حساب التفاضل والتكامل (3) - ريض 203 Math203
مادة تفاضل 3 - لطالبات قسم الرياضيات جامعة الأميرة نورة
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- Basics
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(13.1) Functions of Two or More Variables
- Functions + Domains 36:09
- Exercise - Part 1 14:55
- Exercise - Part 2 07:49
- Exercises 13.1 - 17:00
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(13.2) Limits And Continuity
- Limit - Part1 21:16
- Limit - Part2 26:12
- Continuity 28:15
- Exercise 14:46
- Exercise 7 and 8 03:49
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(13.3) Partial Derivatives
- Partial Derivatives Of Functions Of Two Variables 20:02
- Partial Derivative Notation 12:42
- Implicit Partial Differentiation 16:40
- Partial Derivatives and Continuity 13:12
- More Than Two Variables 12:08
- Higher-order Partial Derivatives 18:22
- Exercise - Part 1 20:55
- Exercise - Part 2 29:15
- Exercise 35:45
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(13.5) The Chain Rule
- Chain Rules For Derivatives 18:22
- Chain Rules For Partial Derivatives 28:46
- Other Versions Of The Chain Rule 24:08
- Implicit Differentiation 18:13
- تمارين 13.5 - 1 18:42
- تمارين 13.5 - 2 19:10
- Exercise 13.5 ( 18,20,22,29,31) 30:34
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(13.8) Maxima and Minima of Functions of Two Variables
- Critical Points 20:42
- Finding Relative Extrema 21:02
- Finding Absolute Extrema 27:05
- Exercise 13.8 - (1+2) 18:20
- Exercises ( 3+9) 12:40
- Exercise ( 12 + 17 + 19 ) 16:39
- Exercise 13 14:09
- Exercise ( 12 + 17 + 19 ) 16:39
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(13.9) Lagrange Multipliers
- Lagrange Multipliers - two variables 27:32
- Lagrange Multipliers - Three variables 15:33
- تمارين 13.9 07:50
- Exercise 11:39
- Exercises ( 5+9) 17:51
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(14.1) Double Integrals
- Double Integrals 31:10
- Exercises ( 4 + 15 ) 06:09
- Exercises ( 12 + 16 ) 10:48
- Exercise ( 11 + 32 ) 08:45
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(14.2) Double Integrals over Nonrectangular Regions
- Iterated Integrals With Nonconstant Limits Of Integration 14:34
- A type I region 22:09
- A type II region 26:37
- Example 5 and 6 26:19
- Reversing The Order Of Integration + Area 15:22
- Exercise 15 24:47
- Exercise ( 19 + 30 + 31 ) 26:30
- Exercise ( 10 + 11 ) 21:42
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(14.3) Double Integrals in Polar Coordinates
- Simple Polar Regions 13:46
- Evaluating Polar Double Integrals 33:17
- Finding Areas + Converting Double Integrals 15:32
- Exercise 6 04:13
- Exercise 10 07:53
- Exercise ( 7+10+24+27 ) 00:00
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(14.5) Triple Integrals
- Definition Of A Triple Integral 12:24
- More General Regions 26:58
- More Examples 11:43
- Volume Calculated As A Triple Integral 23:31
- Exercise 2 06:06
- Exercise 16 05:12
- Exercise ( 1+3+5) 16:35
- Exercise ( 9 + 11 +15 ) 28:48
- مراجعة شاملة لدرس 14.5 36:36
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(14.6) Triple Integrals in Cylindrical and Spherical Coordinates
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(14.7) Change of Variables in Multiple Integrals; Jacobians
- Change Of Variables In Double Integrals 44:04
- Change Of Variables In Triple Integrals 09:59
- Exercise 35 08:28
- Exercise 24 06:42
- Exercises 37:59
- Exercises 45 00:00
- More Exercises
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9.1 : Sequences
- Definition Of A Sequence 39:28
- Example 1 05:50
- Graphs Of Sequences 10:03
- Limit of A Sequence 36:59
- Example 2 + 4 + 5 + 6 10:40
- The Squeezing Theorem For Sequences 23:47
- Theorem 9.1.1 04:37
- Exercise - Part 1 41:47
- Exercise - Part 2 16:09
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9.2: Monotone Sequences
- Terminology 13:37
- Testing For Monotonicity 18:34
- Properties That Hold Eventually 16:30
- Convergence of Monotone Sequences 18:24
- Exercise 28:34
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9.3: Infinite Series
- Sums Of Infinite Series 23:02
- Geometric Series 28:08
- Geometric Series - Examples 34:44
- Telescoping Sums 18:07
- Harmonic Series 03:01
- Exercises 15:01
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9.4: Convergence Tests
- The Divergence Test 11:10
- Algebraic Properties Of Infinite Series 15:45
- The Integral Test 42:47
- p-SERIES 09:10
- Exercises (1+2) 36:16
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9.5: The Comparison, Ratio, and Root Tests
- The Comparison Test 17:43
- The Limit Comparison Test 16:17
- The Ratio Test 24:56
- The Root Test 05:17
- Exercise 2 05:59
- Exercise 3 06:37
- Exercise 5 - 10 18:19
- Exercise 12 - 20 07:21
- Exercises 28 - 49 27:35
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9.6: Alternating Series; Absolute And Conditional Convergence
- Alternating Series 19:39
- Absolute Convergence 22:30
- Conditional Convergence 20:46
- The Ratio Test For Absolute Convergence 14:06
- Exercise 1 17:01
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9.8 Maclaurin and Taylor Series; Power Series
- Maclaurin and Taylor Series 31:04
- Power Series 10:25
- Power Series in x 33:34
- Power Series in x - xo 17:42
- Exercise Part 1 17:11
- Exercise Part 2 20:05
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9.9 Convergence of Taylor Series
- Binomial Series 09:50
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9.10 Differentiating and Integrating Power Series
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مُراجعات
- Chapter 9 53:39
- نموذج Chapter 13 28:48
- مراجعة 14.1 05:46
- مراجعة 14.2 30:03
- مراجعة 14.3 19:00
- نموذج ميد على تشابتر 14 23:52
- 13.1 08:10
- 13.2 21:44
- 13.3 10:06
- 13.5 08:24
- 13.8 07:38
- شرح الفصل التاسع - 1 36:01
- شرح الفصل التاسع - 2 01:09:51
- شرح الفصل التاسع - 1 36:01
- شرح الفصل التاسع - 2 01:09:51
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حل نماذج اختبارات
- Mid 2 - Part1 20:31
- Quiz Part 1 18:28
- Model Exam 1 16:00
- Model Exam 2 16:43
- Quiz Part 2 07:20
- Ch 13 - Part 1 28:48
- Ch 13 - Part 2 19:21
- نموذج ميد على تشابتر 14 23:52
- نموذج كويز على Ch13 17:06
- نموذج كويز على Chapter 9 17:29
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حل نماذج اختبارات
- Mid 2 - Part1 20:31
- Quiz Part 2 07:20
- Ch 13 - Part 1 28:48
- Ch 13 - Part 2 19:21
- نموذج ميد على تشابتر 14 23:52
- Mid 2 - Part2 06:22
- نموذج كويز على Ch13 17:06
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دراسة ذاتية
مادة تفاضل 3 - لطالبات قسم الرياضيات جامعة الأميرة نورة -
Haneen has a bachelor degree in Mathematics with five years of experience in teaching math and Statistics through online.
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