MATH 103Tüm SınavlarCalculus for Engineering I

Özyeğin biz geldik! Calculus dersi düşündüğün kadar zor değil, yalnızca bazı püf noktaları öğrenmen gerek! Biliyoruz; Squeeze Theorem, Intermediate Value Theorem, Limit Definition of Derivative, Differentiability, Implicit and Logarithmic Differentiation, Linearization, Geometric Definition of Derivative gibi konular, ilk bakışta kafa karıştırıyor.

İşte bu yüzden, Matematiksel teoremleri ve matematiksel ispatları kullanmayı öğrenceğin bu ilk lisans dersinde bolca örnek çözmeli ve bunları tecrübeli bir hocanın çözümleriyle karşılaştırmalısın. İlk olarak, ders kitabının bölüm sonundaki en önemli soruları ve ödev sorularını konu anlatım videolarımızla öğrenecek; daha sonrasında geçmiş senelerde sorulmuş sınav sorularıyla antreman yapabileceksin.

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Eğitmenler

Dorukhan Özcan

Dorukhan Özcan

Co-Founder & CEO

Unicourse şirketinin kurucu ortağıyım. 2016 senesinde Galatasaray Lisesinden mezun oldum. Geçtiğimiz dört sene içerisinde 2000 saatten fazla ders anlattım. Anlattığım dersler sırasıyla; Calculus, Çok değişkenli Calculus, Lineer Cebir, Differansiyel Denklemler, Uygulamalı İstatistik ve Stokastik Modelleme dersleridir. Doping Hafıza şirketinde 2017 - 2022 seneleri arasında CEO danışmanlığı yaptım. Koç Üniversitesi Endüstri Mühendisliği ve Ekonomi çift anadal programını tam burslu olarak, 3.96/4.00 not ortalamasıyla bitirdim. Kadıköy Modalıyım.

Tolga Temiz

Tolga Temiz

Eğitmen

2016 senesinde başladığım Koç Üniversitesi Matematik bölümünden 2020 senesinde fakülte üçüncüsü olarak mezun oldum. Lisans ve yüksek lisans eğitimlerim boyunca çeşitli derslerde asistanlık yaptım. 2021'de Koç Üniversitesi'nde Matematik yüksek lisansına başladım ve 2023 yılında mezun oldum. Şimdi Michigan State Üniversitesi'nde doktora yapıyorum. Topoloji alanıyla ilgilenmekteyim.

Gürkan Hoca

Gürkan Hoca

Öğr. Üy.

Orta Doğu Tekn. Üni.'den derece ile mezun olduktan sonra yüksek lisans ve doktora çalışmalarımı da yurt dışında tamamladım. Ardından aynı üniversitede öğretim üyesi olarak görev yaptım. Üniversite öğrencisi olmanın ne demek olduğunu unutmayarak, dersleri öğrencilerimin gözünden anlatmanın ve onlara özel anlama yolları geliştirmenin önemini çok iyi biliyorum. Öğretmenin aslında bir "sanat" olduğunu biliyorum ve bu sanatı sizlere gösterebilmek için buradayım.

İhsan Altundağ

İhsan Altundağ

Eğitmen

2007 yılında Galatasaray Üniversitesi Bilgisayar Mühendisliği bölümünden birincilikle mezun olduktan sonra Fransa'da Kriptoloji üzerine Fransa hükümeti tarafından verilen bursla yüksek lisans yaptım. Devamında ikinci kez sınava girerek Boğaziçi Matematik bölümünü de bitirdim. Yaklaşık 15 yıldır üniversite öğrencilerine dersler vermekteyim.

Konular

Ders Tanıtımı

Domain of Functions

Domain of Exponential & Logarithms

Even and Odd Functions

The Vertical & Horizontal Line Tests

Composite Functions

Inverse of Functions

Inverse of Exponential & Logarithms

Inverse Trigonometric Functions

Limits of Functions

Ücretsiz

Limits with Absolute Value

Ücretsiz

Limits Rules

Exam-like Questions 1

Exam-like Questions 2

Exam-like Questions 3

Exam-like Questions 4

Exam-like Questions 5

Exam-like Questions 6

Exam like Question 7

Exam like Question 8

The Squeeze (Sandwich) Theorem

Exam like Question 1

Exam like Question 2

Exam like Question 3

Exam like Question 4

Ücretsiz

Exam like Question 5

Limits at Infinity I

Limits at Infinity II

Limits at Infinity III

Infinite Limits

Exam like Question 1

Exam like Question 2

Exam like Question 3

Exam like Question 4

Exam like Question 5

Exam like Question 6

Exam like Question 7

Exam like Question 8

Exam like Question 9

Exam like Question 10

Limit of Trigonometric Functions I

Limit of Trigonometric Functions II

Limit of Trigonometric Functions III

Exam like Question 1

Exam like Question 2

Exam like Question 3

Exam like Question 4

Exam like Question 5

Vertical and Horizontal Asymptotes

Oblique Asymptotes

Exam like Question 1

Exam like Question 2

Continuity

Discontinuity and Continuous Extension

Exam like Question 1

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Exam like Question 4

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Exam like Question 7

Exam like Question 8

Intermediate Value Theorem I

Intermediate Value Theorem II

Exam like Question 1

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Exam like Question 5

Ücretsiz

Rate of Change: Derivative at a Point

Ücretsiz

Derivative as a Function I

Derivative as a Function II

"Hidden" Derivative

Ücretsiz

Exam like Question 1

Exam like Question 2

Exam like Question 3

Exam like Question 4

Differentiability (with Limit Definition)

Differentiability (without using Limit Definition)

Exam like Question 1

Exam like Question 2

Exam like Question 3

Exam like Question 4

Power Rule

Higher Order Derivative

Derivatives of Exponentials

Product Rule

Quotient Rule

Exam like Question 1

Exam like Question 2

Exam like Question 3

Exam like Question 4

Exam like Question 5

Ücretsiz

Exam like Question 6

Exam like Question 7

Exam like Question 8

Ücretsiz

Exam like Question 9

Exam like Question 10

Derivatives of Trigonometric Functions

Exam like Question 1

Exam like Question 2

Exam like Question 3

Exam like Question 4

Exam like Question 5

Chain Rule I

Chain Rule II

Chain Rule III

Exam-like Question 1

Exam-like Question 2

Exam-like Question 3

Exam-like Question 4

Exam-like Question 5

Exam-like Question 6

Exam-like Question 7

Exam like Question 8

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Exam like Question 11

Exam like Question 12

Equation of a Tangent Line I

Equation of a Tangent Line II

Horizontal and Vertical Tangent

Exam like Question 1

Exam like Question 2

Exam like Question 3

Exam like Question 4

Exam like Question 5

Exam like Question 6

Challenging: Tangent Line Passes through a Point

Domain, Range and Inverse

Domain, Range and Inverse

Domain, Range and Inverse

Domain, Range and Inverse

Fall 2022 Exam: Inverse of Functions

Fall 2018 Exam: Limits of Functions

Fall 2018 Exam: Limits with Absolute Value

Limit with Absolute Value

Fall 2019 Exam: The Sandwich Theorem

Fall 2022 Exam: The Sandwich Theorem

Ücretsiz

Limits at Infinity

Fall 2018 Exam: Limits at Infinity

Fall 2017 Exam: Limits of Trigonometric Functions

Limit of Functions (Mixed)

Limit of Functions (Mixed)

Fall 2022 Exam: Asymptotes

Continuity

Fall 2017 Exam: Discontinuity

Fall 2018 Exam: Discontinuity

Intermediate Value Theorem

Intermediate Value Theorem

Intermediate Value Theorem

Ücretsiz

Limit Definition of Derivative

Limit Definition of Derivative

Ücretsiz

Limit Definition of Derivative

Differentiability

Differentiability

Equation of a Tangent Line

Equation of a Tangent Line

Equation of a Tangent Line

Equation of a Tangent Line

Derivative of Exponentials

Derivative of Logarithms and Exponentials

Derivative of Logarithms and Exponentials

The Chain Rule

The Chain Rule

The Chain Rule

The Chain Rule

Fall 2019 Exam: The Chain Rule

Fall 2018 Exam: The Chain Rule

Fall 2022 Exam: The Chain Rule

Ücretsiz

Inverse of a Function

Domain of Exponential Functions

Limits of Functions

The Sandwich Theorem

Limits at Infinity

Limits with Absolute Value

Intermediate Value Theorem

Continuity

The Chain Rule

Linearization

Implicit Differentiation & Equation of Normal Line

Ücretsiz

Absolute Extrema On a Closed Interval

Inverse of a Function

Limits of Functions

Limits of Trigonometric Functions

Asymptotes

Continuity and Differentiability

Limit Definition of Derivative

Normal Line Equation

Horizontal Tangent Line

The Chain Rule

Implicit Differentiation

Inverse of a Function

Limits of Functions

Limits of Functions

Asymptotes

Intermediate Value Theorem

Limit Definition of Derivative

Chain Rule

Implicit Differentiation

Logarithmic Differentiation

Linearization

Domain, Range, Composite and Inverse

Limit of Functions (Mixed)

Ücretsiz

Continuity and Discontinuity

Chain Rule

Linearization

Implicit Differentiation

Limits

Ücretsiz

Continuity and Differentiability

Ücretsiz

Intermediate Value Theorem

Differentiation with Limit Definition

Differentiation Rules

Implicit Differentiation & Tangent Line

Ücretsiz

Linearization

Derivative of Trigonometric Functions

Ücretsiz

Implicit Differentiation I

Implicit Differentiation II

Tangent Lines & Implicit Functions

Exam like Question 1

Exam like Question 2

Exam like Question 3

Exam like Question 4

Exam like Question 5

Exam like Question 6

Exam like Question 7

Exam like Question 8

Logarithmic Differentiation I

Logarithmic Differentiation II

Exam like Question 1-2

Ücretsiz

Exam like Question 3

Ücretsiz

Exam like Question 4

Exam like Question 5

Exam like Question 6

Exam like Question 7

Exam like Question 8

Derivative of Inverse

Exam like Question 1

Exam like Question 2

Exam like Question 3

Exam like Question 4

Exam like Question 5

Inverse Trigonometric Functions

Derivatives of Inverse Trigonometric Functions

Exam like Question 1-2

Exam like Question 3

Exam like Question 4

Exam like Question 5

Exam like Question 6

Exam like Question 7

Exam like Question 8

Implicit & Inverse Trigonometric Functions I

Implicit & Inverse Trigonometric Functions II

Implicit & Inverse Trigonometric Functions III

Linear Approximation

Ücretsiz

Exam like Question 1

Exam like Question 2

Exam like Question 3

Exam like Question 4

Exam like Question 5

Exam like Question 6

Critical Points, Absolute Maximum & Minimum

Exam like Question 1

Exam like Question 2

Exam like Question 3

Exam like Question 4

Exam like Question 5

First Derivative Test & Extremum Values

Second Derivative & Concavity

Ücretsiz

Exam like Question 1

Exam like Question 2

Exam like Question 3

Exam like Question 4

Exam like Question 5

Exam like Question 6

Exam like Question 7

Curve Sketching I

Curve Sketching II

Curve Sketching III

Exam like Question 1

Exam like Question 2

Exam like Question 3

Mean Value Theorem I

Mean Value Theorem II

Mean Value Theorem III

Mean Value Theorem IV

Exam like Question 1

Ücretsiz

Exam like Question 2

Exam like Question 3

Exam like Question 4

Exam like Question 5

Exam like Question 6

Exam like Question 7

Exam like Question 8

Exam like Question 9

Indeterminate Form 1 (0/0)

Indeterminate Form 2 (∞/∞)

Indeterminate Form 3 (0 x ∞)

Indeterminate Form 4 (∞ - ∞)

Indeterminate Form 5 (0^0)

Indeterminate Form 6 (∞^0)

Indeterminate Form 7 (1 ^ ∞)

Exam like Question 1

Exam like Question 2-3

Exam like Question 4

Exam like Question 5

Exam like Question 6

Exam like Question 7

Exam like Question 8

Exam like Question 9

Exam like Question 10

Exam like Question 11

Exam like Question 12

Exam like Question 13

Exam like Question 14

Exam like Question 15

Exam like Question 16

Exam like Question 17

Exam like Question 18

Integration Rules I

Integration Rules II

Integral of Trigonometric Functions I

Integral of Trigonometric Functions II

Integral of Exponential Functions

Exam like Question 1

Exam like Question 2

Exam like Question 3

Exam like Question 4

Logarithmic Differentiation 1

Logarithmic Differentiation 2

Logarithmic Differentiation 3

Ücretsiz

Implicit Differentiation 1 (Fall 2018)

Implicit Differentiation 2

Implicit Differentiation 3

Implicit Differentiation 4

Implicit Differentiation (Fall 2021)

Ücretsiz

Linearization (Fall 2021)

Linearization 2

Linearization 3

Linearization 4

Linearization 5 (Fall 2018)

Extreme Values 1

Extreme Values 2

Extreme Values 3 (Fall 2023)

First Derivative Test & Concavity 1

Ücretsiz

First Derivative Test & Concavity 2

First Derivative Test & Concavity 3

First Derivative Test & Concavity 4

Curve Sketching 1

Ücretsiz

Curve Sketching 2

Curve Sketching 3 (Fall 2021)

Curve Sketching 4

Ücretsiz

Curve Sketching (Fall 2019)

L’Hopital’s Rule 1

L'Hopital's Rule 2 (Fall 2021)

L’Hopital’s Rule 3

L'Hopital's Rule 4

L’Hopital’s Rule 5

L’Hopital’s Rule 6 (Fall 2019)

L'Hopital's Rule 7

Ücretsiz

L’Hopital’s Rule 8

L'Hopital's Rule 9

L'Hopital's Rule 10

L'Hopital's Rule 11

Ücretsiz

L'Hopital's Rule 12

L'Hopital's Rule 13

L'Hopital's Rule 14

L'Hopital's Rule 15

L'Hopital's Rule 16

Ücretsiz

L'Hopital's Rule 17

L'Hopital's Rule 18 (Fall 2021)

Ücretsiz

L'Hopital's Rule 19

L'Hopital's Rule 20

Mean Value Theorem 1

Mean Value Theorem 2

Mean Value Theorem 3

Mean Value Theorem 4

Mean Value Theorem 5

Mean Value Theorem 6

Mean Value Theorem 7 (Fall 2019)

Mean Value Theorem 8

Mean Value Theorem 9

Mean Value Theorem 10 (Fall 2018)

Ücretsiz

Integration Rules I

Integration Rules II

Integral of Trigonometric Functions I

Integral of Trigonometric Functions II

Integral of Exponential Functions

Exam like Question 1

Exam like Question 2

Exam like Question 3

Integration with Substitution

Substitution with Logarithms & Exponentials I

Substitution with Logarithms & Exponentials II

Substitution with Trigonometric Functions I

Substitution with Trigonometric Functions II

Substitution with Trigonometric Functions III

Substitution with Trigonometric Functions III

Exam like Question 1

Exam like Question 2

Exam like Question 3

Exam like Question 4

Exam like Question 5

Exam like Question 6

Exam like Question 7

Exam like Question 8

Riemann Sum

Ücretsiz

Definite Integrals & Properties I

Definite Integrals & Properties II

Exam like Question 1

Exam like Question 2

Exam like Question 3

Exam like Question 4

Exam like Question 5

Fundamental Theorem of Calculus I

Fundamental Theorem of Calculus II

FTC and L'Hospital's Rule

Exam like Question 1

Exam like Question 2

Exam like Question 3

Exam like Question 4

Ücretsiz

Exam like Question 5

Ücretsiz

Exam like Question 6

Exam like Question 7

Average Value of a Function

Exam like Question 1

Exam like Question 2

Area and Integral

Area between Curves I

Area between Curves II

Area between Curves III

Area between Curves IV

Integration by Part I

Integration by Part II

Integration by Part III

Integration by Part IV

Integration By Part V

Faster Method for Integration by Part

Exam like Question 1

Exam like Question 2

Exam like Question 3

Exam like Question 4

Exam like Question 5

Exam like Question 6

Partial Fractions I

Partial Fractions II

Exam like Question 1

Exam like Question 2

Exam like Question 3

Exam like Question 4

Exam like Question 5

Intuition of Improper Integrals

Convergence of Improper Integrals

Ücretsiz

P test for Improper Integrals

Direct Comparison Test 1

Direct Comparison Test 2

Volume by Integrals I

Volume by Integrals II

Volume by Integrals III

Volume by Integrals IV

Arc Length Calculation

Spring 2021 Exam: Fundamental Theorem of Calculus

Ücretsiz

Fall 2018 Exam: Fundamental Theorem of Calculus

Fall 2018 Exam: Fundamental Theorem of Calculus

Spring 2019 Exam: FTC & Linearization

Fall 2019 Exam: FTC & Linearization

Spring 2019 Exam: Integration with Substitution

Fall 2019 Exam: Integration with Substitution

Spring 2019 Exam: Integration with Substitution

Fall 2018 Final: Integration with Substitution

Fall 2018 Final: Properties of Integrals

Average Value by Integral

Fall 2019 Exam: Average Value by Integral

Fall 2019 Exam: Integration by Part

Spring 2019 Exam: Integration by Part

Fall 2019 Exam: Partial Fractions

Fall 2018 Final: Area between Curves

Fall 2018 Exam: Area between Curves

Fall 2018 Exam: Arc Length

Spring 2019 Exam: Arc Length and FTC

Ücretsiz

Fall 2018 Exam: Improper Integrals

Spring 2019 Exam: Improper Integral

Spring 2019 Exam: Improper Integral

Spring 2021 Final: Improper Integrals

Fall 2019 Exam: Improper Integral

Fall 2018 Exam: Comparison Test & Improper Integral

Spring 2019 Exam: Comparison Test & Improper Integral

Fall 2019 Exam: Comparison Test & Improper Integral

Spring 2021 Exam: Volume by Integrals

Ücretsiz

Fall 2019 Exam: Volume by Integrals

Fall 2017 Exam: Volume by Integration

Mean Value Theorem

Curve Sketching

Ücretsiz

Fundamental Theorem of Calculus

Area Between Curves

Improper Integrals

Volume Using Cross-Sections

Curve Sketching

Absolute Maximum and Minimum

FTC & L'Hopital's Rule

Ücretsiz

L'Hopital's Rule

Area between Curves

Integration with Substitution

Integration by Part

Partial Fractions

Ücretsiz

Arc Length

Ücretsiz

Volume Using Cross-Sections

Ücretsiz

Improper Integrals

Comparison Test: Improper Integrals

Curve Sketching

L'Hopital's Rule

L'Hopital's Rule

Antiderivative

Fundamental Theorem of Calculus

Area between Curves

Arc Length

Integration by Part

Partial Fractions

Volume & Improper Integrals

Ücretsiz

Improper Integrals

Ücretsiz

Absolute and Local Extremas

Curve Sketching

L'Hopital's Rule

Area between Curves

Ücretsiz

FTC and Arc Length

Ücretsiz

Integration with Substitution

Integration by Part

Volume by Integrals

Ücretsiz

Improper Integrals

Comparison Test: Improper Integrals

The Mean Value Theorem

Ücretsiz

Curve Sketching

L'Hôpital's Rule 1

L'Hopital's Rule 2

Fundamental Theorem of Calculus 1

Fundamental Theorem of Calculus 2

Area Between Curves

Integration Techniques 1

Integration Techniques 2

Volume Using Cross-Sections

Ücretsiz

Improper Integrals 1

Improper Integrals 2

MATH 103 Tüm Sınavlar Hakkında Sıkça Sorulan Sorular

Sıkça Sorulan Sorular

4797 TL