Class 12 Vocational Mathematics Quiz
Mathematics MCQ Questions for Class 12
Practice Class 12 Vocational Mathematics MCQ questions with answers, explanations and level-wise revision. Start from Easy levels and move toward Expert practice when your accuracy improves.
Class 12 Vocational Mathematics Summary
Class 12 Vocational Mathematics MCQ questions with answers, chapter wise quiz, topic wise practice, objective questions, exam revision aur answer explanation ke liye ye page banaya gaya hai. Mathematics me formulas, algebra, trigonometry, calculus, geometry, probability aur statistics jaise topics ko level-wise MCQ practice se revise karein.
3+ chapters
6+ topics
6300 active MCQs
Free MCQ Practice
Class 12 Vocational Mathematics MCQ Questions with Answers
Class 12 Vocational Mathematics ke liye chapter wise MCQ questions, topic wise practice, objective questions, quiz levels, correct answers aur simple explanations ek hi page par available hain. Students board exam revision, school test preparation, daily practice aur concept clarity ke liye yahan se focused practice start kar sakte hain.
Mathematics MCQ
Class 12 Vocational Mathematics Questions
Chapter Wise Quiz
Topic Wise Practice
Answers and Explanations
Easy to Expert Levels
Chapter Wise MCQ
Mathematics Chapters for Class 12
Choose a Mathematics chapter to practice focused MCQs with topic-wise revision, answers and explanations for Class 12 Vocational. Chapters include Inverse Trigonometric Functions, Matrix, Relations And Functions. Topics include Introduction to inverse trigonometric functions, Introduction to matrices, Binary operations, Equivalence relation, One-one function.
Game Journey
Level Map for Mathematics MCQ Practice
Select a ready level to practice questions in a clean exam-style flow. Each level keeps the subject, class, difficulty and question count clear for faster revision.
Easy Levels
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Symmetric relation50 Q
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Transitive relation50 Q
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Transitive relation50 Q
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Transitive relation50 Q
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Equivalence relation50 Q
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Equivalence relation50 Q
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Equivalence relation50 Q
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Functions50 Q
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One-one function50 Q
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Binary operations50 Q
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Inverse Trigonometric Functions33 Q
Introduction to inverse trigonometric functions17 Q
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Inverse Trigonometric Functions41 Q
Introduction to inverse trigonometric functions9 Q
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Introduction to inverse trigonometric functions50 Q
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Matrix9 Q
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Medium Levels
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Binary operations50 Q
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Binary operations50 Q
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Introduction to inverse trigonometric functions31 Q
Inverse Trigonometric Functions19 Q
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Introduction to inverse trigonometric functions9 Q
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Hard Levels
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Reflexive relation51 Q
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Expert Levels
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Binary operations50 Q
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Latest Mathematics Questions
Searchमैट्रिक्स \(A=\begin{bmatrix}9&8\\7&6\end{bmatrix}\) में \(a_{22}\) का मान क्या है?
What is the value of \(a_{22}\) in \(A=\begin{bmatrix}9&8\\7&6\end{bmatrix}\)?
Explanation opens after your attempt
Correct Answer
D. (6)
Concept
\(a_{22}\) is the element in the second row and second column. In the given matrix, it is (6).
Why this answer is correct
The correct answer is D. (6). \(a_{22}\) is the element in the second row and second column. In the given matrix, it is (6).
Exam Tip
\(a_{22}\) दूसरी पंक्ति और दूसरे स्तंभ का अवयव है। दिए गए मैट्रिक्स में यह (6) है।
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यदि \(A=\begin{bmatrix}3&0\\0&3\end{bmatrix}\), तो कौन-सा कथन सही है?
If \(A=\begin{bmatrix}3&0\\0&3\end{bmatrix}\), which statement is correct?
Explanation opens after your attempt
Correct Answer
A. (A) अदिश मैट्रिक्स है(A) is a scalar matrix
Concept
The main diagonal has equal elements (3), and outside elements are (0). Therefore (A) is a scalar matrix.
Why this answer is correct
The correct answer is A. (A) अदिश मैट्रिक्स है / (A) is a scalar matrix. The main diagonal has equal elements (3), and outside elements are (0). Therefore (A) is a scalar matrix.
Exam Tip
मुख्य विकर्ण पर समान अवयव (3) हैं और बाहर के अवयव (0) हैं। इसलिए (A) अदिश मैट्रिक्स है।
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यदि \(A=[a_{ij}]*{3\times3}\) और (a*{ij}=1) जब (i=j), तथा \(a_{ij}=0\) जब \(i\ne j\), तो (A) कैसी मैट्रिक्स है?
Explanation opens after your attempt
Correct Answer
B. इकाई मैट्रिक्सIdentity matrix
Concept
(i=j) represents the main diagonal, where the elements are (1). For \(i\ne j\), the other elements are (0), so it is an identity matrix.
Why this answer is correct
The correct answer is B. इकाई मैट्रिक्स / Identity matrix. (i=j) represents the main diagonal, where the elements are (1). For \(i\ne j\), the other elements are (0), so it is an identity matrix.
Exam Tip
(i=j) मुख्य विकर्ण को दर्शाता है, जहां अवयव (1) हैं। \(i\ne j\) पर बाकी अवयव (0) हैं, इसलिए यह इकाई मैट्रिक्स है।
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यदि \(A=[a_{ij}]*{2\times2}\) और (a*{ij}=0) सभी (i,j) के लिए है, तो (A) कैसी मैट्रिक्स है?
If \(A=[a_{ij}]*{2\times2}\) and (a*{ij}=0) for all (i,j), what type of matrix is (A)?
Explanation opens after your attempt
Correct Answer
B. शून्य मैट्रिक्सZero matrix
Concept
When all elements are (0), the matrix is a zero matrix. This is a direct definition-based question.
Why this answer is correct
The correct answer is B. शून्य मैट्रिक्स / Zero matrix. When all elements are (0), the matrix is a zero matrix. This is a direct definition-based question.
Exam Tip
जब सभी अवयव (0) हों, तो मैट्रिक्स शून्य मैट्रिक्स होती है। यह definition पर आधारित सीधा प्रश्न है।
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कौन-सा विकल्प \(2\times2\) इकाई मैट्रिक्स है?
Which option is the \(2\times2\) identity matrix?
Explanation opens after your attempt
Correct Answer
B. \(\begin{bmatrix}1&0\0&1\end{bmatrix}\)
Concept
An identity matrix has (1) on the main diagonal and (0) elsewhere. This form is in the second option.
Why this answer is correct
The correct answer is B. \(\begin{bmatrix}1&0\0&1\end{bmatrix}\). An identity matrix has (1) on the main diagonal and (0) elsewhere. This form is in the second option.
Exam Tip
इकाई मैट्रिक्स में मुख्य विकर्ण पर (1) और बाकी (0) होते हैं। यह रूप दूसरे विकल्प में है।
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कौन-सा विकल्प \(2\times2\) शून्य मैट्रिक्स है?
Which option is the \(2\times2\) zero matrix?
Explanation opens after your attempt
Correct Answer
A. \(\begin{bmatrix}0&0\0&0\end{bmatrix}\)
Concept
Every element in a zero matrix is (0). In the first option, all four elements are (0).
Why this answer is correct
The correct answer is A. \(\begin{bmatrix}0&0\0&0\end{bmatrix}\). Every element in a zero matrix is (0). In the first option, all four elements are (0).
Exam Tip
शून्य मैट्रिक्स में हर अवयव (0) होता है। पहले विकल्प में चारों अवयव (0) हैं।
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मैट्रिक्स \(A=\begin{bmatrix}1&2&3\\4&5&6\end{bmatrix}\) का \(A^T\) किस क्रम का होगा?
What will be the order of \(A^T\) for \(A=\begin{bmatrix}1&2&3\\4&5&6\end{bmatrix}\)?
Explanation opens after your attempt
Correct Answer
B. \(3\times2\)
Concept
The order of (A) is \(2\times3\). In transpose, the order changes to \(3\times2\).
Why this answer is correct
The correct answer is B. \(3\times2\). The order of (A) is \(2\times3\). In transpose, the order changes to \(3\times2\).
Exam Tip
(A) का क्रम \(2\times3\) है। transpose में क्रम बदलकर \(3\times2\) हो जाता है।
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यदि \(A=\begin{bmatrix}x&1\\2&y\end{bmatrix}\) और \(B=\begin{bmatrix}3&1\\2&4\end{bmatrix}\) तथा (A=B), तो ((x,y)) क्या है?
Explanation opens after your attempt
Correct Answer
A. ((3,4))
Concept
In equal matrices, corresponding elements are equal. Therefore (x=3) and (y=4).
Why this answer is correct
The correct answer is A. ((3,4)). In equal matrices, corresponding elements are equal. Therefore (x=3) and (y=4).
Exam Tip
बराबर मैट्रिक्स में समान स्थानों पर बराबर अवयव होते हैं। इसलिए (x=3) और (y=4)।
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यदि \(A=\begin{bmatrix}1&2\\3&4\end{bmatrix}\) और \(B=\begin{bmatrix}1&2\\3&5\end{bmatrix}\), तो कौन-सा कथन सही है?
Explanation opens after your attempt
Correct Answer
B. \(A\ne B\)
Concept
Their order is the same, but the last elements (4) and (5) are not equal. Therefore \(A\ne B\).
Why this answer is correct
The correct answer is B. \(A\ne B\). Their order is the same, but the last elements (4) and (5) are not equal. Therefore \(A\ne B\).
Exam Tip
दोनों का क्रम समान है, पर अंतिम अवयव (4) और (5) बराबर नहीं हैं। इसलिए \(A\ne B\)।
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यदि \(A=\begin{bmatrix}1&2&3\\4&5&6\end{bmatrix}\), तो तीसरा स्तंभ कौन-सा है?
If \(A=\begin{bmatrix}1&2&3\\4&5&6\end{bmatrix}\), which is the third column?
Explanation opens after your attempt
Correct Answer
C. (3,6)
Concept
The third column is the third vertical list. Therefore it contains (3) and (6).
Why this answer is correct
The correct answer is C. (3,6). The third column is the third vertical list. Therefore it contains (3) and (6).
Exam Tip
तीसरा स्तंभ तीसरी vertical सूची है। इसलिए उसमें (3) और (6) हैं।
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यदि \(A=\begin{bmatrix}1&2&3\\4&5&6\end{bmatrix}\), तो दूसरी पंक्ति कौन-सी है?
If \(A=\begin{bmatrix}1&2&3\\4&5&6\end{bmatrix}\), which is the second row?
Explanation opens after your attempt
Correct Answer
B. (4,5,6)
Concept
The second row is the lower horizontal list. Therefore the second row is (4,5,6).
Why this answer is correct
The correct answer is B. (4,5,6). The second row is the lower horizontal list. Therefore the second row is (4,5,6).
Exam Tip
दूसरी पंक्ति में नीचे वाली क्षैतिज सूची आती है। इसलिए दूसरी पंक्ति (4,5,6) है।
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यदि \(A=[a_{ij}]*{3\times3}\) है, तो (a*{13}) किस स्थान का अवयव है?
If \(A=[a_{ij}]*{3\times3}\), then (a*{13}) is the element at which position?
Explanation opens after your attempt
Correct Answer
A. पहली पंक्ति और तीसरा स्तंभ(1)st row and (3)rd column
Concept
In \(a_{13}\), (1) tells the row and (3) tells the column. The index order is always row then column.
Why this answer is correct
The correct answer is A. पहली पंक्ति और तीसरा स्तंभ / (1)st row and (3)rd column. In \(a_{13}\), (1) tells the row and (3) tells the column. The index order is always row then column.
Exam Tip
\(a_{13}\) में (1) पंक्ति को और (3) स्तंभ को बताता है। index का क्रम हमेशा पंक्ति फिर स्तंभ होता है।
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More Mathematics Practice
FAQs
Class 12 Vocational Mathematics FAQs
How many Mathematics questions are in each level?
Each ready level is designed for 50 active questions for the selected class, subject and difficulty.
Which difficulty levels are available for Mathematics?
Students can practice Easy, Medium, Hard and Expert levels according to their preparation stage.
Are answers and explanations available?
Yes, question pages include answer reveal, correct option, explanation, related questions and share options.