This is a free 4-choice quiz app for practicing original questions on sets, propositions, and logical conditions.
The app covers set notation, union and intersection, complements, Venn diagram counting, truth values, implications, necessary and sufficient conditions, contraposition, negation, quantifiers, and counterexamples.
All quiz questions, choices, explanations, diagrams, and numeric settings are independently created for this app.
The structure is designed as a practical review path for first-year high school students and for second- and third-year students who want to revisit the basics of mathematical logic.
Hints change according to the current problem. The app shows original Venn diagrams, truth tables, implication arrows, and negation diagrams where helpful.
My Page stores challenge history, best records, and often missed questions for repeated review.
Sets and propositions can feel abstract at first because many questions depend on small words such as “and,” “or,” “not,” and “if.” This app turns those ideas into short 4-choice questions so that you can check one idea at a time.
For set questions, you can practice reading symbols such as ∈, ⊂, ∪, ∩, complements, and Venn diagrams. For proposition questions, you can practice truth values, necessary and sufficient conditions, converse, inverse, contrapositive, negation, quantifiers, and counterexamples.
The course structure starts with basic set notation and gradually moves toward logical statements. It can be used for first-year high school lessons, regular test review, and quick revision in later school years when proof and logic appear again.
Because each question is short, it is easy to use before class, after homework, or during a small review session at home. Teachers and guardians can also use the course names to choose a narrow topic for review.
When a question is difficult, the hint button shows a short explanation matched to the current problem. Depending on the question, the app may show an original Venn diagram, a truth table, an implication arrow, a negation chart, or a counterexample diagram.
The goal is not only to choose the correct answer, but also to understand why the answer is correct and what kind of mistake to avoid next time.
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The published questions are not reproductions of textbooks, reference books, workbooks, entrance exams, qualification exams, certification exams, mock exams, or other existing materials.
Questions, choices, explanations, diagrams, tables, and text materials are independently created.
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