Math - NCERT Solutions - GeniusJnr

Math - NCERT Solutions : MCQ, free quiz, mock quiz, practise questions, olympiad preparation

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Math - NCERT Solutions
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Sets
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Relations and Functions
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Trigonometric Functions
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Principle of Mathematical Induction
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Complex Numbers and Quadratic Equations
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Linear Inequalities
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Videos
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Relations
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Linear functions and their graphs
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Sign of Trigonometric Functions
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Quiz
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CT_Sets
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time
30
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mcq
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Union and Intersection of Sets
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Plo Test 15
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time
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Relations
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10
time
30
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Functions and Their Types-I
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time
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Angles and Signs of Trigonometric Functions
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time
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Questions
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Observe the following pattern and find the missing digits.

112 = 121

1012 = 10201

10012 = 1002001

1000012 = 1…2…1

100000012 = …

solve  

Observe the following pattern and find the missing digits.

112 = 121

1012 = 10201

10012 = 1002001

1000012 = 1…2…1

100000012 = …

solve  

Observe the following pattern and find the missing digits.

112 = 121

1012 = 10201

10012 = 1002001

1000012 = 1…2…1

100000012 = …

solve  

(a) Is it possible to have a regular polygon with measure of each exterior angle as 22°?

(b) Can it be an interior angle of a regular polygon? Why?

solve  

(a) Is it possible to have a regular polygon with measure of each exterior angle as 22°?

(b) Can it be an interior angle of a regular polygon? Why?

solve  

(a) Is it possible to have a regular polygon with measure of each exterior angle as 22°?

(b) Can it be an interior angle of a regular polygon? Why?

solve  

(a) What is the minimum interior angle possible for a regular polygon?

(b) What is the maximum exterior angle possible for a regular polygon?

solve  

(a) What is the minimum interior angle possible for a regular polygon?

(b) What is the maximum exterior angle possible for a regular polygon?

solve  

(a) What is the minimum interior angle possible for a regular polygon?

(b) What is the maximum exterior angle possible for a regular polygon?

solve  

Prove the following by using the principle of mathematical induction for all nN:

solve  

Prove the following by using the principle of mathematical induction for all nN:

solve  

Prove the following by using the principle of mathematical induction for all nN:

solve  
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