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19
i) ii) * i) ii) QB365 https://www.qb365.in/materials/

Transcript of QB365 //teacher.qb365.in/uploads/1568178718-chap_06_optics.pdf · ohp * ... c) ...

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i)

ii)

*

i) ii)

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Page 2: QB365 //teacher.qb365.in/uploads/1568178718-chap_06_optics.pdf · ohp * ... c) ...

* OHP

*

O `U’I `I’ `O’ `V’

M

I (V)O (u)

*

*

O360n 1n

* 90O

O

O360n 1 4 1 390

* O0

i) ii)

* &

*

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Page 3: QB365 //teacher.qb365.in/uploads/1568178718-chap_06_optics.pdf · ohp * ... c) ...

*

(C)

(C)

(P)

(R)

(R)

(F)

* (F)

*

(F)

(f) (f) (R) ( )

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C F P

PC = RPF = fF CM M

AMC CMF

AMC MCF

CMF MCF

CMF

CF = FM –– (1)`M’ `P’

(1) & (2) CF FP

CP 2 FPCPFP2

Rf2

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i)

ii)

iii)

iv)

2

1

n v f v fmn u f f u

i r1

r

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a b a

bsin isin r

a

b

a b

a

bsin rsin i

a bb a

sin i sin rx x 1sin r sin i

a

b ba

1

a b b

a

b & c

a a b

c

c a

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90O C)

a b 1 bb a aa

b

1 1(or) Sin C (or) C Sin ( )sin C

i)

ii)

* (Optical Fibre)

(10–6m)

*

*

* (Endoscopy)

* 2D

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O’

23O

23O

i) R

2 11 2

u v R

i)

1 22 1

u v R

i)

ii)

i)

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ii)

2 1

R1 R2 ACB

ADB P

O - OP

P A OAACB I’

ADB

I

2 12 1 (1)

v u R

ACB 2 12 1

11

(2)uV R

ACB I1 I 1

ADB

2 11 21

2V RV

1 12 1

1 21 1

R Rv u

2

1 21

1 1 1 11 (4)R RV u

u v = f

2

1 21

1 1 11 (5)R Rf

2 = 1 = 1

1 2

1 1 1( 1) (6)R Rf

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1 1 1V u f

`O’ `I’

I(m)O

i)

1 1 1v u f

1 1 1 1 1;v f v f

v f

F

ii) 2F

| u | 2f1 1 1v u f

1 1 1v f u

1 u fv uf

ufvu f

f2f

iii) 2F

u Fv ; u 2fu F

v 2f

2f

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iv) F 2F

2F

v) F

u Fu f Vu F

vi) F

F

u & f V

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1Pf

(D)

* f1, f2

1 2P P , P 1 2

1 1 1f ff

* f1, f2

1 2 1 21 2 1 2

1 1 1 d P P P d P Pf f f f f

ABC

A PQ AB

QR RS

i1, r1, r2 i2 PQ RS

(R)

QER FER EQR ERQ

1 1 2 2d (i r ) (i r )

1 2 1 2d (i r ) (i r ) (1)

AQORQ R

Q R 180 OA QOR 180 (2)

QOR O

1 2r r QOR 180 (3) 1 2r r A (4) 1 2d i i A

1 2A d i i

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(D) or () i d D

D

1 2i i i 1 2r r r 2r A Ar2

2i A D A Di

2

Sin iSin r

Sin (A D)ASin ( )2

VIBGYOR (V)(I)(B)(G)(Y)(O)(R)

(A )Sin2

ASin 2

A ASin2 2

A ASin2 2

(A )2A2

A A

( 1) A (1)

v r v r

v = (v – 1) A –– (2)r = (r – 1) A –– (3)&

v r v r( ) A (4 )

( v r)

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y y

y y( 1) A

y rv r

y y

( ) A(4 ) :(5) ( 1) A

v r v r

y y 1

v r

y

y r

y 1

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`f’ f

f/2 f 2f

90O 120O 135O 175O

0 12

f 2f 4f 0

90O

60O 30O

45O

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21 ms–1

21 ms–1 11 ms

21

10.5 ms–1 11 ms

10.5

2

34O

0O 65O

17O 34O

32

43

A B

`d’ A B

u v

A1, & A2

1 2A A2

1 2

1 1A A

1 2A A 1 2A A2

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d

d4

d2

d4

d2 d 4

32

43

1 8Sin 9

1 8Sin 9

1 2Sin 3

1 8Sin 9

A ACot2

(180O – 3A) (180O + 2A) (90O – A) (180O – 2A) 5O

7.75O 0.5O 5.8O 0.17O

3 L2

3 L 3 L2 L

1 2 3, 2 1 3

&

32 2 1

2 3

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32

43

F2 f 3f

4 4f3

1 2

g w43 ,2 3

1 2 2 1 2

3

2

ABC (AB = BC)

43 2

3

14

3 t 2

32

4t3 3t

2 t8 t

6 60O

30O

2 2 3 3

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x x

Acot 2

90O – A 180O + 2A 180O – 3A 180O – 2A 70O

45O 30O 55O 50O

45O

f1 f2 d

d

f1 + f2 –f1 + f2 2f1 + f2 –2f1 + f2

1, 2 & 3 1 & 2 2 & 4 1 & 3

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