a
Tmax K2a)4ka Imin =
0
I4I +Iq t aNIt,cos)
I T+TtaNII, Cos o
E21t2I1CDsD
L
mul16 ntlnalt Mt0 81:11
YOLngs Doublesú: Expeimrt Y:D:SE}-
J.gh plaud nuan tthe dObL t S nd S2
The disonte berue en s,and s, s ww Srnan
SUL pLod atdistane 2nwhWaueLg
Si ond S, supeimpL d in au paten
obtained onsdusn wh UWE and uE.
on
Vouqhod tough upaMrpeLML
bvg 4uing u btoinud mhS
w i r uat "ard VugA supunp dalk
i cbioid C siuL.
-s-4t
DFirgw dth
frin widh in Y- DS-E
suLessi ve
The distonie beueen 2 E On &Surtessive
dolk s 414g widt
Date
99
dge.*a*.eaaeans
Consider So a seue e menochhomatie ug
wauuingthk .The distance behueen a slus
d and distane behueen sut and scaleh D.
*Centian FaingA ib aluways biight whU
SSE SS,-
Thuntunsiu ntin euL angl at
pount P_olpdnds _n pam diei
betulLLn hl_wauL om S and S2
Sl
d
S
Path dKenLe SP-SP
SP=SLLyP
SP 0+ (M-4/)
SaP dot lutd/
SaP=S2LtL,P
S2P b +(Mtdla
s,p-s t/xtd/,);A-n44s
(s,P-sP)s,P+P)= d-AtAnd+n
(S2P-SPSPtsP) 2d
Date
Pag
S2P-SP =21d
S+SPP
Pisvenns_cOSe to C
SPSP xB
SP-SP =Znd
A= d
D
.Fo BAigkt Faungi
Pat DAKenA A,2,3. nd
n+1
2 FO DOMREAng
Po
Di euL4 :,2n=i
o
Page
Xnd 2n-1)4
Mn 20-1)AD
nta(n+l)-)AD
2d
Xnt 2n+1XD
2d
nH=Xn=XD_(2)
3=AD
Faung wLdth imans Sanni fo blghE
donring.tduptndsen
(VR AT B1)
2BD
3
ngulaa M h wldth
d adius
4erdtin appanakus dippedn a uWquid
Ban AD_
med AR Ban
d M
9 Oau

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Ydse

  • 1. 6 1e distance between tO SouLS Shoua gmauu condiuer ba COnstiuetwe avnd DestElut(ve h t e n . Conal du a waus amp. a and b pha os uptnnmpoci em eadr ohin Ga Suukant wauu u onmLd aSun wt =bsinlwt to) Istwae Ird wave REStantwawe Y*Y =asnwEtbZun(wt¢) astn wttb{sinuUtCosd t Sun swt) asun wE +6 sinwtcoso tb siopLaOE sinwt (atbcost+ bAndCoswE ROSe =0 tbcos (0 RSine=bsinQ /TOdhangt to sun identiy =RSunwt cose+sUneosuwt)
  • 2. 4RSLnlwE+e). R-Amplitundu q LSutantwaue misisthe equation q u s u t a n t wave . RCDSe=0+8cos +aabDs¢ Rsue bsin*0 R a+b t 2ab UosÙ R = a+5t2ahtosG intenSts cAmplibude T=Ka Istwawe Indwaue I, Kb Resultant waue 1 kR I =K Ca+b+2abcosp I = ka+ kh+AKahcosdQ Condutipns FO COnsY utUe UNtn nL CBriKE AgL 0 , 27 47 ann os +1 Bmax atb Imax < Katb)
  • 3. Vate. . . 1 Page Pon dust uctwe ntenu LDak Furg) ,3A, 57, lan=1)A coso Rmun E A-b Inin k la-b) - notning umentioned abeut amplltuudLEIniy FOA Sustined uner4 enle- 0b COnsuchive Desruchve Rmun - a -o Rray Ata:2a Tmax K2a)4ka Imin = 0 I4I +Iq t aNIt,cos) I T+TtaNII, Cos o E21t2I1CDsD L mul16 ntlnalt Mt0 81:11
  • 4. YOLngs Doublesú: Expeimrt Y:D:SE}- J.gh plaud nuan tthe dObL t S nd S2 The disonte berue en s,and s, s ww Srnan SUL pLod atdistane 2nwhWaueLg Si ond S, supeimpL d in au paten obtained onsdusn wh UWE and uE. on Vouqhod tough upaMrpeLML bvg 4uing u btoinud mhS w i r uat "ard VugA supunp dalk i cbioid C siuL. -s-4t DFirgw dth frin widh in Y- DS-E suLessi ve The distonie beueen 2 E On &Surtessive dolk s 414g widt
  • 5. Date 99 dge.*a*.eaaeans Consider So a seue e menochhomatie ug wauuingthk .The distance behueen a slus d and distane behueen sut and scaleh D. *Centian FaingA ib aluways biight whU SSE SS,- Thuntunsiu ntin euL angl at pount P_olpdnds _n pam diei betulLLn hl_wauL om S and S2 Sl d S Path dKenLe SP-SP SP=SLLyP SP 0+ (M-4/) SaP dot lutd/ SaP=S2LtL,P S2P b +(Mtdla s,p-s t/xtd/,);A-n44s (s,P-sP)s,P+P)= d-AtAnd+n (S2P-SPSPtsP) 2d
  • 6. Date Pag S2P-SP =21d S+SPP Pisvenns_cOSe to C SPSP xB SP-SP =Znd A= d D .Fo BAigkt Faungi Pat DAKenA A,2,3. nd n+1 2 FO DOMREAng Po Di euL4 :,2n=i
  • 7. o Page Xnd 2n-1)4 Mn 20-1)AD nta(n+l)-)AD 2d Xnt 2n+1XD 2d nH=Xn=XD_(2) 3=AD Faung wLdth imans Sanni fo blghE donring.tduptndsen (VR AT B1) 2BD 3 ngulaa M h wldth d adius 4erdtin appanakus dippedn a uWquid Ban AD_ med AR Ban d M 9 Oau