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10th Class (SSC) Mathematics Chapter wise and Topic wise Youtube Video Links - Bhasker Bura Youtube Channel
| 10th Class(SSC) Mathematics Youtube Links | ||
| 1. Real Numbers | ||
| SNo | Lesson/Topic | Video Link | 
| 1 | Part 1. Introduction to Real numbers and euclid’s division lemma | View | 
| 2 | Part 2.Finding HCF by using Euclid’s division lemma | View | 
| 3 | Part 3.Exploring the properties of numbers using Euclid’s division lemma | View | 
| 4 | Part4.Fundamental theorem of arithmetic | View | 
| 5 | Part5. Decimal expansions of Rational numbers | View | 
| 6 | Part6. show that √2 is an irrational | View | 
| 7 | Part7.show that 5-√3 and √2+√3 is an irrational | View | 
| 8 | Part8.Introduction to logarithms | View | 
| 9 | Part9.Properties of logarithms | View | 
| 10 | Part10.Important problems on logarithms | View | 
| 11 | Part11.Solution of 5th problem from Exercise 1.5 | View | 
| 12 | Part12.Solutions of 6th and 7th from Exercise 1.5 | View | 
| 2. Sets | ||
| 1 | Part1. Introduction to sets | View | 
| 2 | Part2.Examples of sets and their representation | View | 
| 3 | Part3.Roster and set builder forms of sets | View | 
| 4 | Part4.Exercise 2.1 solutions | View | 
| 5 | part5.Types of sets | View | 
| 6 | Part6.Relation b/w no. of elements a set to it’s no. of subsets. | View | 
| 7 | Part7.Dothis and Try this problems from page no.33 | View | 
| 8 | Part8.Representation of Sets using Venn Diagrams | View | 
| 9 | Part9.Union of Sets | View | 
| 10 | Part10.Intersection of Sets | View | 
| 11 | Part11.Difference of two sets | View | 
| 12 | Part12.Venn diagrams of AUB,A∩B,A-B,B-A | View | 
| 13 | Part13.Exercise 2.2 solutions | View | 
| 14 | Part14.Equal sets and Exercise 2.3 | View | 
| 15 | part15.Cardinality of a set ,finite &Infinite sets | View | 
| 16 | part16.Try this & do these solutions before exercise 2.4 | View | 
| 17 | part17.Disjoint sets and properties | View | 
| 18 | part18.Finding the Relation between n(A),n(B),n(AUB) and n(A∩B) | View | 
| 3. Polynomials | ||
| 1 | Part1.Introduction to polynomials | View | 
| 2 | Part2.What are polynomials and difference between polynomials and algebraic expressions | View | 
| 3 | Part3.Degree of a term and polynomials | View | 
| 4 | Part4.Zeroes of the polynomials | View | 
| 5 | Part5.Exercise 3.1 | View | 
| 6 | Part6.Graphical representation of linear,Quadratic and cubic polynomials and the geometrical meaning of their Zeroes. | View | 
| 7 | Part7.Examples and exercise 3.2 solutions | View | 
| 8 | Part8.Realationship b/w the zeroes of a quadratic polynomial to it’s coefficients | View | 
| 9 | Part9.Examples before exercise 3.3 | View | 
| 10 | Part10.Relation b/w the zeroes of a Cubic polynomial and it’s coefficients | View | 
| 11 | Part11.Graph Quadratic polynomial | View | 
| 9. Tangents and Secants to a circle | ||
| 1 | Part1.Introduction | View | 
| 2 | Part2.Number of tangents to a circle | View | 
| 3 | Part3.Theorem 9.1 the tangent at any point on the circle is perpendicular to the radius through the point of contact | View | 
| 4 | Part4.Finding the length of a tangent | View | 
| 5 | Part5.Tangents drawn at the end points of a diameter of a circle are parallel | View | 
| 6 | Part6.Statement1:the centre of circle lies on the bisector of angle between two tangents | View | 
| 7 | Part7. two concentric circles of radii 5cm and 3cm are drawn. find the length of the chord of the larger circle which touches the smaller circle | View | 
| 8 | Part8. Statement 3 If two tangents AP and AQ are drawn to a circle with centre o from the external point A then angle PAQ = 2times of angle OPQ | View | 
| 9 | Part9. Statement 4 A Quadrilateral ABCD IS DRAWN TO CIRCUMSCRIBE A CIRCLE THEN AB+CD = BC +AD | View | 
| 10 | Part10. Construction of tangents type1 | View | 
| 11 | Part11.construction of tangents type2 | View | 
| 12 | Part12. concept about finding the area of a segment of a circle and also discuss about the problem which is given in do this exercise. | View | 
| 13 | Part13. how to find the area of segment of a circle .example | View | 
| 14 | Part 14. example 2 problem before exercise 9.3 | View | 
| 15 | Part15. 3rd example problem before exercise 9.3 | View | 
| 16 | Part16. 4th problem from exercise 9.3. | View | 
| 12. Applications of Trigonometry | ||
| 1 | Part1.Introduction to Applications of trigonometry | View | 
| 2 | Part2.Examples & do this,try this solutions before exercise12.1 | View | 
| 3 | Part3.Exercise12.1 problems 1&2 | View | 
| 4 | Part4.Exercise12.1 problems 3 & 4 | View | 
| 5 | Part5.Exercise12.1 problems 5&6 | View | 
| 6 | Part6.Exercise12.1 problems 7&8 | View | 
| 7 | Part7.Exercise12.1 problems 9&10 | View | 
| 8 | Part8.Example problem before Exercise12.2 | View | 
| 9 | Part9.Exercise 12.2 problem 1 | View | 
| 10 | Part10.Exercise12.2 problem2 | View | 
| 11 | Part11. Exercise12.2 problem3 | View | 
| 12 | Part12. Exercise12.2 problem4 | View | 
| 13 | Part13. Exercise12.2 problem6 | View | 
| 14 | Part14. Exercise12.2 problem7 | View | 
| 15 | Part15. Exercise12.2 problem8 | View | 
| 16 | Part16. Exercise12.2 problem9 | View | 
| 17 | Part17.Exercise 12.2 problem10 | View | 
| 14. Statistics | ||
| 1 | Part1.Introduction to statistics | View | 
| 2 | Part2.Mean of grouped data(direct method) | View | 
| 3 | Part3.Mean of grouped data using Assume or deviation method | View | 
| 4 | Part4.Mean of grouped data using step deviation method | View | 
| 5 | Part5.Mode of Ungrouped data | View | 
| 6 | Part6.Mode of grouped data | View | 
| 7 | Part7.Median of ungrouped data | View | 
| 8 | Part8.Median of grouped data | View | 
| 9 | Part 9.Drawing ogive curves | View | 
 


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