215gelombang-110730234148-phpapp01 (1)
TRANSCRIPT
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BAHAN AJAR FISIKA KELAS XII SEMESTER I
OLEH
BAHAN AJAR FISIKA KELAS XII SEMESTER I
REVIEW OLEH:
NUR SAMSUDIN.S.Pd.FisSMA NEGERI 2 PURBALINGGA
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Stada! "#$%&t&si da "#$%&t&si dasa!
Idi"at#! P&'a%aia
Mat&!i
Lati(a
E)a*+asi
K&*+a!
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, Standar Kompetensi.M&&!a%"a "#s&% da %!isi% -&a*a-&*#$/a- da*a$ $&0&*&sai"a $asa*a(
, Kompetensi Dasar.
M&d&s"!i%si"a -&a*a da 'i!i1'i!i
-&*#$/a- s&'a!a +$+$
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Idi"at#! P&'a%aia
, M&-id&tii"asi "a!a"t&!isti" -&*#$/a-t!as&!sa* da *#-it+dia*
, M&-id&tii"asi "a!a"t&!isti" -&*#$/a-
$&"ai" da &*&"t!#$a-&ti", M&0&*idi"i siat1siat -&*#$/a-
3%&$at+*a4%&$/iasa5 s+%&!%#sisi5it&!&!&si5 dis%&!si5 di!a"si5 da%#*a!isasi6s&!ta %&&!a%0a da*a$ "&(id+%a s&(a!i1(a!i
, M&-id&tii"asi %&!sa$aa -&*#$/a-/&!a*a da -&*#$/a- stasi#&!
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GELOMBANG
I. Pengertian Gelombang
G&*#$/a- ada*a( %&!a$/ata -&ta!a
II. P&$/a-ia G&*#$/a-
7. P&$/a-ia G&*#$/a- "a!&a A!a( -&ta!0a1 G&*#$/a- t!as)&!sa*
1 G&*#$/a- L#-it+dia*
2. P&$/a-ia G&*#$/a- "a!&a A$%*it+d# da as&0a
1 G&*#$/a- B&!a*a
1 G&*#$/a- Dia$ 3 Stasi#&!68. P&$/a-ia -&*#$/a- "a!&a $&di+$0a
1 G&*#$/a- M&"ai"
1 G&*#$/a- E*&"t!#$a-&ti"
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S&t&*a( A /&!-&ta! s&*a$a t d&ti" $a"a titi" P t&*a( /&!-&ta! s&*a$a:
P
A
I
II
X
V
Y
x
T
t
T
t
T
tatau
v
xtt p
vx
p
p =
==
GELOMBANG BERJALANRANS!ERSAL
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Ma"a Si$%a-a G&*#$/a- /&!a*a :
k=
2
2 x
Y = A Sin (t - )T v
t xY = A Sin (2 - 2 )
T
Y = A Sin (2ft - kx)
xY = A Sin (2ft - 2 )
ptSinY=T
2=
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Se"ara #m#m persamaanGelombang ber$alan %
= xftAyP 22sin
( )kxftAyP = 2sinDi$aa :9% Si$%a-a -&*#$/a- di titi" P 3 $5'$ 6
A A$%*it+d# -&*#$/a- 3 $5'$ 6
X Ja!a" titi" P da!i titi" %+sat O 3 $5 '$ 6
V K&'&%ata !a$/at -&*#$/a- 3 $4s5 '$4s 6
" Bi*a-a -&*#$/a-
Paa- -&*#$/a- 3 $5'$ 6
F!&"+&si G&*#$/a- 3 H; 6
T P&!i#d& -&*#$/a- 3 s 6
< K&'&%ata s+d+t 3 !ad4s 6
t La$a0a titi" asa* t&*a( /&!-&ta! 3 s 6
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Gelombang Stasioner
& Gelombang Diam '
a. Pemant#lan Pada ($#ng Bebas
P
07
Ut+" G&*#$/a- Data- di titi" P:
L
)
11
PP
tl x t l xt t
v T T
= =
22
PP
tl x t l xt t
v T T
+ += = Ut+" G&*#$/a- %at+* di titi" P:
-
+
=
xl
TtAy 2sin1
=
xl
T
tAy 2sin
2
02
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Ut+" -&*#$/a- Stasi#&!
)(2cos2sin2
xl
T
tAyP
=
9P
07
= 02
=
l
TtxAyP 2sin)(2cos2
2 .cos 2 ( ) .x
A amplitudo gel stasioner
=
2 .cos 2 ( ) Px
A A
=
=
l
T
tAy PP 2sin
Ma"a Si$%a-a G&*#$/a- Stasi#&! di titi" P :
sin 2 sin 2pt l x t l x
y A AT T
= + +
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Ut+" -&*#$/a- Stasi#&!
Leta* Simp#l dan Per#t %
L&ta" si$%+* da %&!+t di(it+- da!i ++- %at+* "& titi" 0a-
/&!sa-"+ta .
+. Leta* simp#l.Si$%+* t&!adi i"a A% > da da s&'a!a +$+$ t&*&ta" %ada:
S3 2 =76.?@
T&$%at1t&$%at 0a- $&$%+0ai a$%*it+d# t&!/&sa! dis&/+t %&!+tda s&'a!a +$+$ t&*&ta" %ada:
,. Leta* Per#t.
P 3 @ 6
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b. Pemant#lan pada #$#ng tetap
P
0702
C
G&*. data-G&*. %at+*
G&*. stasi#&!
Ut+" G&*#$/a- Data- di titi" P:
+
=
xl
T
tAy 2sin
1
Ut+" G&*#$/a- %at+* di titi" P:
1
=
xl
T
tAy 2sin2 T&!adi *#'ata as&
11
PP
tl x t l xt t
v T T
= =
22
PP
tl x t l xt t
v T T
+ += =
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907=02
)(2cos)(2sin2
lTtxAY +=
tasioneorgelamplitudoA
Ax
A
p
P
.
)(2sin2
=
=
)(2cos
l
T
tAY P +=
sin 2 sin 2t l x t l x
Y A AT T
= + +
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Leta* simp#l dan per#t %
L&ta" si$%+* da %&!+t $&!+%a"a "&/a*i"a -&*.stasi#&! %ada
%&$at+*a ++- /&/as.
L&ta" si$%+* "& : S 3 @ 6
P3 2 =76.?@L&ta" %&!+t "& :
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S#a* Lati(a
7. T&t+"a s+d+t as& -&*#$/a- di titi" P5 i"a titi" Ot&*a( /&!-&ta! s&*a$a 7 s&"#. Ja!a" titi" P "& O 2$ '&%at !a$/at -&*#$/a- $4s da %&!i#d&-&*#$/a- ada*a( 7 s&"#
2. S&/+a( -&*#$/a- /&!a*a$ d&-a %&!sa$aasi$%a-a 0 >5>2 si 3 t C 65 di$aa 0da C da*a$ $ da t da*a$ s5 T&t+"a :
a. a!a( !a$/ata
/. F!&"+&si'. Paa- -&*#$/a-
d. K&'&%ata !a$/at -&*#$/a-
&. A$%*it+d# -&*#$/a-
. /i*a-a -&*#$/a-
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8. S&+tas ta*i 0a- %aa-0a 25 $ di!&ta-"a0a- ++-0a dii"at %ada s&/+a( tia-5"&$+dia++- *ai di-&ta!"a (a!$#is d&-a !&"+&si 2H; da a$%*it+d# 7> '$. Ji"a '&%at !a$/at
-&*#$/a- da*a$ ta*i > '$4s. T&t+"a :a. A$%*it+d# -&*#$/a- stasi#&! dis&/+a( titi"0a- /&!a!a" 7825 '$ da!i titi" aa*
/. Si$%a-a -&*#$/a- %ada titi" t&!s&/+t s&t&*a(ta*i di-&ta!"a s&*a$a 72 s&"#
'. L&ta" si$%+* "& &a$ tida" t&!$as+" S>
d. Ba0a"0a %#*a -&*#$/a- stasi#&! 0a-t&!adi %ada ta*i
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P&$/a(asa
7. Di"&ta(+i :
t 7 s&"# C 2 $
V $4s T 7 s&"#
Dita0a"a :
... !ad
P&0&*&saia :
=
v
xtf 2
radianf ==
= )2
1(12
4
212
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P&$/a(asa
2. Di"&ta(+i :
0 >5>2 si 3 t C 6
Dita0a"a :
a. A!a( !a$/at -&*#$/a-
/. A ..... &. @ .....
'. ..... . V .....
d. " .....
P&0&*&saia :
a. Ka!&a tada did&%a C &-ati 316 da did&%a t %#siti 3 = 6
$a"a a!a( !a$/ata -&*#$/a- "& "aa
/. A >5>2 $ 2 '$ dia$/i* da!i %&!sa$aa si$%a-a
'. 2 t t 2 H;d. " 4$
&. " 2 4 @ @ 24" 75 $
. V .@ C 75 52 $4s
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8. Di"&ta(+i :L 25 $ 2> '$ A 7> '$ 2 H; T s&"# V > '$4st 72 s&"#X 2> 7825 775 '$
Dita0a"a : a. As .......... /. 9 .......... '. SO ..........
d. /a0a"0a %#*a -&*#$/a- ..P&0&*&saia :@ V4 >42 2> '$
)(2sin2.
x
AAa p=)
20
!11"(2sin10.2 =pA
0#1sin.20=pA
cmAp 21022120 ==
=
20
20122cos
21
PP Ay
=
l
T
tAyb PP 2cos.
( ) ( )!12242cos210 = Py
( ) ( )+= 22cos210Py
( ) ( )2#cos210=P
y
( ) ( )cos210=Py( ) cmyP 210)1.(210 ==
'. cmSnSn $020.2
1$
2
1$
=
=
=
d. Ba0a"0a %#*a L 4 @
2>42> 72 %#*a -&*.
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R&&!&si
, -isi*a SMA Bob -oster Erlangga
, ///.pra/eda."om, ///.p01si"s,222."om