CSE 231 • Midterm • Discrete Structures
Eğitmen
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.
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Paketi Tamamla
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CSE 231 • Midterm
Discrete Structures
İhsan Altundağ
1499 TL
CSE 231 • Final
Discrete Structures
İhsan Altundağ
1499 TL
Konular
Propositional Logic
Introduction
Negation of a Proposition
Compound Propositions
Truth Table 1
Truth Table 2
Tautology
Contradiction
Converse Inverse Contrapositive
Practice Problem 1
Practice Problem 2
Practice Problem 3
Logical Equivalences 1
Logical Equivalences 2
De Morgans' Law
Example 1
Example 2
Example 3
Example 4
Quantifiers and Translations
Universal Quantifiers
Existential Quantifiers
Truth Value of Propositions with Quantifiers
Example 1
Example 2
Nested Quantifiers
Example 3
Example 4
Negation of Nested Quantifiers
Example 5
Translations
Example 6
Example 7
Exam-like Question 1
Translation of Statements With Multiple Variables
Sample Midterm Problems I
Truth Table & Tautology
Logical Equivalances 1
Logical Equivalances 2
Logical Equivalances 3
Logical Equivalances 4
Tautology
Quantifiers 1
Quantifiers 2
Quantifiers 3
Quantifiers 4
Quantifiers 5
Nested Quantifiers 1
Nested Quantifiers 2
Translations 1
Translations 2
Translations 3
Proof Techniques Part I
Direct Proof
Example 1
Example 2
Example 3
Example 4
Proof by Contrapositive
Example 1
Example 2
Example 3
Proof by Contradiction
Example 1
Example 2
Proof Techniques Part II
Proof By Cases
Example 1
Example 2
Proofs of Equivalence
Example 1
Example 2
Sets
Definition and Notation
Subset
Example 1
Union and Intersection of Two Sets
Difference of Two Sets
Set Identities
Example 2
Power Set
Example 3
Cartesian Product
Example 4
Example 5
Proof Example 1
Proof Example 2
Sample Midterm Problems II
Direct Proof 1
Direct Proof 2
Direct Proof 3
Proof by Contrapositive 1
Proof by Contrapositive 2
Proof by Contrapositive 3
Proof by Contradiction 1
Proof by Contradiction 2
Proof by Contradiction 3
Proof by Contradiction 4
Proof by Cases 1
Proof by Cases 2
Proofs of Equivalence 1
Sets 1
Sets 2
Sets 3
Sets 4
Sets 5 (5. SORU HARİÇ)
Sets 6 (i ve j ŞIKLARI HARİÇ)
Sets & Logic
Principles of Counting
Basic Principles of Counting
Counting Examples
Permutations
Permutations Example
Groups and Circular Permutation Example
Identical Objects Example
Combination
n choose r
Committee Example
Ball Example
Principle Inclusion-Exclusion & Pigeonhole Principle
Principle Inclusion-Exclusion
Example 1
Example 2
Distributing Objects into Boxes 1
Distributing Objects into Boxes 2
Pigeonhole Principle
Example 1
Example 2
Mathematical Induction
Introduction
Proof of Formulas by Induction
Example 1
Example 2
Example 3
Example 4
Proof of Divisibility by Induction
Example 1
Example 2
Proof of Inequality by Induction
Example 1
Sample Midterm Problems III
Counting 1
Counting 2
Counting 3
Counting 4
Counting 5
Counting 6
Counting 7
Counting 8
Counting 9
Counting 10
Principle Inclusion - Exclusion 1
Principle Inclusion - Exclusion 2
Pigeonhole Principle 1
Pigeonhole Principle 2
Pigeonhole Principle 3
Pigeonhole Principle 4
Pigeonhole Principle 5
Induction for Formulas 1
Induction for Formulas 2
Induction for Formulas 3
Induction Proof for Divisibility 1
Induction Proof for Divisibility 2
Induction for Inequalities 1
Değerlendirmeler
Henüz hiç değerlendirme yok.
Sıkça Sorulan Sorular
Örneğin, Koç Üniversitesi - MATH 101 (Calculus) veya başka bir okulun benzer dersi olsun, paketlerimiz tam da o derse göre tasarlanır. Böylece nokta atışı çalışır, zaman kazanırsın.
Sınava özel videolar —konu anlatımları, çıkmış sorular ve çözümleri, özet notlar—içerir. Sınavda sıkça çıkan soruları hedefler. Eğitmenlerimiz, üniversitenin akademik takvimini takip ederek paketleri sürekli günceller. Böylece, gereksiz detaylarla vakit kaybetmeden başarını artırmaya odaklanabilirsin.
Ders İçeriği
Propositional Logic
Introduction
Negation of a Proposition
Compound Propositions
Truth Table 1
Truth Table 2
Tautology
Contradiction
Converse Inverse Contrapositive
Practice Problem 1
Practice Problem 2
Practice Problem 3
Logical Equivalences 1
Logical Equivalences 2
De Morgans' Law
Example 1
Example 2
Example 3
Example 4
Quantifiers and Translations
Universal Quantifiers
Existential Quantifiers
Truth Value of Propositions with Quantifiers
Example 1
Example 2
Nested Quantifiers
Example 3
Example 4
Negation of Nested Quantifiers
Example 5
Translations
Example 6
Example 7
Exam-like Question 1
Translation of Statements With Multiple Variables
Sample Midterm Problems I
Truth Table & Tautology
Logical Equivalances 1
Logical Equivalances 2
Logical Equivalances 3
Logical Equivalances 4
Tautology
Quantifiers 1
Quantifiers 2
Quantifiers 3
Quantifiers 4
Quantifiers 5
Nested Quantifiers 1
Nested Quantifiers 2
Translations 1
Translations 2
Translations 3
Proof Techniques Part I
Direct Proof
Example 1
Example 2
Example 3
Example 4
Proof by Contrapositive
Example 1
Example 2
Example 3
Proof by Contradiction
Example 1
Example 2
Proof Techniques Part II
Proof By Cases
Example 1
Example 2
Proofs of Equivalence
Example 1
Example 2
Sets
Definition and Notation
Subset
Example 1
Union and Intersection of Two Sets
Difference of Two Sets
Set Identities
Example 2
Power Set
Example 3
Cartesian Product
Example 4
Example 5
Proof Example 1
Proof Example 2
Sample Midterm Problems II
Direct Proof 1
Direct Proof 2
Direct Proof 3
Proof by Contrapositive 1
Proof by Contrapositive 2
Proof by Contrapositive 3
Proof by Contradiction 1
Proof by Contradiction 2
Proof by Contradiction 3
Proof by Contradiction 4
Proof by Cases 1
Proof by Cases 2
Proofs of Equivalence 1
Sets 1
Sets 2
Sets 3
Sets 4
Sets 5 (5. SORU HARİÇ)
Sets 6 (i ve j ŞIKLARI HARİÇ)
Sets & Logic
Principles of Counting
Basic Principles of Counting
Counting Examples
Permutations
Permutations Example
Groups and Circular Permutation Example
Identical Objects Example
Combination
n choose r
Committee Example
Ball Example
Principle Inclusion-Exclusion & Pigeonhole Principle
Principle Inclusion-Exclusion
Example 1
Example 2
Distributing Objects into Boxes 1
Distributing Objects into Boxes 2
Pigeonhole Principle
Example 1
Example 2
Mathematical Induction
Introduction
Proof of Formulas by Induction
Example 1
Example 2
Example 3
Example 4
Proof of Divisibility by Induction
Example 1
Example 2
Proof of Inequality by Induction
Example 1
Sample Midterm Problems III
Counting 1
Counting 2
Counting 3
Counting 4
Counting 5
Counting 6
Counting 7
Counting 8
Counting 9
Counting 10
Principle Inclusion - Exclusion 1
Principle Inclusion - Exclusion 2
Pigeonhole Principle 1
Pigeonhole Principle 2
Pigeonhole Principle 3
Pigeonhole Principle 4
Pigeonhole Principle 5
Induction for Formulas 1
Induction for Formulas 2
Induction for Formulas 3
Induction Proof for Divisibility 1
Induction Proof for Divisibility 2
Induction for Inequalities 1
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