Class 12 Mathematics - Relations and Functions - Functions Hard Quiz

Level 15 • 1/50 questions • 30 seconds per question.

Level readiness 1/50 Questions
Time Left 00:30 30 sec/question
RewardsCoins + XP
ModeClassic Quiz
Share
This level needs 49 more active questions. Admin panel me same class, subject, difficulty aur level_no 15 par question add karein.
Question 1 / 1 0 score
Answered 0/1 Correct 0 Time 00:30

समुच्चय \(A=\{1,2,3,4\}\) पर संबंध \(R=\{(a,b):a\le b\}\) दिया है। यह संबंध संक्रमणीय क्यों है?

On the set \(A=\{1,2,3,4\}\), the relation \(R=\{(a,b):a\le b\}\) is given. Why is this relation transitive?

Explanation opens after your attempt
Correct Answer

A. क्योंकि \(a\le b\) और \(b\le c\) से \(a\le c\) मिलता हैBecause \(a\le b\) and \(b\le c\) imply \(a\le c\)

Step 1

Concept

For transitivity, if \((a,b)\in R\) and \((b,c)\in R\), then \((a,c)\in R\) must hold.

Step 2

Why this answer is correct

Here \(a\le b\) and \(b\le c\) directly imply \(a\le c\).

Step 3

Exam Tip

In exams, check inequality relations by forming a chain. चरण 1: संक्रमणीयता में यदि \((a,b)\in R\) और \((b,c)\in R\) हों तो \((a,c)\in R\) होना चाहिए। चरण 2: यहां \(a\le b\) और \(b\le c\) से सीधे \(a\le c\) मिलता है। चरण 3: परीक्षा में असमानता वाले संबंधों में पहले क्रम की श्रृंखला बनाकर जांचें।

Open Question Page
Ask Friends
FAQs

Class 12 Mathematics Quiz FAQs

How many questions are in this quiz?

This level is designed for 50 active questions. Currently 1 questions are available for the selected class and difficulty.

Is there a timer in this quiz?

Yes, the timer uses 30 seconds per question for Hard difficulty and shows the total remaining time on the page.

Can I open each question separately?

Yes, every question has its own SEO-friendly page with answer, explanation and related practice links.