04 apr 2015 a
TRANSCRIPT
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LT 2g
LT 2g
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2h
4R
3h
4
5h
8
23h
8R
2h
4R
3h
4
5h
8
23h
8R
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2MR
32 2
2MR
16 2
24MR
9 3
24MR
3 3
R
2
GM
2R
GMR
2GM
3R
2GMR
2MR
32 2
2MR
16 2
24MR
9 3
24MR
3 3
R
2
GM
2R
GM
R
2GM
3R
2GMR
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1
Y
2
MT A1T Mg
2
M MgT 1T A
2
MT A1T Mg
2
M
T A1
T Mg
4Uu T
1 Up
3 V
1
TR
31
TR
1
Y
2
MT A1T Mg
2
M MgT 1T A
2
MT A1T Mg
2
M
T A1
T Mg
4Uu T
1 U
p3 V
1
TR
31
TR
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p
v
C
C
3 5
6
3 56
12
1
2
p
v
C
C
3 5
6
3 56
12
1
2
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0 0 03V 5V 3V, ,
2 4 4
0V
4
0 0 03V 5V 3V, ,2 4 4
0V
4
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1F→
2F→
1 2F F 0→ →
1F→
2F→
1F→
2F→
1F→
2F→
1F→
2F→
1 2F F 0→ →
1F→
2F→
1F→
2F→
1F→
2F→
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0
gLsin
cos
0
gL2sin
cos
0
gL2 tan
0
gLtan
0
gLsin
cos
0
gL2sin
cos
0
gL2 tan
0
gLtan
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8/20/2019 04 Apr 2015 A
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1 1 1
> sin sin A sin
1 11
< sin sin A sin
1 1 1 > cos sin A sin
1 1 1
< cos sin A sin
1 1 1
> sin sin A sin
1 11
< sin sin A sin
1 1 1 > cos sin A sin
1 1 1
< cos sin A sin
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- I - II
(A) (i)
(B) (ii)
(C) (iii)
(iv)
List - I List - II
(A)Franck-Hertz
Experiment.(i)
Particle nature
of light
(B)Photo-electric
experiment.(ii)
Discrete energy
levels of atom
(C)Davison - Germer
Experiment.(iii)
Wave nature of
electron
(iv)Structure of
atom
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2MaxQ
2
MaxQ
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1
103
1
206
2309
1
412
1
103
1
206
2309
1
412
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2 22NO(g) O (g) 2NO (g)
12n (1.6 10 )
86600R (298)
l
2 22NO(g) O (g) 2NO (g)
12n (1.6 10 )
86600R (298)
l
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2A B C
1
[A]2
1
[C]2
2A B C
1
[A]2
1
[C]2
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4 2 2
4
KMnO SOCl H /Pd
BaSOToluene A B C → → →
2NaNO /HCl CuCN/KCN20 5 C
D E N → →
4 2 2
4
KMnO SOCl H /Pd
BaSOToluene A B C, → → →
2NaNO /HCl CuCN/KCN20 5 C
D E N → →
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1 21 2
2
2
z z
z z
2
10 8
9
a 2a
2a
1 21 2
2
2
z z
z z
2
10 8
9
a 2a
2a
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( )
501 2 x
( )501
3 12
( )501
32
( )501
3 12
( )501
2 12
4 4 41 2 3G 2G G
3 3 3 3 33 1 2 1 2 31....
1 1 3 1 3 5
( )50
1 2 x
( )501
3 12
( )501
32
( )501
3 12
( )501
2 12
4 4 41 2 3G 2G G
3 3 3 3 33 1 2 1 2 31....
1 1 3 1 3 5
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( )( )0
1 cos 2 3 cos
tan 4xx xlim
x x→
1
2
1 , 0 3g( ) m 2 , 3 < 5
k x x
x x x
16
5
10
3
( )( )0
1 cos 2 3 cos
tan 4xx xlim
x x→
1
2
1 , 0 3g( ) m 2 , 3 < 5
k x x
x x x
16
5
10
3
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20( )
1 3x
f xlim
x→
3 42 4d
( 1)
x
x x∫
144
4
1c
x
x
144( 1) cx
144( 1) cx
144
4
1 c
x
x
4 2
2 22
logd
log log (36 12 )
xx
x x x∫
2
0
( )1 3
x
f xlim
x→
3 42 4d
( 1)
x
x x∫
144
4
1c
x
x
144( 1) cx
144( 1) cx
144
4
1 c
x
x
4 2
2 22
logd
log log (36 12 )
xx
x x x∫
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732
5
64
15
64
9
32
d( log ) 2 log , ( 1).
d
yx x y x x x
x
732
5
64
15
64
9
32
d( log ) 2 log , ( 1)
d
yx x y x x x
x
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2
3
22
1
9 5
yx
27
4
27
2
2
3
22
19 5
yx
27
4
27
2
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1 2 2 3 4 12
yx z
2 14
3 21
a , b and c→→ →
1( a b ) c ac b
3
→ →→ → →→
b→
c→
2 2
3
23
2
3
2 3
3
1 2 2
3 4 12
yx z
2 14
3 21
a , b→→
c→
1( a b ) c ac b
3
→ →→ → →→
b→
c→
2 2
3
23
2
3
2 3
3
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1155 2
3 3
102
553
121
2203
111
22 3
3 : 1
3 : 2
1 : 3
1155 2
3 3
102
553
121
2203
111
22 3
3 : 1
3 : 2
1 : 3
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1 1 12
2tan tan tan ,
1
x y x
x
1 <3
x
3
2
3
1 3
x x
x
3
2
3
1 3
x x
x
3
2
3
1 3
x x
x
3
2
3
1 3
x x
x
1 1 12
2tan tan tan ,
1
x y x
x
1 <3
x
3
2
3
1 3
x x
x
3
2
3
1 3
x x
x
3
2
3
1 3
x x
x
3
2
3
1 3
x x
x
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