Geography, Gg (S-2) Fundamentals of Geographical Analysis ...ravindragaikwad.yolasite.com/resources/SYBA... · Geography, Gg (S-2) Fundamentals of Geographical Analysis Center: Sangamner

UNIVERSITY OF PUNEGeography, Gg

(S-2) Fundamentals of Geographical Analysis

Center: Sangamner College Sangamner (30)

Class – SYBA

Time: 4 Hrs.

¹ãÆͶã 1 ‚ã ) ‡ãŠâÔãã¦ããèÊã ÔãìÞã¶ãñ¶ãìÔããÀ Á¹ããâ¦ãÀ ‡ãŠÀãi) 1:380160

„¦¦ãÀ : 1:380160

1 ƒâÞã =380160

63360 ƒâÞã =1 ½ãõÊã 1 ƒâÞã =380160 ÷63360

1 ƒâÞã =6 ½ãõÊã ii) 1Ôãñ. ½ããè.=

„¦¦ãÀ : 1Ôãñ. ½ããè.= 10

100000Ôãñ. ½ããè.= 1 Ôãñ. ½ããè.=

1 Ôãñ. ½ããè.=

1 :1000000

ºã ) 1: 126720 ¹ãƽãã¥ã ‚ãÔãÊãñʾãã ¶ã‡ãŠãÍããÔããŸãè ½ãõÊã ¦ã¾ããÀ ‡ãŠÀã.

„¦¦ãÀ : 1: 126720

1 ƒâÞã =380160

63360 ƒâÞã = 1 ƒâÞã =126720

1 ƒâÞã =2 ½ãõÊã ¹ãƽãã¥ã ¹ã›á›ãèÞããè Êããâºããè •ãÀ 1 ƒâÞã =2

½ãõÊã

2

0

¹ãÆͶã 2 ‚ã ) ŒããÊããèÊã ½ããÖãè¦ããèÞ¾ãã ‚ãã£ããÀñ ½ã‡ãóŠ›À ¹ãÆàãñ¹ã¥ã i) ¹ãÆàãñ¹ããè¾ã ¹ãð©ÌããèÞããè ãä¨ã•¾ãã = 3

ii) ) ‚ãàããâÍã ‚ãâ¦ãÀ - 150

iii) ÀñŒããâÍã ‚ãâ¦ãÀ - 300

iv) ãäÌãÔ¦ããÀ 750 „¦¦ãÀ ¦ãñ 75

UNIVERSITY OF PUNE Geography, Gg-201(Practical Examination) March / April - 2014

2) Fundamentals of Geographical Analysis

Center: Sangamner College Sangamner (30)

Total Marks: 100

BATCH - III Date

SECTION – I

Á¹ããâ¦ãÀ ‡ãŠÀã. 1:380160 (ãäºãÆ›ãèÍã Í㺪 ¹ãƽãã¥ãã¦ã Á¹ããâ¦ãÀ ‡ãŠÀã )

380160 ƒâÞã ½ãõÊã ÷63360 ½ãõÊã

10 ãä‡ãŠ. ½ããè. ( ½ãñ›Èãè‡ãŠ ½ãã¹ã¥ã ¹ã£ª¦ããè¦ã ‚ãâ‡ãŠ ¹ãƽãã¥ãã¦ã Á¹ããâ¦ãÀ ‡ãŠÀã)10 ãä‡ãŠ. ½ããè.

Ôãñ. ½ããè.= 1 ãä‡ãŠ. ½ããè. 10 ×100000 Ôãñ. ½ããè. 1000000 Ôãñ. ½ããè.

000000

ÔãÊãñʾãã ¶ã‡ãŠãÍããÔããŸãè ½ãõÊã㠽㣾ãñ ‚ãâ¦ãÀ ½ããñ•ã¦ãã ¾ãñƒÃÊã ‚ãÍããè Ôãã£ããè ¹ãƽãã¥ã¹ã›á›ãè .

126720 380160 ƒâÞã

=1 ½ãõÊã 126720 ÷63360 ½ãõÊã

½ãõÊã ¹ãƽãã¥ã ¹ã›á›ãèÞããè Êããâºããè 5 ƒâÞã ÜãñÌãî

2 ½ãõÊã ¦ãÀ 5 ƒâÞã = 10 ½ãõÊã ‚ãâ¦ãÀ ªÍãÃãäÌã¦ãã ¾ãñƒÃÊã

2 4 6 8 ½ãõÊã

½ã‡ãóŠ›À ¹ãÆàãñ¹ã¥ã (Mercator's Projection) ¦ã¾ããÀ‡ãŠÀã. 3 Ôãñ. ½ããè.

750 ªãäàã¥ã ‚ãàãÌãð¦¦ã

Total Marks: 100

Date – 27/03/2014

(02)

( ½ãñ›Èãè‡ãŠ ½ãã¹ã¥ã ¹ã£ª¦ããè¦ã ‚ãâ‡ãŠ ¹ãƽãã¥ãã¦ã Á¹ããâ¦ãÀ ‡ãŠÀã)

½ã£¾ãñ ‚ãâ¦ãÀ ½ããñ•ã¦ãã ¾ãñƒÃÊã ‚ãÍããè Ôãã£ããè ¹ãƽãã¥ã¹ã›á›ãè . (08)

¦ã¾ããÀ‡ãŠÀã. (10)

‚ãàãÌãð¦¦ã ãäÌãÓãìÌãÌãð¦¦ãã¹ããÔãî¶ã ‚ãâ¦ãÀ 15

0 0.265 × ãä̈ 㕾ãã

300 0.549 × ãä̈ 㕾ãã

450 0.880 × ãä̈ 㕾ãã

600 1.317 × ãä̈ 㕾ãã

750 2.025 × ãä¨ã•¾ãã

„¦¦ãÀ : ¹ãÆ©ã½ã ãäÌãÓãìÌãÌãð¦¦ããÞããè Êããâºããè ‡ãŠã¤î ãäÌãÓãìÌãÌãð¦¦ããÞããè Êããâºããè = 2 � R 2× 3.14 × 3 Ôãñ. ½ããè. = 18.84 Ôãñ. ½ããè. ªãñ¶ã ÀñŒããÌãã覦ãã½ã£ããèÊã ‚ãâ¦ãÀ = 2 � R 360

= 18.84× 30 360

= 1.57 Ôãñ. ½ããè. ‚ãàãÌãð¦¦ã ãäÌãÓãìÌãÌãð¦¦ãã¹ããÔãî¶ã ‚ãâ¦ãÀ 15

0 0.265 × 3 = 0.795

300 0.549 × 3 = 1.647

450 0.880 × 3 = 2.64

600 1.317 × 3 = 3.951

750 2.025 × 3 = 6.075

ºã ) ‡ãŠãñ¥ã¦ãñÖãè ªãñ¶ãÌãÀ ã䛹ãã ãäÊãÖã . i) ØãÆñ› ãäºãÆ›¶ã Öã Ôã½ãÍããè¦ããñӥ㠇ãŠã䛺ãâ£ãã¦ããèÊã ªñÍã „¦¦ãÀ : Ôãã£ãñ †‡ãŠ ¹ãƽãã¥ã ‚ãàãÌãð¦¦ã Íãâ‡ãîŠ ¹ãÆàãñ¹ã¥ã „¹ã¾ãì‡ã‹‡ãŠ ŸÀñÊã. ii) ‡ãŠãñ¥ã¦¾ãã ¹ãÆàãñ¹ã¥ãã¦ã ÔãÌãà ‚ãàãÌãð¦¦ãñ ¹ãƽãã¥ã ‚ „¦¦ãÀ : ºããù¶ãÞ¾ãã ¹ãÆàãñ¹ã¥ãã¦ã ÔãÌãà ‚ããàãÌãð¦¦ãñ ¹ãƽãã¥ã ‚ããàãÌãð¦¦ãñ ‚ããÔã¦ãã¦ã

¹ãÆͶã 3 ‚ã) 1. 2011 Þ¾ãã •ã¶ãØã¥ã¶ãñ¶ãìÔããÀ ¼ããÀ¦ãã¦ããèÊã À㕾ããä¶ãÖã¾ã ÔããàãÀ¦ãã ¦¾ãã ‚ãã£ããÀñ Ôãâ¾ãì‡ã‹¦ã

À㕾㠇ãñŠÀß

ãä½ã¢ããñÀã½ã ãä¨ã¹ãìÀã

2.2011 Þ¾ãã •ã¶ãØã¥ã¶ãñ¶ãìÔããÀ ¼ããÀ¦ãã¦ããèÊã ãäÌããäÌã£ã À㕾ãã¦ããèÊã •ããèÌã¶ã Ô¦ãâ¼ããÊãñŒã ‡ãŠã¤ì¶ã ãä¶ãÓ‡ãŠÓãà ãäÊãÖã.

À㕾ã

•ããèÌã¶ã ‚ãã¾ãìýãã¶ã

0%

10%

20%

30%

40%

50%

60%

70%

80%

90%

100%

12001

Y

i) ØãÆñ› ãäºãÆ›¶ã Öã Ôã½ãÍããè¦ããñӥ㠇ãŠã䛺ãâ£ãã¦ããèÊã ªñÍã ªãŒããäÌ㥾ããÔããŸãè ‡ãŠãñ¥ã¦ãñ ¹ãÆàãñ¹ã¥ã „¹ã¾ãì‡ã‹‡ãŠ ‚ããÖñ?

„¦¦ãÀ : Ôãã£ãñ †‡ãŠ ¹ãƽãã¥ã ‚ãàãÌãð¦¦ã Íãâ‡ãîŠ ¹ãÆàãñ¹ã¥ã „¹ã¾ãì‡ã‹‡ãŠ ŸÀñÊã.

ãñ¥ã¦¾ãã ¹ãÆàãñ¹ã¥ãã¦ã ÔãÌãà ‚ãàãÌãð¦¦ãñ ¹ãƽãã¥ã ‚ãàãÌãð¦¦ãñ ‚ããÔã¦ãã¦ã ? „¦¦ãÀ : ºããù¶ãÞ¾ãã ¹ãÆàãñ¹ã¥ãã¦ã ÔãÌãà ‚ããàãÌãð¦¦ãñ ¹ãƽãã¥ã ‚ããàãÌãð¦¦ãñ ‚ããÔã¦ãã¦ã

Þ¾ãã •ã¶ãØã¥ã¶ãñ¶ãìÔããÀ ¼ããÀ¦ãã¦ããèÊã À㕾ããä¶ãÖã¾ã ÔããàãÀ¦ãã (%) ãäÌã¦ãÀ¥ã ãäªÊãñÊãñ ‚ãÔãì¶ã ¦¾ãã ‚ãã£ããÀñ Ôãâ¾ãì‡ã‹¦ã Ô¦ãâ¼ããÊãñŒã ‡ãŠã¤ì¶ã ãä¶ãÓ‡ãŠÓãà ãäÊãÖã.

2001 2011 2013

92.19 93.91 95.5

88.8 91.6 96.6

73.19 87.8 94.65

•ã¶ãØã¥ã¶ãñ¶ãìÔããÀ ¼ããÀ¦ãã¦ããèÊã ãäÌããäÌã£ã À㕾ãã¦ããèÊã •ããèÌã¶ã‚ãã¾ãìýãã¶ã ãäÌã¦ãÀ¥ã ãäªÊãñÊãñ ‚ãÔãì¶ã ¦¾ãã ‚ãã£ããÀñ Ôãã£ãã ¼ããÊãñŒã ‡ãŠã¤ì¶ã ãä¶ãÓ‡ãŠÓãà ãäÊãÖã.

¹ãâ•ããºã ãäÖ½ããÞãÊã ¹ãƪñÎã

½ãÖãÀãÓ›È ÖããäÀ¾ãã¥ãã ¦ãã½ããè߶ãã¡î

•ããèÌã¶ã ‚ãã¾ãìýãã¶ã 74.5 73.8 73.4 72.9 72.4

2 32013

X

(05)

ªãŒããäÌ㥾ããÔããŸãè ‡ãŠãñ¥ã¦ãñ ¹ãÆàãñ¹ã¥ã „¹ã¾ãì‡ã‹‡ãŠ ‚ããÖñ?

ãäÌã¦ãÀ¥ã ãäªÊãñÊãñ ‚ãÔãì¶ã (05)

‚ãã¾ãìýãã¶ã ãäÌã¦ãÀ¥ã ãäªÊãñÊãñ ‚ãÔãì¶ã ¦¾ãã ‚ãã£ããÀñ Ôãã£ãã (05)

¦ãã½ããè߶ãã¡î

ãä¨ã¹ãìÀã

ãä½ã¢ããñÀã½ã

‡ãñŠÀß

ÔãîÞããè

ºã) ŒãããäÊãÊã ½ãããäÖ¦ããèÞ¾ãã ‚ãã£ããÀñ ‡ãŠ½ãã¶ããè Ìã‰ãŠ (Ogive curve) ‡ãŠã¤î¶ã ãä¶ãÓ‡ãŠÓãà ãäËÖã.

ÌãØããĦãÀ 0-10 10

ÌããÀâÌããÀ¦ãã 02 08

71

71.5

72

72.5

73

73.5

74

74.5

75

¹ãâ•ããºã ãäÖ½ããÞãÊã ¹ãƪñÎã

Y

ŒãããäÊãÊã ½ãããäÖ¦ããèÞ¾ãã ‚ãã£ããÀñ ‡ãŠ½ãã¶ããè Ìã‰ãŠ (Ogive curve) ‡ãŠã¤î¶ã ãä¶ãÓ‡ãŠÓãà ãäËÖã.

10-20 20-30 30-40 40-50 50-60 60-70

08 12 18 28 22 06

ãäÖ½ããÞãÊã ¹ãƪñÎã ½ãÖãÀãÓ›È ÖããäÀ¾ãã¥ãã ¦ãã½ããè߶ãã¡îX

(10)

70 70-80

04

¹ãÆͶã : 4 ‚ã) Ôã½ãàã ãäªÊãñʾãã ÔãîÞã¶ãñ¶ãìÔããÀ Ôã½ã¦ãÊã ¹ãŠÊã‡ãŠ / ÊããññÊã‡ãŠãè¾ã Öãñ‡ãŠã¾ãâ¨ããÞ¾ãã ÔããÖã¾¾ãã¶ãñ ÔãÌãñÃàã¥ã ‡ãŠÁ¶ã ‚ããÀãŒã¡ã ¦ã¾ããÀ ‡ãŠÀã . (12)

ºã) ÊããññÊã‡ãŠãè¾ã Öãñ‡ãŠã¾ãâ¨ããÞ¾ãã ÔããÖã¾¾ãã¶ãñ ¹ãì¤ãèÊã ãäªØãâÍã ‚ããÊãñÊãñ ‚ããÖñ ¦¾ããâÞ¾ãã¦ã ªìÁÔ¦ããè ‡ãŠÁ¶ã ãäªØãâÍã ¹ãì¶Öã ãäÊãÖã ¦¾ããÌãÁ¶ã ‚ããÀãŒã¡ã ¦ã¾ããÀ ‡ãŠÀã .‚ããÀãŒã¡ã ¹ãî¥ãà Öãñ¦ã ¶ãÔãñÊã ¦ãÀ ºãã…¡ãè•ã ¹ã£ª¦ããè¶ãñ ¦ããñ ¾ããñؾ㠹ãƽãã¥ã Üãñ…¶ã ¹ãî¥ãà ‡ãŠÀã . (08)

ÀñÓãã ‚ãØãÆãäªØãâÍã ¹ãÍÞããäªØãâÍã ªìÁÔ¦ããè ‚ãØãÆãäªØãâÍã ¹ãÍÞããäªØãâÍã ‚ãâ¦ãÀ (½ããè.)

AB 590 237

0 -1 58

0 238

0 50

BC 1240 305

0 +1 125 305

0 40

CD 1950 15

0 195

0 15

0 45

DE 2680 89

0 268

0 88

0 50

EA 3300 150

0 +1 331

0 151

0 40

¹ãÆͶã : 5 ‚ã) ã䛹ãã ãäËÖã. (04) 1. Ô©ãË„ÞÞããâ‡ãŠ

„¦¦ãÀ-:- ¶ã‡ãŠãÍãñ ¦ã¾ããÀ ‡ãŠÀ¦ãã¶ãã ¦¾ãã ¹ãƪñÍãã¦ããèÊã ¶ããñ•ã¥ããè ‡ãŠÁ¶ã ãä¶ãÀãä¶ãÀãß¿ãã ã䟇ãŠã¥ããâÞããè Ôã½ãì³ Ôã¹ãã›ãè¹ããÔãî¶ãÞããè „âÞããè ½ããñ•ãÊããè •ãã¦ãñ. ‚ãÍããè „âÞããè ªÍãÇ㊠ã䟇ãŠã¥ãñ ¶ã‡ãŠãÍãã¦ã ãä›âºããâÞ¾ãã ÔããÖã¾¾ãã¶ãñ ªÍãÃÌãî¶ã ¦¾ãã ãä›âºãã•ãÌãß „âÞããè ªÍãÇ㊠‚ãâ‡ãŠ ãäÊããäÖÊãñÊãñ ‚ãÔã¦ãã¦ã ¾ã㠹㣪¦ããèÔã Ô©ãË„ÞÞããâ‡ãŠ ãÔãñ ½Ö¥ã¦ãã¦ã.

ºã) ŒããÊããèÊã ¼ãî‚ãã‡ãŠãÀ ªãŒãÌãã. (06)

1“ÌÖãè” ‚ãã‡ãŠãÀãÞããè ªÀãè

1. ¹ãã¾ãžãã¹ãã¾ãžããÞãã „¦ããÀ

¹ãÆͶã : 6 ‚ã) ÔãÖÊã Ìãð¦¦ããâ¦ã (15) ºã) •ã¶ãÃÊã Ìã ½ããõãäŒã‡ãŠ (10)

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