Complementary angles are defined by their sums being equal to 90o and you are likely to encounter them as separate questions or as components within questions based on trigonometric identity.
Regardless of the type of question you encounter, you need to make sure that you are thorough with RS Aggarwal Class 10 Solutions for Chapter 12 Trigonometric Ratios of Complementary Angles. You are bound to encounter these problems in the course of studying trigonometry from here on out so we invite you to peruse our website for understanding these well.
RS Aggarwal Class 10 Math Solutions Chapter 12 Trigonometric Ratios of Complementary Angles
RS Aggarwal Class 10 Math Solutions Chapter 12 Trigonometric Ratios of Complementary Angles PDF Download
Additionally, students are free to view RS Aggarwal class 10 maths solutions for chapter 12 and for all other chapters in the pdf format. These files make it possible to study on the go and make sure your practice is more thorough.
Points to keep in mind
Before going through the solutions for RS Aggarwal class 10 chapter 12 you should be familiar with the basic trigonometric identities for a right-angle triangle triangle. You can find the information on the pages for RS Aggarwal Class 10 maths chapter 11 solutions which will also give you problems to become more familiar with the topic on hand.
Understanding complementary angles
When solving the exercises of RS Aggarwal class 10 chapter 12 you will need to ensure that you never forget the following :
|tan (90°- A) = cot A
|cot (90°- A) = tan A
|sec (90°- A) = csc A
|csc (90°- A) = sec A
|sin (90°- A) = cos A
|cos (90°- A) = sin A
The above equations can be referred to while solving the problems for chapter 12 of RS Aggarwal Class 10 Maths. However, to ensure that you do not forget them we would suggest that you regularly practise the problems and peruse the solutions for RS Aggarwal on our website
Type of questions to be encountered in Class 10 RS Aggarwal Chapter 12
Trigonometric ratios of complementary angles will contain questions aimed at making the reader more proficient with the application of each of the equations discussed above. To that end, the exercises will contain a set of direct questions where you will be expected to directly apply the formula and get the answers. Additionally, there may be problems that are based on finding unknown sides and angles for both right-hand side and isosceles triangles.
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