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A 3.250 550.170

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A 3.250 550.1701 3.000 0.250550.4202 2.850 0.150550.5703 1.820 2.750 0.100550.6704 2.130 0.310 550.3605 0.780 1.350551.710B 0.680 0.100551.810

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- ٢٥ -

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ارتفاع الردم ارتفاع الردم ارتفاع الردم ارتفاع الردم

خط اإلنشاء

سطــح األرض الطبيعية

نقطة تقاطع

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ارتفاع الردم

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B.M ٨٠ ١,٧ ٢,٤ ١ ٢,٠٣ ٢ ٢,٧ ٣ ٢,٠٦ ٤ ٢,٣ ٥

B.M ١,٦٨

אאא

אאFEאאא

- ٣٦ -

אW١K אאא،אא٠٠٠}٨٠٢K ،אאא٨٠}٧٩א١٪K٣K אא١W١٠٠٠،١W٢٥K٤K אאאK٥K ،אא٢}١K ٦K אK٧K אK

אW

١J אאאK א–אא

א אאאא א א

אא

א

B.M ٨٠ ٨١,٧ ١,٧ ٧٩,٣ ٢,٤ ١ ٧٩,٦٧ ٢,٠٣ ٢ ٧٩ ٢,٧ ٣ ٧٩,٦٤ ٢,٠٦ ٤ ٧٩,٤ ٢,٣ ٥

B.M ٨٠,٠٢ ١,٦٨

אאW

F١E אא–א =٠,٠٢F٢E – = ٠,٠٢

אאא

אאFEאאא

- ٣٧ -

٢J אZאאFHאCאאאKEאאZ٨}٧٩אאZ٨}٧٩FH٠١}٠C٣٠ZE١}٨٠אאZ٨}٧٩FH٠١}٠C٦٠ZE٤}٨٠אאאZ٨}٧٩FH٠١}٠C٩٠ZE٧}٨٠אאZ٨}٧٩FH٠١}٠C١٢٠ZE٨١

٣J אאאאאF

٢J٦KE

٤J אאאאZא–אאאאF١EZ٨}٧٩–٣}٧٩Z٥}٠אאF٢EZ١}٨٠–٦٧}٧٩Z٤٣}٠אאF٣EZ٤}٨٠–٧٩Z٤}١אאF٤EZ٧}٨٠–٦٤}٧٩Z٠٦}٠אאF٥E٨١–٤}٧٩Z٠٦}١K

٥J אאK

אZאCאאאF١ZE٢}١C٥}٠Z٦}٠٢אF٢ZE٢}١C٤٣}٠Z٥١٦}٠٢אF٣ZE٢}١C٤}١Z٦٨}١٢אF٤ZE٢}١C٠٦}١Z٢٧٢}١٢אF٥ZE٢}١C٦}١Z٩٢}١٢

אאא

אאFEאאא

- ٣٨ -

٦J אWJא

אZ٢

Cאא

٦}٠H٥١٦}٠אאאאZ

٢C٣٠Z٧٤}١٦٣

٥١٦}٠H٦٨}١

אאאאZ٢

C٣٠Z٩٤}٣٢٣

٦٨}١H٢٧٢}١אאאאאZ

٢C٣٠Z٢٨}٤٤٣

٢٧٢}١H٩٢}١אאאאאZ

٢C٣٠Z٨٨}٤٧٣

٧J אWJ

אZאאKאZ٧٤}١٦H٩٤}٣٢H٢٨}٤٤H٨٨}٤٧Z٨٤}١٤١٣

אאא

אאFEאאא

- ٣٩ -

F٢J٦E

المسافات األفقية ١ ٢ ٣ ٤ ٥

٨١

٨٠

٧٩

يباسمنال

٢٥:١

خط اإلنشاء

األرض الطبيعية

رقم النقطة المسافة الجزئية ٣٠ ٣٠ ٣٠ ٣٠

التراآمية٠ ٣٠ ٦٠ ٩٠ ١٢٠ منسوب األرض ٧٩٫٣ ٧٩٫٦٧ ٧٩ ٩٧٫٦٤ ٧٩٫٤

منسوب خط اإلنشاء ٧٩٫٨ ٨٠٫١ ٨٠٫٤ ٨٠٫٧ ٨١ عمق الحفر- - - - - ارتفاع الروم٠٫٥ ٠٫٤٣ ١٫٤ ١٫٠٦ ١٫٦

مساحة الحفر- - - - - مساحة الردم٠٫٦ ٠٫٥١٦ ١٫٦٨ ١٫٢٧٢ ١٫٩٢

حجم الحفر- - - - - حجم الردم١٦٫٧٤ ٣٢٫٩٤ ٤٤٫٢٨ ٤٧٫٨٨

الحجم الكلي للحفر - الحجم الكلي الردم ٣م ١٤١٫٨٤

אאא

אאFEאאא

- ٤٠ -

F٣WEJ٤٠،אא١٠،א

אא،א،אא

א–אאא אאאא

א א

אא

א

B.M روبري ٢٠ ٢٢,٣ ٢,٣ ٣,٢١ ١ ٣,٤١ ٢ ٣,٨١ ٣ ٢,٧١ ٤ ٣,٤ ٥

B.M روبري ٢٠ ٢,٣

אWJ

١K אאאא٢٠K٢K ،אאא٥}١٩،א٢٪٣K אא١W٢٥٠،١W٢٠٤K אאאK٥K ،אא٧٥}١K٦K אאK٧K אאK٨K אאK

אאא

אאFEאאא

- ٤١ -

אW١K אאא

א–אאא אאאא

א א

אא

א

B.M روبري ٢٠ ٢٢,٣ ٢,٣ ١٩,٠٩ ٣,٢١ ١

١٨,٨٩ ٣,٤١ ٢

١٨,٢٩ ٣,٨١ ٣

١٨,٥٩ ٢,٧١ ٤

١٨,٩ ٣,٤ ٥ B.M روبري ٢٠ ٢,٣

٢K א

ZאאJFאCאאאKEאאZ٥}١٩אאZ٥}١٩–F٠٢}٠C١٠ZE٣}١٩אאZ٥}١٩–F٠٢}٠C٢٠ZE١}١٩אאאZ٥}١٩–F٠٢}٠C٣٠ZE٩}١٨אאZ٥}١٩–F٠٢}٠C٤٠ZE٧}١٨

٣K אאאF٢J٧KE

אאW

F١E אא–א = F٢E – =

אאא

אאFEאאא

- ٤٢ -

٤K אאאKאZא–אK

אאZא–אKאאF١EZ٥}١٩–٠٩}١٩Z٤١}٠אאF٢EZ٣}١٩–٨٩}١٨Z٤١}٠אאF٣EZ١}١٩–٤٩}١٨Z٦١}٠אF٤EZ٥٩}١٩–٩}١٨Z٦٩}٠אF٥EZ٩}١٩–٧}١٨Z٢}٠

٥K אZאאאCאKאF١ZE٤١}٠C٧٥}١Z٧١٨}٠٢אF٢ZE٤١}٠C٧٥}١Z٧١٨}٠٢אF٣ZE٦١}٠C٧٥}١Z٠٦٨}١٢אF٤ZE٦٩}٠C٧٥}١Z٢٠٨}١٢אF٥ZE٠٢}٠C٧٥}١Z٣٥}٠٢

٦K

אZא

٢Cאא

אF١FE٢ZE٧١٨H٧١٨}٠

٢C١٠Z١٨}٧٣

אF٢FE٣ZE٧١٨H٠٦٨}١

٢C١٠Z٩٣}٩٣

אF٤FE٥ZE٢٠٨}١H٣٥٢

C١٠Z٧٩}٧٢

אאא

אאFEאאא

- ٤٣ -

٧K אאאF٣EF٤EאאK

٨K אZ١٨}٧H٩٣}٨H٥٠٦}٢Z٦١٦}١٨٣ אZ٧٩}٧H٢٠٦}٣Z٩٩٦}١٠٣

١Z٣C٣H٤

Z٠٦٨}١C١٠

٠٦٨}١H٢٠٨}١Z٦٩٢}٤

٢Z٤C٣H٤

Z٢٠٨}١C١٠

٠٦٨}١H٢٠٨}١Z٣٠٨}٥

٦٩٢}٤H٣٠٨}٥Z١٠٣٣C٠٦٨}١١C٩٦٢}٤

אZ٢

Z٢

Z٥٠٦}٢٣

٤C٠٦٨}٢١C٣٠٨}٥אZ

٢Z

٢Z٢٠٦}٣³

אאא

אאFEאאא

- ٤٤ -

F٢J٧E

١ ٢ ٣ ٤ ٥

المسافات األفقية٢٥٠:١

٢٠

١٩

١٨

يباسمنال

٢٠:١

رقم النقطة المسافة الجزئية ١٠ ١٠ ١٠ ١٠ صفر التراآمية١٠ ٢٠ ٣٠ ٤٠

منسوب األرض ١٩٫٠٩ ١٨٫٨٩ ١٨٫٤٩ ١٩٫٥٩ ١٨٫٩ منسوب خط اإلنشاء ١٩٫٥ ١٩٫٣ ١٩٫١ ١٨٫٩ ١٨٫٧ عمق الحفر- - - ٠٫٦٩ ٠٫٢

ارتفاع الردم٠٫٤١ ٠٫٤١ ٠٫٦١ - - مساحة الحفر- - - ١٫٢٠٨ ٠٫٣٥

مساحة الردم٠٫٧١٨ ٠٫٧١٨ ١٫٠٦٨ - - حجم الحفر- - ٣٫٢٠٦ ٧٫٧٩

حجم الردم٧٫١٨ ٨٫٩٣ ٢٫٥٠٦ الحجم الكلي للحفر ١٠٫٩٩٦

الحجم الكلي الردم ١٨٫٦١٦

٢ س١س

אאא

אאFEאאא

- ٤٥ -

אאאאאW

،אאאKאאאאW

KאאW

אW١K אK٢K א،אאK٣K אאאK٤K אאK٥K אאאK

אאאW١K אאאK٢K אאאאאK٣K אא،אאא

אK٤K אאK٥K אאאאאK

אאאW١K אאאאK٢K אK٣K אאK٤K אאאK٥K אאאאK٦K א،אאאK

אאא

אאFEאאא

- ٤٦ -

אא٢J٤

א א ،אאאא

א א א،א א אאאא١٠–٥٠Kאאא

א،אאאKאאF٢J٨KE

F٢J٨Eאאא،א،א

אאאא،אאאא א، א אא ،א א

אאאK

אאא

אאFEאאא

- ٤٧ -

٢J٤J١אאאWJא א א א ، אא

א א א א א א،אאאKאא

،א א א F٤KE א،אאאאא

א،אאא،אאאא،אאא

،א א ،אא א אאא א א،א

،א א א ،אאאK

٢J٤J٢אאW

א א א א א ،א ،،אאK

٢J٤J٣אW

אא ،א א אאW

אאאאZאא±FאCאאEEHFאאFJEאאKאא،אאאK

אאא

אאFEאאא

- ٤٨ -

٢J٤J٤אאWJא،אאא،אא

אאK

א א K ، ، ،אאאK

אZאCא٢

אZאCא٢

אF٢EZF٣H٢EC

٢אF٣EZF٣H٢EC

٢

אF١ZE½C٤CאF٤ZE½C٢C

Z٤CF٤H٥E، Z

٢CF١H٢E

אZאK

٥ع

134 2٢ع ٤ع

١ع صس

ل ل ل ل

٣ع

אאא

אאFEאאא

- ٤٩ -

F٤E٦٠٤٥،א

٤א٢٠،אאאאאאK

אW

١K אאאאאא١١١}٣٢٢K אאאא٣٢א٢٪K٣K אא١W٥٠٠،١W٢٥K٤K אאאK٥K אא٨אא١L٢K٦K אאK٧K אאK٨K אא١W٢٠٠،١W٢٥K٩K אאאK

אאא

אאFEאאא

- ٥٠ -

אW١E אאאK

אא?אא?א

אא

אא

א

B.M ٣٢,١١١ ٠,٩٠٥ ٢,١٩٦ ٤ ١ ٢,٢٠٧ ٤ ٢ ٢,٠٣٣ صفر ٣٢,٠٢٨ ٤ ٤

א

١,٨٧١ ٤ ٥ ١,٩٩٨ ٦ ١,٩١٦ ٤ ٧ ١,٦٥٣ ٤ ٢٠ ٨ ١,٥٦٤ ٤ ٩

א

٠,٩٧٣ ٤ ١٠ ٢,٥٣٦ ٤ ١١ ١,٢٣١ ٤ ١٢ ١,٦١٠ ٤٠ ١٣ ١,٢١٣ ٤ ١٤

א

١,٢٧٣ ٤ ١٥ ٠,٧٨٩ ٤ ١٦ ١,١٧٣ ٤ ١٧ ١,٠٨٤ ٦٠ ١٨ ١,٢٠١ ٤ ١٩

אא

١,٢٣٨ ٤ ٢٠ B.M ٠,٩٠٥

אאא

אאFEאאא

- ٥١ -

אאWF١E אא–אZ F٢E –Z

٢E אWJ

ZJFאCאאאKEאאF٣،٨،١٣،١٨KEאF٣ZE٣٢KאF٨ZE٣٢–F٠٢}٠C٢٠ZE٦}٣١KאF١٣ZE٣٢–F٠٢}٠C٤٠ZE٢}٣١KאF١٨ZE٣٢–F٠٢}٠C٦٠ZE٨}٣٠K

אאא

אאFEאאא

- ٥٢ -

אא?אא?אאאWאW

אWF٤EאWא

א א

אא

א

B.M ٣٣,٠١٦٣٢,١١١ ٠,٩٠٥ ٣٠,٨٢٠ ٢,١٩٦ ٤ ١ ٣٠,٨٠٩ ٢,٢٠٧ ٤ ٢ ٣٠,٩٨٣ ٢,٠٣٣ صفر ٣٣٠,٩٨٨ ٢,٠٢٨ ٤ ٤

א

٣١,١٤٥ ١,٨٧١ ٤ ٥ ٣١,٠١٨ ١,٩٩٨ ٦ ٣١,١٠٠ ١,٩١٦ ٤ ٧ ٣١,٣٦٣ ١,٦٥٣ ٤ ٢٠ ٨ ٣١,٤٥٢ ١,٥٦٤ ٤ ٩

א

٣٢,٠٤٣ ٠,٩٧٣ ٤ ١٠ ٣٠,٤٥٣ ٢,٥٣٦ ٤ ١١ ٣١,٧٨٥ ١,٢٣١ ٤ ١٢ ٣١,٤٠٦ ١,٦١٠ ٤٠ ١٣ ٣١,٨٠٣ ١,٢١٣ ٤ ١٤

א

٣١,٧٤٣ ١,٢٧٣ ٤ ١٥ ٣٢,٢٢٧ ٠,٧٨٩ ٤ ١٦ ٣١,٨٤٣ ١,١٧٣ ٤ ١٧ ٣١,٩٣٢ ١,٠٨٤ ٦٠ ١٨ ٣١,٨١٥ ١,٢٠١ ٤ ١٩

אא

٣١,٧٧٨ ١,٢٣٨ ٤ ٢٠ B.M ٣٢,١١١

אאWF١E אא–אZ٩٠٥}٠–٩٠٥}٠ZF٢E –Z١١١}٣٢J١١١}٣٢Z

אאא

אאFEאאא

- ٥٣ -

٣E אאWJאאF٢–٩KE

F٢J٩E

אאא

אאFEאאא

- ٥٤ -

٤E אאאWJאאZ٣٢–٩٨٣}٣٠Z٠١٧}١אאZ٦٠}٣١–٣٦٣}٣١Z٢٣٧}٠אאZ٤٠٦}٣١–٢}٣١Z٢٠٦}٠KאאאZ٩٣٢}٣١–٨}٣٠Z١٣٢}١K

٥E אאWJJאאאאF١،٢،٣،٤،٥Eא،אאא٨א،F٢E،

F٤ZEאאF٣ZE٣٢K א F١F E٥ Z E א אJ F א Cא

אKEEHFאאFJEאאZ٠٠٠}٣٢–F٤C½ZE٣٠KאאF٢J١٠KE

אאא

אאFEאאא

- ٥٥ -

F٢J١٠E

אאא

אאFEאאא

- ٥٦ -

١٫٤١٨

JאאאאאF٦،٧،٨،٩،١٠E،אF٧E،F٩ZEאF٨ZE٦}٣١K

אF٦EF١٠ZE٦}٣١–F٤C½ZE٦}٢٩KאאF٢–١١KE

אאא

אאFEאאא

- ٥٧ -

אאאאאF١١،١٢،١٣،١٤،١٥EאF١٢FE١٤ZE٢}٣١

אF١١FE١٥ZE٢}٣١FH٤C½ZE٢٠}٣٣KאאאF٢J١٢KE

אאאF٢J١٢E

אאא

אאFEאאא

- ٥٨ -

JאאאאF١٦،١٧،١٨،١٩،٢٠KEאF١٧FE١٩ZEא١٨Z٨}٣٠KאF١٦FE٢٠ZE٨}٣٠FH٤C½ZE٨}٣٢K

אאאF٢J١٣KE

אאאאF٢J١٣E

אאא

אאFEאאא

- ٥٩ -

Wא

F٢H٣EF١٩١}١H٠١٧}١EאF١ZE

٢CZ

٢C٤Z٤١٦}٤٢

F٣H٤EF٠١٧}١H٠١٢}١EאF٢ZE

٢CZ

٢C٤Z٠٥٨}٤٢

אאZאאZ٤١٦}٤H٠٥٨}٤H٩٥٠}٠H٤١١}١Z٨٣٥}١٠٣

אאאWאאא

١Z٠١٨}٣١J٦٠}٢٩Z٤١٨}١٢Z١٠٠}٣١J٦٠٠}٣١ZJ٥}٠٣Z٣٦٣}٣١J٦٠٠}٣١ZJ٢٣٧}٠٤Z٤٥٢}٣١J٦٠٠}٣١ZJ١٤٨}٠٥Z٠٤٣}٣٢J٦٠٠}٢٩Z٤٤٣}٢

Wא١،١

١Z٤C١Z١٤٨}٠C٤Z٢٢٩}٠٤H٥١٤٨}٠C٤٤٣}٢

١Z٢C١Z٥٠}٠C٤Z٠٤٣}١١H٢٥}٠C٤١٨}١

١١אF٣ZE

٢×٤×Z

٢× ٠١٢}١×٠٨٧٧}١Z٩٥٠}٠٢

١١אF٤ZE

٢×٢×Z

٢× ١٩١}١×٣٦٩}١Z٤١١}١٢

אאא

אאFEאאא

- ٦٠ -

Wא

F٢H٣EF٥}٠H٢٣٧}٠EאF١ZE

٢C١Z

٢C٤Z٤٧٤}١٢

F٣H٤EF٢٣٧}٠H١٤٨}٠EאF٢ZE

٢C١Z

٢C٤Z٧٧}٠٢

אאZאא

Z٤٧٤}١H٧٧}٠H٠١٧}٠H٢٦١}٠Z٥٢٢}٢٢

אאאWWאא

١Z٤٥٣}٣٠J٢٠}٣٣ZJ٧٤٧}٢٢Z٧٨٥}٣١J٢٠٠}٣١Z٥٨٥}٠٣Z٤٠٦}٣١J٢٠٠}٣١Z٢٠٦}٠٤Z٨٠٣}٣١J٢٠٠}٣١Z٦٠٣}٠٥Z٧٤٣}٣٢J٢٠٠}٣٣ZJ٤٥٧}١

Wא١،١

١Z٤C١Z٦٠٣}٠C٤Z١٧١}١٤H٥٦٠٣}٠C٤٥٧}١

١Z٢C١Z٥٨٥}٠C٤Z٧٠٢}٠١H٢٥٨٥}٠C٤٥٧}١

١١אF٣ZE

٢×٤×١Z

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אאWא١٠٠٪אאאאאאK

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المسافة الكلية


- ٧٧ -

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٦١٫٠٩٧ ٦٠٫٧٤٥ ٦١٫٠٩٧ ٦٠٫٧١٩

٦٠٫٧١١ ٦٠٫٧٠٣ ٦٠٫٦٨١ ٦٠٫٧١٥

א א א א ١ ٧١١}٧٩ ٩ ٦٤٩}٨٠٢ ١١٣}٨٠ ١٠ ٢٣٩}٨١٣ ٨٠٣}٨٠ ١١ ٨٠٢}٨١٤ ٧٨٩}٨٠ ١٢ ٢٤٣}٨١٥ ٢٠٦}٨١ ١٣ ٢٦١}٨١٦ ٢١١}٨١ ١٤ ٢٥٤}٨١

٩ ١٠ ١٢ ١١

٨ ٧ ٥ ٦

١ ٢ ٤ ٣


- ٨٤ -

٣J٦ אאאK ،א א א

،،אאאאF٣J١١KE

F٣J١١E

אF٣J١١Eא،א١،٢،٣،٤،FאCאEאאא

،אאKאא א אF Eאאא،א א

אF E אא א ، אK


- ٨٥ -

متوسط فرق االرتفاع عند األرآان× مساحة القاعدة

אא

אZ

אZC

א، F١ ،٢ ،٣ ،٤ Eא א א א א א א אא،

אאKא א א ،א

אאאאZZF١H٢٢H٣٣H٤٤E

W

WאאKWאאאאאאK١WאאאאאK٢WאאאאK٣WאאאאאK٤WאאאאאK

م٤


- ٨٦ -

F١٠E٢٠אC٢٠א٥C٥

אאאאאאאא،אאW

١J אאאאK٢J אאא٠٠}٢٦

FE אאKFE אאאK

٢١

٢٠

٢٢ ٢٣

٢٥

١٨ ١٩ ١٦

١٥ ١٣ ١٢ ١١

١٧

١٤

٦ ١٠ ٩ ٨ ٧ B.M

١ ٢ ٣ ٥ ٤

٢٤ ٢٥


- ٨٧ -

אFאאEאF١٠Eא:

אאאאאאאא

אא

א

BM ٠٠٦}٢1 ٩٥٢}١٢٠١٠}٢٣٢٨٠}٢٤٤٣٠}٢٥٧١٨}٢٦٦٤٦}٢٧٣٧٣}٢٨١٢٧}٢٩٨٦٩}١١٠٧٧٣}١١١٧٥٠}١١٢٩٧٠}١١٣٠٤٨}٢١٤٣٠٧}٢١٥٥٨٨}٢١٦٨١٦}٢١٧٣٠٤}٢١٨٠٥٤}٢١٩٩٤٠}١٢٠٦٥٢}١٢١٥٣١}١


- ٨٨ -

٢٢٧٤٠}١٢٣٨٨٩}١٢٤٠٩٠}٢٢٥٣٠٢}٢

BM ٠٠٦}٢אאW

٣K אא–אZ٤K –Z

אWאאאאאאW

٠٠}٢٦אEא

Z٥C٥Z٢٥٢K

אZC

אא א א א א

אא١Z٢٥CZ٧٤٤}٤٢٣

אא٢Z٢٥CZ٤٩٤}٤٧٣

אא٣Z٢٥CZ٩٥٦}٥١٣

F١H٢H٣H٤E ٤

)١٫٧٣٤+١٫٩٣٤+١٫٦٤٦+١٫٥٢٥(٤

)١٫٨٨+٢٫٠٤٨+١٫٩٣٤+١٫٧٣٤ ٤

)٢٫٠٨٤+٢٫٢٩٨+٢٫٠٤٨+١٫٨٨٣(٤


- ٨٩ -

٤Z٢٥CZ٢٤٤}٥٧٣

٥Z٢٥CZ٥٥٠}٤٥٣

٦Z٢٥CZ٩٢٥}٤٩٣

٧Z٢٥CZ٣٠٦}٥٤٣

٨Z٢٥CZ٣٨٨}٦٠٣

٩Z٢٥CZ٨٦٣}٤٥٣

١٠Z٢٥CZ٩٣٨}٤٩٣

١١Z٢٥CZ١٩٤}٥٥٣

)٢٫٢٩٦+٢٫٤٨١+٢٫٢٩٨+٢٫٠٨٤(٤

)١٫٩٣٤+١٫٩٦٤+١٫٧٤٤+١٫٦٤٦(٤

)٢٫٠٤٨+٢٫٠٤٢+١٫٩٦٤+١٫٩٣٤(٤

)٢٫٢٩٨+٢٫٣٠١+٢٫٠٤٢+٢٫٠٨٤(٤

)٢٫٤٨١+٢٫٥٨٢+٢٫٣٠١+٢٫٢٩٨٤

)١٫٩٦٤+١٫٨٦٣+١٫٧٦٧+١٫٧٤٤(٤

)٢٫٤٢+٢٫١٢١+١٫٨٦٣+١٫٩٦٤( ٤

)٢٫٣٠١+٢٫٣٦٨+٢٫١٢١+٢٫٠٤٢٤


- ٩٠ -

١٢Z٢٥CZ٨١٣}٦١٣

١٣Z٢٥CZ٣٧٥}٤٧٣

١٤Z٢٥CZ٦٣٨}٥١٣

١٥Z٢٥CZ٤١٣}٥٧٣

١٦Z٢٥CZ٣٩٤}٦٣٣

אZאאKZ٢٣١}٨٤٢٣

EאאאW

אאאZF١H٢٢H٣٣H٤٤E

)٢٫٥٨٢+٢٫٦٤٠+٢٫٣٦٨+٢٫٣٠١(٤

١٫٨٦٣+٢٫٠٠٤+١٫٩٤٦+١٫٧٦٧ ٤

)٢٫١٢١+٢٫٢٧٤+٢٫٠٠٤+١٫٨٦٣(٤

)٢٫٣٦٨+٢٫٤٢٤+٢٫٢٧٤+٢٫١٢١(٤

)٢٫٦٤٠+٢٫٧١٢+٢٫٤٢٤+٢٫٢٦٧(٤

م٤


- ٩١ -

Z٥C٥Z٢٥٢١Z٥٢٥}١H٩٤٦}١H٧١٢}٢H٢٩٦}٢Z٤٧٩}٨٢ Z٧٣٤}١H٨٨٣}١H٠٨٤}٢H٤٨١}٢H٥٨٢}٢H٦٤٠}٢H٢٧٤}٢H٤٢٤}٢H٠٠٤}٢H٧٦٧}١H٧٤٤}١H٦٤٦}١ Z٢٦٣}٢٥

٣Z٤Z٩٣٤}١H٠٤٨}٢H٢٩٨}٢H٩٦٤}١H٠٤٢}٢H٣٠١}٢H٨٦٣}١H١٢١}٢H٣٦٧}٢Z٩٣٨}١٨Zxz٤٧٩}٨FH٢x٢٦٣}٢٥FHE٤x٩٣٨}١٨xE

אאZ٢٣١}٨٤٢٣

٢٥ ٤


- ٩٢ -

אFאאEאאאWא:

אWF١٠Eא:אאאאאא

אא

אא

א

BM ٠٠٦}٢٠٠٠}٠٠٦٢٤}٢٦1 ٩٥٢}١٠٥٤}٢٤٢٠١٠}٢٩٩٦}٢٣٣٢٨٠}٢٧٢٦}٢٣٤٤٣٠}٢٥٧٦}٢٣٥٧١٨}٢٢٨٨}٢٣٦٦٤٦}٢٣٦٠}٢٣٧٣٧٣}٢٦٣٣}٢٣٨١٢٧}٢٨٧٩}٢٣٩٨٦٩}١١٣٧}٢٤١٠٧٧٣}١٢٣٣}٢٤١١٧٥٠}١٢٥٦}٢٤١٢٩٧٠}١٠٣٦}٢٤١٣٠٤٨}٢٩٥٨}٢٣١٤٣٠٧}٢٦٩٩}٢٣١٥٥٨٨}٢٤١٨}٢٣١٦٨١٦}٢٥١٩}٢٣١٧٣٠٤}٢٧٠٢}٢٣١٨٠٥٤}٢٩٥٢}٢٣١٩٩٤٠}١٠٦٦}٢٤٢٠٦٥٢}١٣٥٤}٢٤


- ٩٣ -

٢١٥٣١}١٤٧٥}٢٤٢٢٧٤٠}١٢٦٦}٢٤٢٣٨٨٩}١١١٧}٢٤٢٤٠٩٠}٢٩١٦}٢٣٢٥٣٠٢}٢٧٠٤}٢٣

BM ٠٠٦}٢٠٠٠}٢٤אאW

אא–אZ٠٠٦}٢J٠٠٦}٢Z–Z٠٠٠}٢٤–٠٠٠}٢٤Z


- ٩٤ -

٩

٨

١٦ ١٧

١

F١١E אא א ١٠אC١٥K

אאאאאK٥٠٠K}١٥אאאא

א א א א ١ ٥٤٣}١٢ ١٠ ٢٢٤}١٢٢ ٧٢٥}١١ ١١ ٠٣٠}١١٣ ٩٣٦}١٠ ١٢ ٢٢٢}١٠٤ ١٤٢}١٠ ١٣ ١٤٢}١٠٥ ١٢٧}١٠ ١٤ ١١١}١١٦ ٩٣٩}١٠ ١٥ ٢٤٢}١٢٧ ٩٤٠}١١ ١٦ ١٠٣}١٢٨ ٧٠٧}١٢ ١٧ ٤٠٨}١١٩ ٢٤٤}١٢ ١٨ ٢٠٩}١٠

١٨

١٣

١١

١٤ ١٥

١٠

١٢

٥ ٦ ٧

٤ ٣

٢


- ٩٥ -

א אא

א א

א אא

مجموع مناسيب الشبكة

طعدد النقا

٣J٧ אאאאא

א א א ،א אא ؛ א אא א א א א

אאאW١E אאK

אאZ٢E אאאK

אZא–אKאאZא–אK

٣E אאK

אאZאאCאאאK٤E ،אאK

אZCאא

אZCאא٥E אK

אZ


- ٩٦ -

אא א

٤٧٥}٢٠٤١٨

٦E אאK

אאZ٧E אאK

אZאCאKאZאCאא

א א Fא א Eא א אאאאK

F١٢E

אF١١Eא אא א א א א א א א א א١٠ ،

٧אKאW

١E אאZZ٣٦٠}١١٢E אאא

א א א אא١ ٥٤٣}١٢ ١٨٣}١ ٢ ٧٢٥}١١ ٣٦٥}٠ ٣ ٩٣٦}١٠ ٤٢٤}٠٤ ١٤٢}١٠ ٢١٨}١٥ ١٢٧}١٠ ٢٣٣}١٦ ٩٣٩}١٠ ٥٨٠}٠ ٤٢١}٠٧ ٩٤٠}١١ ٣٤٧}١


- ٩٧ -

٩١٨

٣٧٧}٧٩

٩١٨

٨ ٧٠٧}١٢ ٣٤١}١ ٩ ٧٠١}١٢ ٨٨٤}٠ ١٠ ٢٤٤}١٢ ١١ ٠٣٠}١١ ٣٣٠}٠١٢ ٢٢٢}١٠ ١٣٨}١١٣ ١٤٢}١٠ ٢١٨}١١٤ ١١١}١١ ٢٤٩}٠١٥ ٢٤٢}١٢ ٨٨٢}٠ ١٦ ١٠٧}١٢ ٧٤٧}٠ ١٧ ٤٠٨}١١ ٠٤٨}٠ ١٨ ٢٠٩}١٠ ١٥١}١

א ٤٧٥}٢٠٤ ٣٧٧}٧ ٣٨٢}٧٣E אאK

אZ١٠C١٥٠Z١٥٠٠٢٤E אאK

אZC١٥٠٠Z٧٥٠٢

אZC١٥٠٠Z٧٥٠٢٥E אאאK

אZZ٨٢٠}٠

אאZZ٨٢٠}٠ ٣٨٢}٧٩


- ٩٨ -

٦E אאKאZ٧٥٠C٨٢}٠Z٦١٥٣אZ٧٥٠C٨٢}٠Z٦١٥٣

٧E אW

אZ١٠C٦١٥Z٦١٥٠אZ٧C٦١٥Z٤٣٠٥

אאZ٦١٥٠H٤٣٠٥Z١٠٤٥٥


- ٩٩ -

אאאא

אאאאWK

אאWאW

١K אאא،אא،Fא٣٠KE

٢K אאא،אאאאK ٣K אאאאK ٤K אא،א٢٥}٠ ٥K אאאWEK EK

אאאאWאא،א،א،،K


- ١٠٠ -

١ Wא٢ Wא،א؟אאאא٣ W؟אאאא٤ Wאא١٨C٢٠،אא

א٢٥٠אW١،אא٥}٠אאאא٥٠٠}٦٠K

א א א א

١ ٣٢١}٦٠ ١١ ٧٤٥}٦٠٢ ٣٣٣}٦٠ ١٢ ٠٤١}٦١٣ ٣٤١}٦٠ ١٣ ٠٩٧}٦١٤ ٣٦١}٦٠ ١٤ ٧١٩}٦٠٥ ٣٦٩}٦٠ ١٥ ٣٤٤}٦٠٦ ٣٥١}٦٠ ١٦ ٣١٩}٦٠٧ ٧١٢}٦٠ ١٧ ٧٢٥}٦٠٨ ٧١١}٦٠ ١٨ ١٠٧}٦١٩ ٧٠٣}٦٠ ١٩ ١١٥}٦١١٠ ٦٨١}٦٠ ٢٠ ١٢٣}٦١

٢٠١٩١٨١٦ ١٧

١٢ ١١١٥ ١٣١٤

٩٨٦ ١٠٧

١٢٣٤٥


- ١٠١ -

٥ WאאאF٤Eא٢٥}٠אאאK

٦ Wאאא١٠٠W١،אא٢٥}٠،א،אא٧C٩K

Kאאאא אאא،אאאא١١א٨

K

א א א א א א א א١ ٩٤٨}٢٢ ٧ ٦٦٦}٢١ ١٣ ٤٠٤}٢٢ ١٩ ٩٥٦}٢١٢ ٩٤٤}٢٢ ٨ ٣١٩}٢٢ ١٤ ٨٤٩}٢١ ٢٠ ٣٢١}٢٢٣ ٨٠١}٢٢ ٩ ٢٣١}٢٣ ١٥ ٩٤١}٢١ ٢١ ٨٠٦}٢١٤ ٢١٠}٢٢ ١٠ ٩٥٦}٢٢ ١٦ ١٤٦}٢١ ٢٢ ٨١١}٢١٥ ٧٥١}٢١ ١١ ٩٤١}٢٢ ١٧ ١٥٠}٢١ ٢٣ ٣٠٧}٢١٦ ٦٥٥}٢١ ١٢ ٨٩٩}٢٢ ١٨ ٦٤٨}٢١ ٢٤ ٨٩٤}٢٠

٢٥ ٣٦١}٢٠

٢١

١٩

٢٣ ٢٢

٢٠١٧ ١٨

١٥ ١٣ ١٢

١٦

١٤

٦ ٧ ٨ ٩ ١٠

١٤ ٢٣٥

١١

٢٤٢٥


- ١٠٢ -

٧ Wאאא،א٢٠٠W١،אא ٢٥}٠، ١٤א C١٦ א אא،

אאאK

٢٣

א א א א א א א א١ ٩٠٤}٨٩ ٨ ٩٠٢}٨٩ ١٥ ٥٥٩}٩٠ ٢٢ ٣٥١}٩١٢ ٩٠٢}٨٩ ٩ ١١٨}٩٠ ١٦ ٣٩١}٩٠ ٢٣ ٦٨٩}٩٠٣ ٩١٢}٨٩ ١٠ ١١٩}٩٠ ١٧ ١١٩}٩٠ ٢٤ ٧٠٧}٩٠٤ ٩١١}٨٩ ١١ ١٢١}٩٠ ١٨ ٢٠٦}٩٠ ٢٥ ٧٢١}٩٠٥ ٨٩١}٨٩ ١٢ ١٢٢}٩٠ ١٩ ٤٣١}٩٠ ٢٦ ٦٨١}٩٠٦ ١١٢}٨٩ ١٣ ٢٨١}٩٠ ٢٠ ٣٢٥}٩٠ ٢٧ ٦٧٣}٩٠٧ ٨٧٩}٨٩ ١٤ ٦٠٢}٩٠ ٢١ ٦٥٠}٩٠

٢٦ ٢٤٢٥

٢٣١٩ ٢٠ ٢١ ٢٢

١٨ ١٤١٦١٧ ١٥ ١٣

٨٧ ٩ ١٠ ١٢١١

١٦ ٣٤٥ ٢

٢٧


- ١٠٣ -

٨ W א א،א ١٠٠٠W١ א א ، ٥ ،٣٠אC٧٠

٢}٥٥٠ ٠}٥٥٠ ٦}٥٤٧ ٠}٥٣٩ ٥٤٥ ٥}٥٥٤ ١}٥٣٢ ٧}٥٢٧ ٧}٥٢١ ٣}٥٣٩ ٣}٥٣٩ ٣}٥٥١ ٥}٥٤٤ ٣}٥٣٢ ٢}٥٤٤ ٠}٥٥١ ١}٥٢٩ ٢}٥٣٤ ٠}٥٥١ ٠}٥٥٠ ٨}٥٢٨ ٠}٥٣٩ ٥٤٥ ٤}٥٤٨ ٨}٥٢٥ ٤}٥٣٦ ٦}٥٤٦ ٢}٥٤٧ ٠}٥٣٢ ٦}٥٤٧ ٠}٥٥٠ ٠}٥٥٢ ٠}٥٣٥ ٠}٥٣٨ ٧}٥٤٢ ٨}٥٥٤ ٧}٥٣٠ ٠}٥٣٠ ٥}٥٣٩ ٠}٥٥٠


- ١٠٤ -



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- ١٠٥ -


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