<\/span><\/h3>\nTopics covered in Circles are Angle Subtended by the Arc to the Centre, Angle Subtended by the Arc to the Point on the Circle, Circles Examples and Solutions, Circles passing through one, two, three points, Converse of Cyclic Quadrilateral Theorem, Converse of Tangent Theorem, Converse of Theorem of the Angle Between Tangent and Secant, Corollaries of Inscribed Angle Theorem, Corollary of Cyclic Quadrilateral Theorem, Cyclic Properties.<\/p>\n
Cyclic Quadrilateral, Inscribed Angle, Inscribed Angle Theorem, Intercepted Arc, Introduction to an Arc, Introduction to Circles, Number of Tangents from a Point on a Circle, Number of Tangents from a Point to a Circle, Property of Sum of Measures of Arcs, Tangent Properties – If Two Circles Touch, the Point of Contact Lies on the Straight Line Joining Their Centers, Tangents and Its Properties, Tangent – Secant Theorem.<\/p>\n
<\/span>Chapter 11 – Constructions<\/span><\/h3>\nTopics covered in Constructions are Basic Geometric Constructions, Construction of Tangents to a Circle, Construction of Tangents to the Circle from the Point on the Circle, Construction of Tangent Without Using a Centre, Construction of a Triangle If the Base, Angle Opposite to It and Either Median Altitude is Given, Constructions Examples and Solutions, Division of a Line Segment, To Construct Tangents to a Circle from a Point Outside the Circle.<\/p>\n
\n- Constructions: Drawing lines and shapes using various geometrical instruments.<\/li>\n
- Angle: The number of turns between two lines from their common point.<\/li>\n
- Length: The size of a line segment is called the length.<\/li>\n<\/ul>\n
<\/span>Chapter 12 – Some Applications of Trigonometry<\/span><\/h3>\nMajor Topics covered in RD Sharma Maths Solutions for Trigonometry are Angles in Standard Position, Application of Trigonometry, Heights and Distances, Trigonometric Identities, Trigonometric Ratios in Terms of Coordinates of Point, Trigonometric Ratios of Complementary Angles, Trigonometry Ratio of Zero Degree and Negative Angles.<\/p>\n
\n- Trigonometry: It is a branch of Mathematics that deals with the relationship between angles and side lengths of triangles.<\/li>\n
- Height of a triangle: It is the length of a perpendicular line segment that originates on a side and intersects the opposite angle.<\/li>\n<\/ul>\n
<\/span>Chapter 13 – Probability<\/span><\/h3>\nTopics covered in Probability are Addition Theorem, Concept Or Properties of Probability, Equally Likely Outcomes, Introduction to Probability, Probability – A Theoretical Approach, Probability Examples, and Solutions, Probability of an Event, Random Experiments, Sample Space, Simple Problems on Single Events, Type of Event – Complementary, Type of Event – Elementry, Type of Event – Exclusive, Type of Event – Exhaustive.<\/p>\n
\n- Probability: The numerical description of how likely an event will occur.<\/li>\n
- Event: It is an outcome or defined collection of outcomes of a random experiment.<\/li>\n<\/ul>\n
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