Anshika - Trigonometry teacher - Kelowna
Anshika - Trigonometry teacher - Kelowna

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Anshika

  • Rate L267
  • Response 1h
  • Students

    Number of students Anshika has accompanied since arriving at Superprof

    2

    Number of students Anshika has accompanied since arriving at Superprof

Anshika - Trigonometry teacher - Kelowna

L267/hr

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  • Trigonometry
  • Statistics
  • Organic chemistry
  • Mathematical analysis

Pursuing graduation from ubc . and have a experience of teaching from 2 years . will be friendly with the peeps

  • Trigonometry
  • Statistics
  • Organic chemistry
  • Mathematical analysis

Lesson location

About Anshika

As a teacher of mathematical logic, I guide students through the intricate world of formal reasoning and logical structures that underpin much of mathematics and computer science. My aim is to equip learners with a deep understanding of how to construct valid arguments, analyze formal systems, and apply logical methods to solve complex problems. Whether exploring propositional and predicate logic, or diving into advanced topics like Gödel’s incompleteness theorems and model theory, I encourage students to approach logic not just as a mathematical tool, but as a means of sharpening critical thinking and analytical skills. My teaching emphasizes clarity, rigor, and the connection between abstract theory and real-world applications.

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About the lesson

  • Primary
  • Lower Secondary
  • Senior Secondary
  • +6
  • levels :

    Primary

    Lower Secondary

    Senior Secondary

    Post Secondary Education

    Higher Education

    Adult Education

    Master's Degree

    MBA

    Early Childhood Care & Development

  • English

All languages in which the lesson is available :

English

In my lecture on mathematical logic, we delve into the fundamental principles that form the backbone of logical reasoning in mathematics. We explore the structure of formal languages, the syntax and semantics of logical systems, and the distinction between propositional and predicate logic. By understanding how formal proofs are constructed, we examine the concepts of consistency, completeness, and soundness within logical frameworks. Additionally, we discuss how mathematical logic serves as the foundation for areas such as set theory, computability, and complexity theory, providing a crucial toolset for both theoretical research and practical applications in computer science, mathematics, and philosophy.

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Rates

Rate

  • L267

Pack prices

  • 5h: L1335
  • 10h: L2670

online

  • L267/h

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